Main
Rapid deployment of PV systems accelerates decarbonization and expands energy access; however, the impending end-of-life (EOL) PV module waste crisis has become a global concern. By 2050, global PV waste is projected to reach 200 Mt (2 × 108 t)2. Unregulated disposal of these modules presents acute environmental hazards, including the leaching of toxic heavy metals (such as lead and cadmium) into soils and groundwater systems3,4, a concern exacerbated by the untapped reservoir of valuable materials and strategic minerals (such as silicon, tellurium, silver and copper) contained within them5,6. Effectively recycling EOL PV modules is therefore not only an environmental imperative but also a strategic necessity to secure material supply chains for future PV deployment and sustain global decarbonization goals.
Given the critical role of PV recycling in critical metal supply security and environmental safety, the issue has garnered worldwide attention7,8. International bodies and major economies have implemented multifaceted policies and regulations to address this pressing issue. For example, the EU has mandated the collection and recycling rate of EOL PV modules through the Waste Electrical and Electronic Equipment (WEEE) Directive, and Victoria, Australia, has implemented a landfill ban for PV waste9,10. China, the world’s largest PV installer, recently launched a comprehensive policy portfolio aiming to advance recycling technologies, reduce costs and improve resource efficiency11. These policy incentives have spurred the development of mechanical, thermal and chemical recycling technologies, each with distinct trade-offs in cost, resource recovery and emissions12,13. Compounding these dynamics is the practice of exporting EOL PV modules for recycling, driven by inadequate local capacity across regions14,15. However, the effectiveness of current PV waste management strategies remains unclear, particularly amid substantial cross-national and regional heterogeneity in socioeconomic conditions, supply-chain structures, historical PV installations, policy frameworks and technological capabilities16. Furthermore, these contextual factors are expected to evolve substantially in the future. Understanding PV waste management performance across heterogeneous regions and under plausible future scenarios (for example, climate targets, material supply constraints, installation trajectories and policy shifts) is therefore essential for developing effective, economically viable and equitable global PV waste solutions.
A foundational challenge lies in forecasting PV waste generation. Existing studies have modelled waste trajectories at the global, regional and national scales13,17, but these efforts rely predominantly on demand-side factors such as historical installations, electricity demand and population growth18,19,20. Supply-side constraints, such as the price volatility of key materials such as silicon and silver, have been largely overlooked. Notably, sharp price increases for key materials (such as silicon, silver, copper) could delay global PV deployment by up to 13% (ref. 7)—a supply-side shock that shapes technology adoption, deployment scales, module lifetimes and, ultimately, waste generation dynamics. The omission of such supply-side drivers limits the accuracy and robustness of existing waste projections.
Even with improved projections of waste generation, evaluating the performance of recycling technology remains a persistent challenge. Earlier studies assessing national or regional PV recycling often adopt highly simplified approaches, assuming each region will deploy a single recycling technology15,21, a ‘homogeneous scenario’ that implicitly assumes uniformity in recycling pathways across regions. In reality, technology selection is constrained by factors including existing patents, recycling infrastructure, environmental regulation stringency and waste volumes. Rather than optimal technology choices, decision-making in this space typically involves incremental adjustments within a set of feasible options, reflecting ‘bounded rationality’22, a dynamic ignored in PV waste management research. While some studies have incorporated temporal changes in recycling technologies23, they rely on exogenous assumptions of rapid cross-regional technology substitution or diffusion, failing to capture the path dependence of technological development24 driven by economic constraints, learning curves and institutional adaptability in practice.
Compounding these analytical gaps, existing research also predominantly assumes local treatment of decommissioned PV modules21,25,26. Few studies have examined whether and to what extent PV waste trade drives inter-regional inequality in the distribution of economic and climate benefits from recycling. Yet the global landscape is far from uniform, characterized by an uneven distribution of recycling capabilities. Mature technologies are concentrated in high- and middle-income regions (such as the EU, the United States, China, Japan and South Korea), in contrast to low-income regions, which lack the technical expertise and industrial capacity for independent recycling and are therefore reliant on outsourced recycling. This imbalance underscores the need for cross-regional collaboration, yet the performance of outsourced recycling models remains poorly understood. Furthermore, while subsidies are widely used as a policy tool to improve the economic viability of PV recycling5,27,28, it remains unclear to what extent different subsidy designs, such as continuous versus declining support, or linkage to carbon prices, affect the overall economic benefits and their distribution across regions.
To address these interconnected gaps, we developed an integrated model to evaluate multiple PV recycling scenarios (Methods). We apply this model to 32 regions and quantify disparities in economic benefits across 1,708 recycling practice scenarios (Extended Data Fig. 1). Our results show that sustained increases in material prices could delay global PV deployment and reduce module decommissioning by up to 8.4% and 2%, respectively. Under this constrained context, carbon-priority recycling technologies deliver the largest global economic and climate benefits. However, when international trade is introduced, a critical trade-off between efficiency and equality emerges. While economies of scale and technological learning lower global recycling costs, the associated benefits accrue increasingly to technologically advanced, upper-middle-income regions with large PV waste arisings, therefore widening regional disparities. Cost-based subsidies can narrow regional benefit gaps, whereas carbon-price-based subsidies may further widen global inequalities by disproportionately favouring regions with mature recycling technologies and established carbon markets. To reconcile efficiency and equality, we propose adaptive strategies—for example, phased subsidy frameworks that initially address critical deployment barriers while incentivising long-term innovation. Moreover, international cooperation mechanisms, such as Paris Agreement partnerships, should further prioritize technology transfer and targeted funding to build local recycling capacity in low-income regions. These insights offer actionable pathways toward equitable and scalable circularity for PV waste.
Global and regional PV waste
Driven by the explosive expansion of PV installed capacity, global PV waste generation is projected to increase substantially. Annual global PV installations have surpassed 100 GW (1 × 1011 W) annually since 2020, lifting the total installed capacity from less than 800 GW in 2020 to 3,781 (under Shared Socioeconomic Pathway 1-6.0 (SSP1-6.0)), to 5,037 GW (under SSP1-2.6) by 2030 and further to 8,703 (under SSP3-2.6) and 24,544 GW (under SSP2-2.6) by 2060. Assuming an average PV module lifetime of 25–30 years, a global peak in module retirements is anticipated during 2030–2060. Our projections show that annual global PV module retirements rise from 0.02 Mt yr−1 in 2020 to 0.5 Mt yr−1 by 2030, then over 19 Mt yr−1 by 2060, driving cumulative waste to surge by approximately 150–200-fold during 2030–2060, reaching 297 Mt (under SSP1-6.0) to 402 Mt (under SSP1-2.6) by 2060.
The geographical distribution of this waste burden is shifting over time (Fig. 1b,c). From 2020 to 2040, high-income regions dominate, generating over 50% of global PV waste (12.2–12.5 Mt). Among these, the EU-15 is the primary contributor, producing 5.8–5.9 Mt (25.2–26.0% of the global total). However, by 2060, upper-middle-income regions take the lead, with China emerging as the largest single source. China alone is projected to generate 112.8–160.5 Mt, accounting for 36.2–39.9% of global PV waste, substantially surpassing the EU-15 (30.9–39.7 Mt) and the United States (25.7–39.0 Mt). Concurrently, the share of lower-middle-income regions nearly doubles, increasing from 7.7–8.1% in 2040 to 15.9–16.9% in 2060. India dominates this group, contributing 8.6–9.2% (26.8–35.2 Mt) of global waste by 2060. By contrast, low-income regions remain minor contributors, accounting for less than 2% throughout 2020–2060.
a, Global cumulative solar PV waste under different PV decommissioning scenarios (n = 28) by 2060. RCP, Representative Concentration Pathway. b, Annual PV waste across income groups under different scenarios. The classification of income groups is provided in Supplementary Table 1. c, The distribution of cumulative shares of solar PV waste across scenarios by 2060. The regional classification follows that used in the global change analysis model (GCAM), as described in Supplementary Table 2. C. America, central America; EFTA, European Free Trade Association; NZ, New Zealand.
Source data
Material prices have a pivotal role in shaping PV deployment and waste trajectories. Our modelling assesses the impacts of elevated copper, aluminium, silver and silicon prices on PV expansion and decommissioning dynamics (Extended Data Fig. 2). Compared with the low-price baseline, high-price scenarios reduce global cumulative installed PV capacity and waste volumes by 2060 by 5.7–8.4% (597–1,966 GW) and 1.0–2.0% (2.9–7.3 Mt), respectively, equivalent to a 5-year delay in meeting RCP2.6 installation targets. Even under less stringent RCP6.0 climate goals, higher material costs yield comparable reductions: 5.7–7.6% in capacity and 1.0–1.4% in waste. Regional PV waste volumes are differentially affected by material price increases (Extended Data Fig. 3). For regions with larger installed PV capacity, specifically China, the United States and India, their PV waste drops more substantially, by 0.93–2.47 Mt, 0.29–0.89 Mt and 0.31–0.68 Mt under high-price scenarios relative to the low-price scenarios, respectively. For regions with relatively small volumes of PV installations (such as Argentina), the material price has a limited impact, with PV waste dropping by 0.01–0.03 Mt.
Economic and climate benefits
We evaluated the global economic and climate performance of local PV waste recycling (excluding cross-border trade) across four technology pathways: business as usual (BAU), economic-priority, carbon-priority and technology diffusion. These pathways integrate chemical, thermal and mechanical recycling approaches, which present divergent economic returns and carbon mitigation potential (Supplementary Fig. 1).
Relative to the BAU pathway, the carbon-priority and economic-priority pathways deliver substantially greater economic and climate benefits by shifting recycling capacity towards thermal technologies, which deliver the highest per-unit benefits among the three recycling technologies (Supplementary Fig. 1). Under all of the decommissioning scenarios, these two pathways yield comparable performance and significantly outperform the BAU pathway. By 2060, cumulative economic benefits reach US$670.8 billion and climate benefits reach 2.44 Gt carbon dioxide equivalent (CO2 equiv.) under the carbon-priority pathway (Fig. 2k,o), compared with US$662.0 billion and 2.40 Gt CO2 equiv. under the economic-priority pathway (Fig. 2j,n), representing gains of more than 60% relative to the BAU pathway. These outcomes are driven primarily by the larger role of thermal recycling, which accounts for 44.0–51.6% of total recycling capacity by 2060, versus 10.1% under BAU (Extended Data Fig. 4).
a–p, Climate and economic benefits of PV waste recycling under the BAU (a,e,i,m), economic-priority (b,f,j,n), carbon-priority (c,g,k,o) and technology diffusion (d,h,l,p) technology pathways between 2020 and 2060, expressed on both a per-tonne and cumulative global basis of PV waste. a–d, Unit net economic benefits. e–h, Unit climate benefits. i–l, Cumulative net economic benefits. m–p, Cumulative climate benefits. In i–l, the x axis is displayed on a log10 scale. For each recycling technology pathway (n = 28 PV decommissioning scenarios; Supplementary Table 3), the bars indicate the mean economic or climate benefits, and the whiskers indicate the minimum and maximum values across all associated PV decommissioning scenarios.
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Minor discrepancies between the carbon-priority and economic-priority pathways mainly originate from variations in thermal recycling market penetration. Under the economic-priority scenario, investment constraints slow the early expansion of capital-intensive thermal recycling in middle-income regions where PV waste accumulates most rapidly. For example, in 2040, thermal recycling achieves a 22.7% market share in middle-income regions under the carbon-priority pathway versus 19.8% under the economic-priority pathway (Extended Data Fig. 4a,d). By contrast, the technology-diffusion pathway yields more-moderate gains, increasing global cumulative net economic and climate benefits by 37.0–44.3% and 34.3–36.1%, respectively, relative to the BAU pathway. While this pathway extends adoption across more regions, its impact is constrained by the dominance of mechanical recycling, which exceeds 50% and delivers lower economic and climate returns than thermal and chemical recycling.
PV waste recycling becomes economically viable across all scenarios between 2035 and 2040 (Fig. 2a–d,i–l), driven by rising material prices and technological progress. Higher market prices for recovered materials, especially silver, aluminium and silicon, increase unit recycling benefits from US$131.8–304.3 per tonne in 2020 to as much as US$457.1 per tonne by 2040, while the learning-by-doing effect reduces recycling costs from US$342–2,550 per tonne to US$55.9–402.7 per tonne over the same period. As a result, cumulative net economic benefits under high-price scenarios exceed those under low-price scenarios by 25.9–33.6% by 2060 across all pathways (Extended Data Fig. 5).
Distinct regional heterogeneities are observed across all pathways (Fig. 3a–h). Middle-income regions consistently produce larger economic and climate benefits than other income groups. For example, under the carbon-priority pathway, benefits in upper-middle-income regions cluster in the top-right quadrant: roughly two-thirds of economic benefits range from US$1,659.2 to 2,895.8 per tonne, and roughly two-thirds of climate benefits range from 6.5 to 8.5 t CO2 equiv. per tonne. By 2060, these regions contribute over 50% of global cumulative net economic benefits and cumulative climate benefits, as they generate more than half of global PV waste and reach a thermal recycling share of up to 30%, establishing them as the primary contributors to global PV recycling benefits. Conversely, high-income regions contribute a smaller proportion. Despite accounting for 34.0–36.3% of global decommissioned PV waste, they deliver only 28.7% of cumulative net economic benefits and 37.6% of cumulative climate benefits by 2060 (Fig. 3k,o), due to higher recycling costs and lower waste throughput. Furthermore, low-income regions exhibit substantial underperformance. Even under the technology-diffusion pathway, their contribution is negligible—by 2060, they account for merely 1.3–2.1% of total economic gains (US$4.2–10.6 billion) and 1.2–1.8% of total avoided emissions (18.2–32.7 Mt CO2 equiv.), mainly owing to limited recycling scale and lower technological maturity.
a–p, The climate and economic benefits of PV waste recycling across income groups under the BAU (a,e,i,m), economic-priority (b,f,j,n), carbon-priority (c,g,k,o) and technology diffusion (d,h,l,p) technology pathways in 2060. a–d, Unit benefits per tonne of PV waste. e–h, Cumulative global totals. i–l, Mean shares (%) of cumulative net economic benefits by income group. m–p, Mean shares (%) of cumulative climate benefits by income group. The classification of income groups is provided in Supplementary Table 1. The scatter points include all region–scenario combinations. Each point represents a single region under a specific PV decommissioning scenario (Supplementary Tables 1 and 3).
Source data
Regional heterogeneities are further intensified when material price effects are incorporated into recycling pathways. For example, under the carbon-priority pathway by 2060, the largest inter-regional gap in unit net economic benefits expands from US$1,945.7 per tonne under low-price scenarios to US$2,387.8 per tonne under high-price scenarios (Supplementary Fig. 2b). This growing divergence is driven by variations in recycling technology portfolios: regions with higher economic benefits (such as China and South Korea) depend more on thermal technologies, which enable superior metal recovery efficiencies. As material prices rise, these regions capture a disproportionate share of incremental value. By contrast, low-income regions dominated by mechanical recycling, a method associated with lower material recovery efficiency and output quality, accrue fewer incremental benefits.
Inequalities from recycling outsourcing
To assess how cross-regional PV waste recycling influences economic and climate benefits, we extend the local recycling framework (which excludes trade) to incorporate three trade regimes: extended producer-responsibility-oriented trade (EPR), expanded global trade and regional trade (Methods). This generates scenarios combining technology pathways and trade regimes (such as BAU–EPR). For each scenario, we evaluate disparities in recycling benefits across 32 regions using economic and climate benefit variances (Fig. 4), ranging from 0 to 1. The scenarios fall into four distinct categories: high benefits with high inequality, high benefits with low inequality, low benefits with high inequality and low benefits with low inequality.
a–f, Changes in recycling benefits and their variance under the BAU (a,d), economic-priority (b,e) and carbon-priority (c,f) trade scenarios by 2060. a–c, Normalized cumulative net economic benefits and their associated variance across different trade scenarios. d–f, Normalized cumulative climate benefits and their associated variance across different trade scenarios. All indicators are normalized using min–max normalization. The dashed lines indicate the mean of benefits and the mean of the variance under each trade scenario. The combination of technology diffusion and trade was not considered, as technology diffusion implies sufficient local recycling capacity across regions. The scatter points include all decommissioning scenarios (Supplementary Table 3). Details of the normalization methodology are provided in the Methods.
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The least favourable outcomes occur under the BAU–EPR scenarios that entail low benefits and high inequality. By 2060, with mechanical recycling dominating (nearly 60%) in these scenarios, economic and climate benefits account for only 29.3–55.9% of the maximum observed potential. Meanwhile, the average normalized variance is approximately 0.12 (Fig. 4a,d), substantially higher than that observed in other trade scenarios (0.02–0.03). Similarly, local recycling scenarios show relatively high equality but lower overall benefits, as restrictions on cross-regional flows prevent PV waste from reaching middle- and high-income regions that have more advanced recycling technologies and faster learning. Consequently, the economic and climate benefits are 68.6–77.5% of those under trade-enabled scenarios (Extended Data Fig. 6).
Among all scenarios, the carbon-priority-oriented EPR scenarios achieve the maximum global recycling benefits; however, they generate greater regional disparity (Fig. 4). Under these scenarios, PV waste flows towards regions with advanced technologies and low recycling costs. This leads to global cumulative net economic benefits of US$529.1–935.5 billion and emission reductions of 2.2–3.32 Gt CO2 equiv., both exceeding those of other scenarios (US$189.2–926.3 billion and 0.9–3.31 Gt CO2 equiv.). However, this concentration of recycling activities in a few ‘low-cost sinks’ substantially exacerbates inequalities in the distribution of benefits. In particular, higher material prices further intensify this economic benefit disparity, with variance values (0.47–1.0) significantly surpassing those observed under low-price scenarios (0.29–0.64). This is because high material prices disproportionately improve unit net economic returns in technologically advanced regions (such as upper-middle-income regions). Consequently, upper-middle-income regions stand out as the primary recycling stakeholders (Extended Data Fig. 7): their share of cumulative total net economic benefits increases from roughly two-thirds in locally oriented recycling scenarios to around three-quarters under carbon-prioritizing EPR frameworks, alongside a corresponding 0.5–0.7 Gt CO2 uplift in their cumulative carbon emission reductions.
By contrast, expanded global and regional trade scenarios lead to a more even distribution of recycling activities, reducing benefit variance to 0.003–0.448 and 0.008–0.489, respectively. However, these gains in equality come at the expense of global benefits. This is mainly because these trade scenarios disperse PV waste to regions with weaker learning effects (for example, lower-middle-income regions) and greater cost disadvantages (for example, high-income regions) (Extended Data Figs. 8 and 9), thereby diminishing the overall benefits. For example, the average share of recycling benefits accruing to lower-middle-income regions increases from 3.6–4.3% under EPR to 4.8–6.0% under expanded global trade and 6.7–8.2% under regional trade (Extended Data Fig. 7g–l). However, because unit net benefits in these regions remain lower than in upper-middle-income regions, both trade scenarios weaken overall performance relative to EPR. Compared with EPR, expanded trade reduces global cumulative net economic benefits by 5.8–8.6% and climate benefits by up to 4.9%, whereas regional trade lowers them by 2.1–5.4% and 2.8%, respectively. These results reveal a trade-off between maximizing total recycling benefits and distributing them more evenly.
Subsidies for addressing inequalities
To further evaluate the influence of policy interventions on economic benefits and regional distribution patterns, we developed five subsidy schemes: no subsidy, continuous subsidy, declining subsidy, low-carbon price and high-carbon price (Methods).
Among all subsidy schemes, the declining subsidy, continuous subsidy and low-carbon-price subsidy improve inter-regional equality by 5.8–8.1%, 5.2–6.9% and 0.5–3.8%, respectively, whereas the high-carbon-price subsidy scheme exacerbates inequality (Fig. 5). The declining-subsidy scheme is substantially more cost-effective: it requires only 2.9–11.9% (US$0.4–1.9 billion by 2060) of continuous subsidy expenditures yet achieves 0.6–1.2% greater equality improvements. For example, the inter-regional gap in unit net recycling benefits narrows from US$1,147 per tonne of recycled PV waste in the no-subsidy scheme to US$1,061 per tonne in the declining-subsidy scheme, demonstrating superior equality outcomes. This improvement stems from a time-differentiated phase-out mechanism that gradually removes subsidies as recycling becomes self-sustaining. The timeline varies by region’s economic capacity: middle-income regions reach profitability around 2032 and phase out subsidies by 2044, while high-income regions achieve viability by 2040 and phase out subsidies by 2058. By withdrawing fiscal support once recycling is profitable, this approach prevents some regions from accumulating excessive profits through continued subsidies, thereby reducing inter-regional inequality.
a–d, Cumulative subsidies under the continuous-subsidy (a), declining-subsidy (b), low-carbon-price (c) and high-carbon-price (d) subsidy schemes. The dashed lines indicate the corresponding minimum and maximum values. e–h, Variance in unit net recycling benefits and changes in inter-regional gaps in unit net recycling benefits under the continuous subsidy (e), declining subsidy (f), low-carbon-price (g) and high-carbon-price (h) subsidy schemes. The gaps in unit net recycling benefits represent the maximum difference in unit net recycling benefits across 32 regions within the same scenario. The scatter points include all combinations of recycling technology, recycling trade and PV decommissioning scenarios (Supplementary Table 3), and represent values averaged over 2020–2060 for each scenario combination. The dark circles indicate the mean values averaged across all scenario combinations, and the lines represent the corresponding minimum and maximum values.
Source data
Under the continuous-subsidy scheme, recycling benefits increase substantially, rising from US$189.6–935.5 billion in the no-subsidy scheme to US$198.9–953.7 billion by 2060. The inter-regional gap in unit net recycling benefits also narrows slightly, from US$1,150 per tonne of recycled PV waste under the no-subsidy scheme to US$1,068 per tonne under the continuous-subsidy scheme (Fig. 5). Despite these gains, the fiscal cost is prohibitive. In middle-income regions, for example, recycling benefits increase from US$110–128 per tonne in 2032 to US$1,131–1,782 per tonne in 2060, but this is only 1.7–2.9% higher than the performance under the declining-subsidy scheme. By contrast, cumulative expenditure under the continuous-subsidy scheme reaches US$16 billion by 2060, 9.5 times higher than that under the declining-subsidy scheme. Thus, continuous subsidies deliver only marginal additional benefits at a much higher cost, whereas the declining-subsidy scheme achieves nearly the same outcomes with a much lower expenditure.
Low-carbon price subsidies also improve inter-regional equality, although the effect is limited. Compared with the no-subsidy scheme, the low-carbon price scheme reduces the inter-regional gap in unit net recycling benefits by up to 3.8% over 2020–2060, owing to differentiated subsidy allocations. Regions with higher recycling costs, such as Canada, EU-12 and EU-15, receive carbon price subsidies of US$63.1–158 per tonne of CO2 equiv., whereas lower-cost regions, such as China and South Korea, receive only US$7.5–89 per tonne of CO2 equiv. (Extended Data Table 1). This differentiated allocation partially offsets cost disadvantages and narrows inter-regional gaps.
Most high-carbon price schemes (>85%) worsen inequality. The core issue is unequal subsidy distribution: high-income regions receive carbon price subsidies of up to US$200 per tonne of CO2, nearly four times higher than those in developing economies. This disparity would be further amplified by higher material prices, which would disproportionately increase recycling profits in high-income regions. As a result, the inter-regional gap in unit net recycling benefits widens to US$1,198–1,434 per tonne of recycled waste, 1.4–4.3% above schemes without subsidies, entrenching rather than bridging the benefit gap between regions.
Equitable global PV waste management
Our study integrates economic, climate, technological and policy dimensions to provide a methodology to assess PV waste management under regional heterogeneity and uncertainty. We show that even with technological learning, the break-even point remains more than a decade away, underscoring the need for new circularity strategies. Indeed, regions have distinct but complementary roles in the global recycling system, and coordination mechanisms (such as the Green Climate Fund29 and the Global Environment Facility30) are needed to mobilize cross-border capital, technology and expertise. Our results further reveal a central dilemma: while PV waste trade increases overall recycling benefits, it exacerbates regional revenue inequality. We further find that cost-based subsidies can effectively mitigate this imbalance, pointing to the need for a coordinated global policy mix that supports efficient, low-cost and equitable PV recycling.
Regulations and quantifiable targets are central to large-scale recycling, yet only a few regions (such as the EU and China) have introduced PV-specific recycling requirements31. The EU’s WEEE Directive mandated an 80% recycling rate by 2018, while China aims to recycle 250,000 t of retired PV modules by 2027 (ref. 32). However, weight-based targets often prioritize recovering bulk materials such as glass and aluminium frames8. Regions with stronger institutional capacity therefore need more targeted goals for high-value but low-concentration materials, such as silver and silicon, to stimulate market development. By contrast, low-income regions require international support for institutional transfer and capacity building. Proven approaches, such as the EU’s EPR framework, mandatory recycling targets and landfill restrictions, can be adapted to local contexts. Meanwhile, tightening global waste-trade regulations (such as the Basel Convention, EU battery regulations and China’s plastic import ban)33,34,35, together with rising geopolitical uncertainty, underscore the need for transparent and standardized cross-regional recycling cooperation. Such mechanisms can reduce the environmental and health risks of informal processing while also harmonizing standards, enabling data sharing and clarifying responsibilities. Together, these functions would form a more coordinated global governance network.
Technology-wise, rising prices for high-value recovered materials (such as silver, silicon and copper) have a particularly critical role in improving economic returns. However, existing recycling technologies struggle to extract high-purity materials. For example, photovoltaic-grade silicon requires a purity of over 6 N (and increasingly 8 N/9 N), yet it remains economically challenging to remove carbon and metallic impurities at scale, leading to downgraded applications such as battery anodes36,37,38. Thus, investment in high-purity refining technologies such as directional solidification is urgently needed38.
Regions such as Europe, the United States, Japan, South Korea and China have developed high-value recycling pathways based on thermal and chemical processes, supported by mature semiconductor industries and stable demand for high-purity materials39. These regions are therefore well positioned for advanced refining and value recovery. By contrast, less-developed regions, particularly in Africa, rely mainly on low-cost mechanical dismantling or informal channels for basic preprocessing and sorting40,41. For these regions, the priority is to build affordable, basic recycling capacity. With international cooperation, including under the Paris Agreement42, technology transfer and capacity building could help PV recycling in these regions progressively move from low-end processing to higher-value-added activities. Our results show that, under a technology diffusion scenario, low-income regions could still achieve net profits of US$4.2–10.6 billion by 2060, suggesting substantial scope to reduce global PV recycling inequalities and build a more resilient system.
From an economic perspective, technological innovation alone cannot ensure PV recycling viability. Our research indicates that global PV recycling may not yield a net profit in the near term arguably due to lower initial treatment capacity as well as high capital costs associated with technologies. A diversified set of economic incentives must be introduced, including fiscal subsidies, market-based mechanisms (such as carbon pricing) and investment support policies, to lower entry barriers and encourage industry participation43. Existing policy tools, such as the US Qualifying Advanced Energy Project Credit (48C) Program, provide financial support44. However, prolonged high subsidies may distort markets, impede innovation and even widen regional disparities (as observed in high-carbon-price subsidy scenarios)45. A more sustainable approach is to provide early-stage support and phase it out as the market matures, for example, through declining subsidy schemes27. Furthermore, most low-income and lower-middle-income regions lack the fiscal capacity to provide subsidies independently. Thus, cross-regional financial transfers, including those through climate finance mechanisms such as the United Nations Capital Development Fund46, are essential to lower entry barriers by bridging fiscal gaps. Simultaneously, low-income regions should design locally adapted support schemes rather than simply replicating subsidy models for high-income regions, which may pose long-term distortion risks.
Note that refurbishment and reuse of PV modules can, in principle, deliver substantially greater environmental and resource-efficiency benefits47. Such strategies effectively delay demand for resource-intensive recycling infrastructure in capacity-limited regions. Similarly, while surging prices of key metals (such as silver, copper and high-purity silicon) can enhance PV recycling viability, they often escalate deployment costs for price-sensitive developing economies7. By contrast, reuse-oriented strategies reduce reliance on producing new modules, allowing the benefits of the circular economy to decouple from rising material prices, therefore providing a strategic buffer against material cost pressures. This not only helps to mitigate revenue imbalances driven by regional cost disparities but also ensures the continuity of energy transitions in low-income regions7. However, large-scale reuse is constrained by performance heterogeneity, latent reliability risks and limited market confidence in the durability of second-hand products48,49. Thus, at this stage, reuse is best positioned as a complementary transitional strategy alongside EOL recycling, to build a more resilient and inclusive global closed-loop PV system.
Although our study attempted to account for various real-world scenarios as comprehensively as possible, certain limitations remain, presenting opportunities for future research. To enhance comparability across scenarios, we primarily modelled subsidies in annualized form, with one-time grants simplified as equivalent continuous support. This approach may understate the role of upfront incentives in triggering early investment and accelerating technology diffusion50. Future research could therefore consider more detailed subsidy timing, payment structures and dynamically adjustable policy designs.
Methods
Here we develop an integrated modelling framework to project PV waste generation across 32 global regions and to quantify the environmental and economic benefits of alternative recycling strategies that will inform policy design (Extended Data Fig. 1 and Supplementary Table 3). The framework consists of three interconnected components. First, material price trajectories are generated and incorporated into the GCAM to simulate regional PV deployment under alternative socioeconomic–climate futures. GCAM electricity-generation outputs are then converted into installed PV capacity and passed to a dynamic material flow analysis to estimate regional EOL PV waste. Second, projected waste streams are coupled with life-cycle assessment (LCA) and life cycle cost (LCC) to quantify technology-specific economic and climate outcomes of PV recycling. Third, a multidimensional scenario design, covering decommissioning pathways, recycling technologies, international trade configurations and subsidy schemes, is applied across the modelling system to assess how policy and market structures reshape regional recycling outcomes. Detailed parameter settings are provided in Supplementary Tables 4–9.
Material price model
To account for the impact of price uncertainty of critical materials on PV recycling, we simulate long-term price trajectories for four solar-relevant critical materials: copper, aluminium, silver and silicon. We adopt a material price model that was developed in previous studies7,51,52, incorporating historical price dynamics, demand growth and substitution potential. The resulting price trajectories are then introduced as exogenous inputs into the GCAM to determine PV deployment pathways under climate targets (as detailed in the next section). Rather than generating precise forecasts of future prices, our objective is to construct scenario-based price trajectories that enable the evaluation of PV deployment and recycling pathways under long-term material price uncertainty.
The material price model is grounded in dynamic market equilibrium in which long-term prices are endogenously determined by the marginal cost of new supply required to meet future demand. When existing mining capacity is insufficient, additional mining projects must be operated. Material prices are therefore endogenously governed by the marginal cost of newly installed mining capacity.
The modelling procedure consists of three steps:
Step 1: demand projection. Future demand for critical materials is determined by the demand growth rate and price-responsive substitution effects:
$${Q}^{t+1}={Q}^{t}(1+g+\Delta {p}^{t}\times \varepsilon )$$
(1)
where Qt denotes the material demand in period t; g is the annual exogenous demand growth rate (Supplementary Table 4); ε is the price elasticity of demand; and Δpt is the annual price change rate in period t, defined as
$$\Delta {p}^{t}=\frac{{p}^{t}-{p}^{t-1}}{{p}^{t-1}}$$
(2)
The initial price p0 is exogenously specified use the global average price for each material in 2020.
Step 2: new capacity requirement and price determination. The required new mining capacity to meet the future demand is calculated as:
$${O}^{t+1}={(Q}^{t+1}-{Q}^{t})+{L}^{t}-({R}^{t+1}-{R}^{t})$$
(3)
where Ot+1 denotes the newly required annual production capacity in period t + 1; Lt represents supply losses from mine closures due to resource depletion in period t and Rt is the secondary supply in period t.
The marginal cost of new mining capacity in period t (It) is determined using an incentive cost curve:
$${I}^{t}({O}^{t})={a}^{t}+{b}^{t}{O}^{t}$$
(4)
where at represents the minimum marginal cost of new mining capacity in period t and bt captures the rate at which marginal costs increase in period t due to factors such as declining ore grade and more complex investment conditions. The equilibrium material price in year t is therefore determined by the most expensive marginal cost of the required new capacity:
$${P}_{t}={I}_{t}({O}_{t})$$
(5)
Step 3: evolution of mining cost structure. The incentive cost curve evolves over time due to ore grade depletion, technological progress and changes in operating costs51. We introduce a cost-adjustment factor n to capture these dynamics:
$$n=\frac{(1+e)\times (1-{t}_{g})}{(1-l)}$$
(6)
where e is the annual growth rate of operating costs (for example, energy, labour, water, reagents, environmental compliance); tg represents annual cost reduction rates from technological progress; and l is the annual ore-grade depletion rate.
The intercept of the operating mine cost curve (at+1) is updated as the minimum of two factors: (1) the cheapest operating mine cost in the last period t adjusted by nt and (2) the operating cost of the cheapest mine that newly opened in the current period (t + 1) (after subtracting annualized capital cost ca):
$${a}^{t+1}=\min ({a}^{t}\times n,{a}^{t}-{c}_{a})$$
(7)
The upper bound of the operating curve Ct+1(1), which represents the operating cost of the most expensive active mine in the period t + 1, is updated as
$${C}^{t+1}(1)=\max ({p}^{t},{p}^{t+1}-{c}_{a})$$
(8)
This formulation follows two mechanisms: (1) mines with operating costs exceeding the previous period’s market price (pt) are assumed to exit the market, and (2) new mines enter the market only if their operating costs are covered by the current material price net of annualized capital cost (pt+1 − ca). Taking the maximum of these two values ensures that the operating cost frontier is consistent with both the exit of unprofitable existing mines and the entry condition for new capacity.
The slope of the operating cost curve is then updated as
$${b}^{t+1}=\frac{{C}^{t+1}(1)-{a}^{t+1}}{{Q}^{t+1}}$$
(9)
Further details of the model structure and assumptions can be found in our previous paper7.
Material price scenarios
To characterize long-term uncertainty in critical material prices and its impacts on global PV deployment and decommissioning, we construct alternative price scenarios within the material price modelling framework. Scenario variation is introduced by varying parameters that reflect (1) technological progress in mining productivity and (2) material substitution potential. Improvements in mining productivity are represented as tg − e, which is the difference between the reduction in mining costs due to technological progress (tg) and the increases in operating cost (e) (see Eq. 6). Material substitution is captured by the price elasticity parameter ε in equation (1), which reflects the responsiveness of demand to price changes through substitution toward alternative materials.
These parameters take values within the ranges reported in the literature, and details are provided in Supplementary Table 4. For both mining productivity and substitution elasticity, we classify parameter values into low and high categories using the midpoint of each reported range as the threshold. Combining these assumptions yields two contrasting price scenarios that span plausible bounds of long-run material price uncertainty:
-
(1)
Low-price scenario: assumes strong technological progress in both mining productivity (resulting in fast mining cost reductions and declining operating costs) and material substitution capabilities, thereby moderating future price increase.
-
(2)
High-price scenario: assumes limited technological advancement in mining productivity and weak material substitution potential, resulting in tighter supply conditions and higher long-run prices.
Under these scenario settings, the price trajectories for four solar-relevant critical materials (copper, aluminium, silver and silicon) are simulated. Extended Data Fig. 2 illustrates the projected price pathways under the two scenario settings.
GCAM model
The GCAM is an integrated assessment model that links five interconnected systems: water, energy, land use, socioeconomics and climate. It is a common model that has been used in international and national scenario assessments52,53. GCAM represents a broad portfolio of electricity generation technologies, including solar photovoltaics and wind power. Renewable resources are assumed to be region-specific and non-tradable across regions. Technology deployment is determined through an internally consistent, multistage process that links technology costs, resource supply curves and market-based technology choice.
From capital cost to electricity generation in GCAM
Incorporating material price shocks into capital costs
To quantify the effect of critical material price increases on the deployment of solar PV, simulated material price trajectories are translated into technology-specific capital cost changes under price scenarios. The capital cost of solar PV in the year t is defined as
$${C}_{t}={C}_{\mathrm{BLS},t}+{\Delta C}_{t}$$
(10)
where \({C}_{\text{BLS},t}\) is the baseline capital cost of PV following GCAM’s default setting54 and ΔCt represents the change of cost increment induced by material price changes:
$${\Delta C}_{t}=\sum _{m}{\mathrm{MI}}_{m}\times ({P}_{{mt}}-{P}_{mt,\mathrm{BLS}})$$
(11)
where MIm is the material intensity of material m in solar PV, Pmt is the simulated material price under alternative price scenarios in year t, and \({P}_{mt,\mathrm{BLS}}\) is the corresponding baseline material price.
Total technology cost
The total cost of electricity generation technology in GCAM is calculated as7
$${C}_{\mathrm{total}}=t({C}_{t})+\sum _{j}{p}_{j}+\sum _{k}{g}_{k}-\sum _{l}{v}_{l}\,$$
(12)
where t(Ct) represents capital and fixed operating costs; pj is the marginal cost of input resource j; gk is the cost associated with emissions of greenhouse gas k; and vl is the value of secondary outputs. For solar technologies, pj is determined through the renewable resource supply curve Q (equation (15)).
Technology choice and market shares
Technology shares in electricity generation are determined using a relative-cost logit formulation in GCAM7. The share of generation technology j is calculated as
$${s}_{j}=\frac{{\alpha }_{j}{C}_{\mathrm{total},j}^{\gamma }}{{\sum }_{j=1}^{N}{\alpha }_{j}{C}_{\mathrm{total},j}^{\gamma }}$$
(13)
where αj is a technology-specific share weight, Ctotal,j is the total cost of technology j, and γ is the logit exponent controlling the sensitivity of technology shares to cost differences. Technologies with lower relative costs gain larger market shares.
The electricity generation Qe from technology j is then given by:
$${Q}_{j}^{e}={s}_{j}\times D$$
(14)
where D is the total electricity demand under a given SSP.
Renewable resource supply curves
To capture spatial and technological heterogeneity in renewable resource availability, GCAM uses region- and technology-specific resource supply curves. The cumulative generation potential available at or below a given marginal cost p is defined as7
$${Q}^{e}(p)=\text{MaxSubResource}\frac{{p}^{\text{curveExponent}}}{{\text{MidPrice}}^{\text{curveExponent}}+{p}^{\text{curveExponent}}}$$
(15)
where MaxSubResource represents the maximum exploitable resource potential, MidPrice is the cost at which half of this potential becomes available, and curveExponent is the steepness of the supply curve.
For PV, GCAM assumes an effectively flat and abundant resource base, reflecting high solar potential in many regions and the modular scalability of PV systems. Under this assumption, marginal resource costs do not increase with deployment, allowing material price shocks to transmit primarily through capital costs.
To ensure the accuracy of historical data and the model’s backcasting capability, we cross-validated the historical electricity generation outputs from GCAM against IRENA’s official statistics; detailed comparisons are provided in Supplementary Note 1 and Supplementary Fig. 3.
From electricity generation to installed capacity
To estimate solar PV waste, electricity generation outputs from GCAM are converted into installed capacity. As GCAM reports generation in exajoules (EJ), values are first converted to gigawatt-hours (GW h) using a constant conversion factor (ω = 277,778.8). Installed capacity is then derived by dividing annual electricity generation by the product of annual operating hours (T = 8,760) and the capacity factor7,55:
$${\mathrm{IC}}_{i,t}=\frac{{\mathrm{EJ}}_{i,t}\times \omega }{{\mathrm{CF}}_{i}\times T}$$
(16)
where \({\mathrm{IC}}_{i,t}\) is the installed capacity (GW) in region i and year t; EJi,t represents the annual electricity generation (EJ) for region i in year t; and CFi denotes the region-specific capacity factor.
Integrated socioeconomic–climate scenarios
The GCAM generates internally consistent energy–economy–land–climate pathways under alternative socioeconomic and climate policy assumptions. In this study, we couple five SSPs (SSP1–SSP5) with three Representative Concentration Pathways (RCP2.6, RCP4.5 and RCP6.0) to construct a comprehensive set of socioeconomic–climate scenarios for evaluating future PV deployment53. For presentation purposes only, these combinations are classified into frequently used benchmark pathways and supplementary stress-test pathways according to their prevalence in the literature56. This classification does not alter model simulations or parameterization. The full classification and detailed descriptions of scenarios are provided in Supplementary Table 3, with further discussion on specific scenarios in Supplementary Note 2. All simulations are conducted using GCAM v.8.2. For each scenario, we extract regional solar electricity generation trajectories and subsequently aggregate GCAM regions into four income groups (Supplementary Table 1). Detailed documentation of the model structure and assumptions is available in the GCAM v.8.2 Documentation: GCAM Model Overview, accessible at https://jgcri.github.io/gcam-doc/overview.html.
Projection of future PV waste generation
Future PV waste generation is estimated using a dynamic MFA model. MFA is extensively used to quantify the evolution of material stocks and flows over time, including the estimation of waste streams from solar energy systems57,58. A key input to the MFA model is annual PV in-use capacity, comprising historical installed capacity and projected additions. Historical installed capacity for 2000–2024 is updated using the 2025 statistics from the IRENA59 (Supplementary Tables 10–13). Extending the time series to 2000 enables calibration of early decommissioning volumes. The primary analytical period reported in the main results is 2020–2060. Future PV capacity trajectories are derived from GCAM projections at five-year intervals and interpolated to annual values using cubic spline interpolation to estimate newly added capacity. The estimation is then performed in two steps: (1) calculating annual inflows and outflows of PV capacity; and (2) converting decommissioned capacity into waste mass.
Step 1: PV capacity inflow and outflow are determined using a Weibull lifetime distribution58:
$${\mathrm{outflow}}_{i}(t)=\sum _{{t}^{{\prime} }}{\text{inflow}({t}^{{\prime} })}_{i}\text{F}(t-{t}^{{\prime} })$$
(17)
$${\rm{F}}(t-{t}^{{\prime} })=1-\exp \left[-{\left(\frac{t-{t}^{{\prime} }}{T}\right)}^{\beta }\right]$$
(18)
$${\mathrm{inflow}}_{i}(t)={\mathrm{outflow}}_{i}(t)+{\mathrm{stock}}_{i}(t)-{\mathrm{stock}}_{i}(t-1)$$
(19)
where t denotes year (2000–2060), t′ is the installation year of the PV panel, and t − t′ represents the service time of the panel. F(t − t′) is the cumulative Weibull distribution function. T is the average lifetime of PV panels (30 years), and β is the shape parameter. A regular-loss scheme is adopted, assuming no premature loss over the module lifetime. Under this assumption, the Weibull shape parameter is set to β = 5.3759 (ref. 60). The quantities outflowi(t), stocki(t) and inflowi(t) denote decommission capacity, in-use capacity and newly added capacity for region i in year t, respectively. The initial stock is assumed equal to the first-year inflow.
Step 2: decommissioned capacity is converted to waste mass PVWastei(t) using timing-varying weight-to-power ratios perPVton(t) (refs. 26,57):
$${\mathrm{PVWaste}}_{i}(t)={\mathrm{Outflow}}_{i}(t)\times \mathrm{perPVton}(t)$$
(20)
where perPVton(t) denotes the PV module weight-to-power ratio for period t, obtained from IRENA reports60 (Supplementary Table 14). As projections in IRENA reports are available only until 2050 (ref. 60), the 2050 ratio is assumed constant thereafter. Annual inflow, annual outflow and in-use stock trajectories for 2020–2060 are presented in Supplementary Figs. 4–6. The analysis focuses exclusively on crystalline-silicon (c-Si) PV modules, which have accounted for more than 90% of global PV installations since 2012 (ref. 61); other PV technologies are therefore excluded. Detailed assumptions are described in Supplementary Note 3.1.
Economic cost–benefit analysis
The economic feasibility of recycling EOL PV panels is evaluated using an LCC framework, which is consistent with the LCA system boundary and quantifies the economic costs and benefits associated with recycling PV modules over their entire life cycle23,62. Recycling costs are first estimated for the base year (2020) at the unit level (that is, US$ per tonne of PV waste), then adjusted dynamically to reflect technological learning and scale effects, and finally multiplied by projected regional PV waste volumes to estimate total economic costs. Economic benefits are calculated based on the market value of recovered secondary materials. The detailed calculation steps are presented as follows.
The unit total costs, uTC, of PV waste recycling comprises stage-specific costs and whole-process costs. Stage-specific costs are variable expenditures incurred at each processing stage, whereas whole-process costs refer to overhead expenditures spanning the entire recycling chain.
The base year (2020) unit total recycling cost (uTC0) is calculated as follows62:
$${\mathrm{uTC}}_{0}=\mathop{\sum }\limits_{\mathrm{ss}=1}^{n}{\mathrm{uC}}_{\mathrm{ss}}+{\mathrm{uC}}_{{\rm{w}}}$$
(21)
$${\mathrm{uC}}_{{\rm{w}}}={\mathrm{uC}}_{{\rm{l}}}+{\mathrm{uC}}_{{\rm{m}}}+{\mathrm{uC}}_{{\rm{f}}}+{\mathrm{uC}}_{\mathrm{ope}}+{\mathrm{uC}}_{\mathrm{opp}}$$
(22)
where uCss represents the stage-specific unit costs for collection (ss = 1), transportation (ss = 2), dismantling (ss = 3), technical treatment (ss = 4) and disposal (ss = 5). uCw denotes the whole-process unit costs, including labour (uCl), management (uCm), depreciation of fixed assets (uCf), operation and maintenance (uCope), and opportunity costs (uCopp).
Owing to the limited global data on differentiated recycling costs, we adopted a comprehensive, internally consistent cost-benefit inventory for China from our previous study56 as the reference baseline. Except for region-specific labour, collection, and transportation costs, other unit cost components (such as technical treatment, dismantling and operational expenses) are extrapolated to region iusing purchasing power parity (PPP) adjustments (detailed descriptions of the assumptions are provided in Supplementary Note 3.2):
$${\mathrm{uC}}_{i,0}=\left(\frac{{\mathrm{uC}}_{\mathrm{CN},0}}{{\mathrm{PPP}}_{\mathrm{CN},0}}\right)\times \frac{{\mathrm{PPP}}_{i,0}}{{\mathrm{ER}}_{i,0}}$$
(23)
where uCi,0 is the estimated unit cost for region i in the base year 2020, uCCN,0 is the 2020 baseline cost in China, PPPCN,0 and PPPi,0, respectively, represent the PPP conversion factors in China and region i in 2020, and ERi,0 denotes the market exchange rate of region i in 2020 (Supplementary Table 15).
Region-specific collection costs are determined following previous study63. Labour costs are estimated based on national per capita gross national income (GNI) data from the United Nations Trade and Development Data Hub64, assuming a per capita PV recycling capacity of 100 tonnes per year62. Transportation costs include domestic and international maritime transport. Domestic maritime costs are calculated following equation (23) due to limited national level data. International maritime transport costs are estimated based on bilateral maritime distances and a unit sea freight cost of US$0.1 per nautical mile per twenty-foot equivalent unit65, assuming a maximum capacity of 30 t per container following ISO standards66. Bilateral maritime distances are derived from a global port network approach67,68. Shortest port-to-port navigable maritime routes are computed for all possible pairs between trading regions, rather than relying on spherical distances between national centroids. To avoid bias from exceptionally short routes, the 10th percentile of the resulting route-distance distribution is adopted as the representative bilateral shipping distance for each region pair. Given that the shortest port-to-port distances often underestimate actual maritime routes, a correction factor of 1.3 is applied to approximate real-world sailing conditions67. Region-level costs are then aggregated to the 32 GCAM regions using arithmetic means. Regional base-year (2020) unit costs are illustrated in Extended Data Fig. 9.
It is expected that unit recycling costs of PV waste will decrease over time as a result of technological learning and scale expansion, adhering to the learning curve principle23,43. To account for irreducible production inputs that limit cost reductions, we use a modified learning curve formulation with an irreducible cost floor54:
$${\mathrm{uTC}}_{t}={\mathrm{uTC}}_{0}\times [{C}_{\min \mathrm{\_ratio}}+(1-{C}_{\mathrm{min\_ratio}})\times {(1-\mathrm{LR})}^{t-{t}_{0}}]$$
(24)
where uTCt denotes the unit recycling cost in year t and uTC0 denotes the initial cost in 2020. t0 is the base year (2020) and LR is the learning rate. The learning rate values are derived from previous studies23,69,70. Detailed descriptions of the assumptions regarding learning rate can be found in Supplementary Note 3.3. The parameter Cmin_ratio represents the minimum cost coefficient reflecting irreducible production inputs, such as energy consumption, chemical reagents and base labour, that cannot be entirely eliminated through learning. Based on the evidence that global PV costs declined by up to 87% between 2010 and 2024 (ref. 71), we set Cmin_ratio to 0.13, implying an asymptotic lower bound of C0 × Cmin_ratio, with an assumption that recycling cost will follow a similar trajectory.
Total recycling cost (TCt) in year t is calculated as the product of the dynamically adjusted unit recycling cost (uTCt) and the total PV waste volume (PVWastet):
$${\mathrm{TC}}_{t}={\mathrm{uTC}}_{t}\times {\mathrm{PVWaste}}_{t}\times {(1+\pi )}^{t-{t}_{0}}$$
(25)
where π denotes the assumed annual inflation rate calibrated based on the global average inflation rate over 2000–2024 (ref. 72).
Total recycling benefits in year t (Bt) are derived from the market value of recovered secondary materials, including aluminium, glass, silver, copper and silicon73,74. It depends on material prices, recovery efficiencies and decommissioned PV volumes. Material prices are set to correspond with different material price escalation scenarios to reflect potential resource scarcity and market volatility (Extended Data Fig. 2 and Supplementary Fig. 1). Total benefits are calculated as
$${B}_{t}={P}_{{mt}}\times {\mathrm{uR}}_{m}\times {\mathrm{PVWaste}}_{t}\times {(1+\pi )}^{t-{t}_{0}}$$
(26)
where Pmt is the simulated price of material m under alternative price scenarios in year t and uRm denotes the unit recovery quantity (Supplementary Tables 16–18). All unit costs and material prices are first projected in constant 2020 US$. Nominal values are subsequently derived by applying an inflation factor.
The nominal net economic benefit (NBt) and the unit nominal net benefit (UNBt) are calculated as:
$${\mathrm{NB}}_{t}=({B}_{t}-{\mathrm{TC}}_{t})$$
(27)
$${\mathrm{UNB}}_{t}=\frac{{\mathrm{NB}}_{{t}}}{{\mathrm{PVWaste}}_{t}}$$
(28)
Detailed data and accounting procedures for unit costs and benefits are provided in our previous paper62.
Climate benefits from PV recycling
We quantify the climate benefit of PV module recycling as the net avoided greenhouse gas (GHG) emissions (in CO2 equiv.) generated by recycling 1 t of EOL c-Si PV panels:
$${\mathrm{CB}}_{s,i,c,t}={\mathrm{RB}}_{s,i,c,t}-{\mathrm{RG}}_{s,i,c,t}$$
(29)
where CBs,i,c,t denotes the net climate benefit of recycling technology s in region i under climate pathway c in year t; RBs,i,c,t represents the recycling benefit (avoided GHG) generated during recycling; and RGs,i,c,t denotes GHG emissions released during the recycling process. The recycling benefit RBs,i,c,t comprises two components: one is that recovered materials substitute for virgin materials of equivalent quality and quantity, thereby avoiding emissions from primary extraction, refining and manufacturing of virgin PV materials21,75, the other is that, where applicable, energy recovery from polymeric fractions (for example, backsheets and encapsulants) offsets emissions that would otherwise arise from conventional energy supply62. The recycling burdens RGs,i,c,t includes all emissions generated throughout the EOL treatment chain, covering electricity use, auxiliary inputs and transportation of waste modules, intermediate fractions and residual wastes76,77.
Following the life-cycle assessment framework62,78, the functional unit is defined as 1 t of EOL c-Si PV panels. The system boundary from collecting PV module wastes to recovering secondary materials and energy is shown in Supplementary Fig. 7.
Note that the GHG emission intensity of electricity generation evolves over time under different climate policy pathways and varies substantially across regions. To account for this heterogeneity, we adjust the electricity-related emission intensity in the LCA framework using region-, pathway- and year-specific electricity-sector emission factors. The actual electricity emission factor is defined as
$${\mathrm{EF}}_{i,c,t}={\alpha }_{i,c,t}\times {\mathrm{EF}}_{i,c,\mathrm{base}}$$
(30)
where EFi,c,t is the electricity-sector emission factor in region i under climate pathway c in year t; EFi,c,base is the base year (2020) emission factor; and αi,c,t is the adjustment coefficient that captures deviations from the baseline electricity emission intensity. Therefore, the final climate benefit of PV recycling is
$${\mathrm{CB}}_{s,i,c,t}=({\alpha }_{i,c,t}\times {\mathrm{RB}}_{s}^{\mathrm{elec}}+{\mathrm{RB}}_{s}^{\mathrm{non}\text{-}\mathrm{elec}})-({\alpha }_{i,c,t}\times {\mathrm{RC}}_{s}^{\mathrm{elec}}+{\mathrm{RC}}_{s}^{\text{non-elec}})$$
(31)
where \({\mathrm{RB}}_{s}^{\mathrm{elec}}\) and \({\mathrm{RB}}_{s}^{\text{non-elec}}\) represent the electricity-related and non-electricity-related recycling benefits, respectively, under base-year electricity emission factors for recycling technology s. \({\mathrm{RC}}_{s}^{\mathrm{elec}}\) and \({\mathrm{RC}}_{s}^{\text{non-elec}}\) denote the electricity-related and non-electricity-related recycling burdens associated with the recycling process.
Given that carbon dioxide accounts for more than 70% of total GHG emissions79 and constitutes the primary contributor to the global warming potential (GWP) of PV recycling, mainly due to transport-related fuel consumption, polymer incineration and coal-based electricity generation38,77,78, this study assumes that the temporal evolution of regional GHG emission factors is consistent with the carbon emission trajectories projected by GCAM (Supplementary Fig. 8). Detailed process inventories are reported in Supplementary Tables 16–18 and described in ref. 62.
Recycling technology scenarios
To capture the dynamic evolution of PV recycling technologies across regions and over time, we developed an integrated framework combining scenario design, a Logit-based technology choice model and region-specific heterogeneity constraints80. The framework explicitly accounts for cross-regional differences in low-carbon technologies investment, technological capacity, environmental regulation stringency and projected PV waste generation, all of which collectively determine feasible recycling technology mixes. The mechanical, thermal and chemical recycling technologies coexist and compete, with market shares evolving endogenously under heterogeneous regional conditions.
Based on this framework, four recycling technology scenarios are constructed: BAU, economic-priority, carbon-priority and technology diffusion.
Under the BAU scenario, the recycling technology structure in each region is assumed to remain constant throughout the study period. Technology market shares are fixed at base-year (2020) levels and do not respond to changes in economic performance or climate benefits. Base-year shares are calibrated using information on recycling patent distributions and facility locations reported by IEA31 (Supplementary Tables 19 and 20), reflecting existing technological endowments and path dependency across regions.
Under the economic-priority scenario, recycling technology choices are driven primarily by economic rationality. The attractiveness of each technology is determined by its net economic benefit, the difference between revenues from recovered secondary materials and associated recycling costs. Technology market shares evolve endogenously in response to relative net profits, capturing competitive dynamics among alternative recycling options under profit-oriented decision-making. However, the evolution of clean and low-carbon technologies is also shaped by regional disparities in investment capacity. As noted in previous studies81,82,83, investment in low-carbon technologies and related R&D remains concentrated in developed regions. Most emerging markets and developing regions have limited access to these technologies owing to constrained investment capabilities, and therefore continue to rely on existing technologies, experiencing slower rates of technological upgrading. Consequently, under this scenario, mechanical recycling, which is less capital-intensive but exhibits lower recovery efficiency for high-value metals and therefore generates smaller net profits per unit of waste recycled than the other two technologies, captures a larger market share in many middle- and low-income regions. Moreover, its market share declines more slowly in these regions than in high-income regions.
The carbon-priority scenario represents a climate-driven decision framework in which technology attractiveness is determined by carbon mitigation performance. Specifically, the choice variable is defined as the carbon reduction benefit of PV waste recycling, measured as avoided GHG (for example, kg CO2 equiv.). To capture cross-regional differences in regulatory ambition and policy enforcement, region-specific parameters (climate policy stringency index) are introduced based on the OECD Environmental Policy Stringency Index84. Higher policy stringency drives technology evolution towards technologies with the greatest carbon mitigation benefits.
The technology diffusion scenario is designed by analogy with historical PV patent diffusion patterns observed between 1970 and 2022. Given the projected sharp increase in PV waste generation after 2040 (ref. 58), recycling technology diffusion is modelled as a staged process comprising four phases: before 2030, technology shares remain at baseline levels; 2030–2040 represents an early adoption phase, analogous to the 1970–2000 PV patent diffusion period; 2040–2050 corresponds to an accelerated expansion phase, reflecting the 2001–2011 period; and 2050–2060 represents a maturation phase, similar to 2012–2022. Recipient regions are assumed to gradually converge toward the technology structures of leading regions as diffusion progresses. Stage-specific diffusion parameters are calibrated based on historical PV patent data reported in a previous study85. Detailed descriptions of the assumptions are provided in Supplementary Note 3.4.
Logit-based technology choice model
In the economic-priority and carbon-priority scenarios, recycling technology market shares are determined using a logit-based choice model that allows multiple technologies to coexist and compete within each region80.
For each region i and time t, technology market shares satisfy the adding-up constraint:
$$\sum _{s}{\mathrm{Share}}_{s,i,t}=1$$
(32)
where s index recycling technologies (mechanical, thermal and chemical recycling technologies).
The market share of technology s in region i at time t, denoted as \({\mathrm{Share}}_{s,i,t}\), is given by
$$\begin{array}{c}{\mathrm{Share}}_{s,i,t}={p}_{s,i}\exp ({\gamma }_{i}\times {V}_{s,i,t})/\sum _{s}{p}_{\text{s},i}\exp ({\gamma }_{i}\times {V}_{\text{s},i,t})\end{array}$$
(33)
where Ps,i represents the base-year (2020) weight of technology s in region i, capturing existing infrastructure and path dependency; Vs,i,t denotes the scenario-specific performance indicator, defined as the net economic benefit in the economic-priority scenario and the carbon reduction benefit in the carbon-priority scenario; and γi is a region-specific parameter representing the investment capacity index for low-carbon technologies under the economic-priority scenario, or the climate policy stringency index under the carbon-priority scenario, where larger values indicate a stronger concentration of market shares toward the best-performing technology (Supplementary Table 21).
Recycling trade scenarios
Current strategies for managing EOL PV modules generally fall into two categories: domestic recycling and outsourced recycling. In some regions, such as the EU and South Korea, regulatory frameworks based on the principle of EPR10 require manufacturers to take responsibility for the collection, transport, and recycling of decommissioned PV modules. Meanwhile, the globalization of PV supply chains, where 76.89% of newly installed capacity in 2017 involved imported modules86, suggests that future EOL management may increasingly transcend national boundaries. Consequently, cross-border waste trade is likely to become a structural feature of global EOL PV management, particularly for regions that have relied heavily on imported modules without developing corresponding domestic recycling capacity.
PV recycling capabilities are unevenly distributed worldwide. Only a limited number of regions, including China, the United States, the EU, Japan and South Korea, possess mature infrastructure and patented technologies necessary for formal recycling processes87. By contrast, many regions in the Global South face considerable constraints related to limited industrial capacity, lack of technical expertise and weak regulatory enforcement41,88. In such contexts, EOL PV modules may either be exported to technologically advanced regions or processed through informal recycling sectors40, which often operate outside regulatory oversight and may entail environmental and health risks88.
To examine how alternative international cooperation structures influence climate and economic outcomes, four recycling trade scenarios are constructed: local recycling, extended producer-responsibility-oriented trade, expanded global trade and regional trade. These scenarios reflect varying degrees of domestic versus outsourced recycling, informed by trade data, policy frameworks and access to technology. In this study, the term transboundary flow refers specifically to the international shipment of intact EOL PV modules. The underlying assumptions and rationale are described in Supplementary Note 3.5.
Under the local recycling scenario, regions with established PV recycling technologies are assumed to process 100% of their domestically generated EOL modules within national borders, and international trade in PV waste is not permitted. Regions without recycling technologies are assumed unable to recycle, resulting in zero recycling benefits. This scenario serves as a benchmark for isolating the role of domestic recycling capacity and for evaluating the economic, climate and equality implications of international trade.
The extended producer responsibility–oriented trade scenario reflects an international recycling system governed by EPR principles. EOL PV modules are exported back to the regions or regions responsible for their original production (a return-to-producer rule), following historical bilateral PV module trade routes, consistent with scenario assumptions adopted in previous studies86. Recycling activities are conducted in PV producer (exporting) regions, which bear the associated treatment costs while retaining revenues from recovered secondary materials. Historical trade structures are assumed to remain fixed through 2060. This scenario represents a regulatory-driven recycling framework emphasizing producer accountability and path dependence. The PV module trade data are adopted from a previously published study86. Extended Data Fig. 8 illustrates the geographical distribution and allocation patterns of waste flows under various trade scenarios.
The expanded global trade scenario represents a highly integrated international recycling system in which all regions with PV recycling technologies are eligible to act as waste importers. Regions without recycling technologies must export their EOL PV modules to recycling-capable regions. The allocation of exported waste across eligible importing regions is determined by a composite weighting scheme based on economic globalization and trade openness indices derived from established datasets89 (Supplementary Table 22). Regions with higher index values receive larger shares of imported PV waste, reflecting lower trade barriers, stronger logistics capacity and greater institutional readiness for cross-border material circulation. Trade structures are assumed to be constant through 2060. The underlying assumptions and rationale are detailed in Supplementary Note 3.6.
The regional trade scenario constrains international PV waste trade within geographically defined continental regions, disallowing intercontinental trade. Following the United Nations’ geographical classification, all regions are grouped into five continental regions: Africa, Asia, Europe, the Americas and Oceania. Within each region, regions without recycling technologies export EOL PV modules to recycling-capable regions in the same region. As in the expanded global trade scenario, the distribution of waste among eligible importers is determined by relative economic globalization and trade openness indices, calculated at the regional level. This scenario represents a geographically bounded form of international cooperation, reflecting potential logistical, regulatory and political constraints on intercontinental waste transport. Trade structures are likewise assumed to remain constant through 2060 (ref. 86).
Variance analysis of recycling benefits
To evaluate how recycling trade scenarios impact PV recycling equality, we use the cross-regional dispersion of realized recycling benefits as a transparent and comparable proxy for distributional equality. Specifically, for each scenario j, we calculate the variance of regional benefits across the 32 modelled regions. The variance \({\sigma }_{\mathrm{sc}}^{2}\) is computed as
$${\sigma }_{\mathrm{sc}}^{2}=\frac{1}{n}\mathop{\sum }\limits_{i}^{n}{({\mathrm{EB}}_{i,\mathrm{sc}}-\overline{{\mathrm{EB}}_{\mathrm{sc}}})}^{2}$$
(34)
where EBi,sc represents the recycling-related benefit (economic or climate) of region i under scenario sc and \(\overline{{\mathrm{EB}}_{\mathrm{sc}}}\) denotes the corresponding mean benefit across all n = 32 regions. A larger variance indicates greater dispersion in realized benefits and thus a more unequal distribution across regions.
To facilitate comparison across scenarios with potentially different absolute dispersion levels, variances are normalized to the range [0, 1] using min–max normalization:
$${\sigma }_{\mathrm{sc}}^{2* }=\frac{{\sigma }_{\mathrm{sc}}^{2}-{\sigma }_{\min }^{2}}{{\sigma }_{\max }^{2}-{\sigma }_{\min }^{2}}$$
(35)
where \({\sigma }_{\min }^{2}\) and \({\sigma }_{\max }^{2}\), respectively, represent the minimum and maximum variance values across all scenarios. The normalized variance \({\sigma }_{\mathrm{sc}}^{2* }\) reflects the relative inequality level of each scenario: 0 corresponds to the most equitable distribution (lowest variance) and 1 corresponds to the most unequal distribution (maximal variance).
Note that this variance-based indicator captures disparities in realized economic and climate benefits across regions under each scenario without accounting for procedural equity or environmental justice. In this context, the metric serves as a descriptive and comparable measure of distributional dispersion.
Subsidy scenarios
To encourage participation in PV waste recycling and mitigate the risk of excessive spatial concentration of recycling activities, we developed a set of alternative recycling subsidy scenarios. These scenarios represent policy instruments widely discussed in PV and electronic waste recycling literature, and capture both direct fiscal interventions and market-based environmental incentives73,90,91,92.
Five subsidy scenarios are considered: (1) no subsidy; (2) continuous subsidy; (3) declining subsidy; (4) low-carbon price; and (5) high-carbon price. No subsidy represents a reference scenario where recycling operations receive no direct fiscal support or carbon price-based financial incentives. The continuous subsidy and declining subsidy scenarios represent cost-based fiscal interventions that reduce the effective cost of recycling, while the latter two represent market-based environmental incentives linked to avoided carbon emissions. Scenario design and parameter ranges are informed by existing policy documents and previous studies on recycling and circular economy policies43,90,91,92,93,94.
Cost-based subsidy scenarios
The continuous subsidy scenario reflects sustained fiscal support throughout the project lifetime, consistent with recent circular economy policy frameworks92. Under this scenario, governments provide an annual subsidy proportional to total recycling costs, including both capital expenditure (CapEx) and operating expenditure (OpEx). The annual subsidy for region i in year t is expressed as
$${S}_{i,t}^{\mathrm{cont}}={w}_{i,t}\times {\mathrm{TC}}_{i,t}^{\mathrm{total}}$$
(36)
where \({\mathrm{TC}}_{i,t}^{\mathrm{total}}\) denotes the total recycling cost in region i and year t and \({w}_{i,t}\) represents the subsidy rate. Owing to the limited region-specific policies and substantial uncertainty regarding appropriate subsidy magnitudes, subsidy rates were sampled from a range of 0–15%, consistent with the upper bound observed in existing circular economy investment programs92. Both cost-based subsidy scenarios are evaluated using 1,000 Monte Carlo simulations to reflect this uncertainty.
The declining subsidy scenario represents a transitional support mechanism in which subsidies are gradually withdrawn as recycling activities become economically viable90. Subsidies are initially applied at the same rate as in the continuous subsidy scenario, but decline annually by a fixed proportion δ once recycling becomes economically variable until it fully phases out. Break-even is defined as the first year when annual net recycling revenue in region i becomes non-negative. This declining subsidy is formulated as
$${S}_{i,t}^{\mathrm{decl}}={w}_{i,t}\times {\mathrm{TC}}_{i,t}^{\mathrm{total}}$$
(37)
$${w}_{i,t}=\left\{\begin{array}{c}{w}_{i,0}\times {(1-\delta )}^{(t-{t}_{i}^{* })},t > {t}_{i}^{* }\\ {w}_{i,0},t\le {t}_{i}^{* }\end{array}\right.$$
(38)
where δ = 0.10 represents the annual reduction rate of the subsidy after break-even, \({t}_{i}^{* }\) denotes the break-even year, and \({w}_{i,0}\) denotes the subsidy rate in the base year (2020) in region i.
Carbon-price-based subsidy scenarios
The low-carbon-price and high-carbon-price scenarios are derived from two policy pathways proposed by the International Energy Agency95: the Stated Policies Scenario (STEPS) and the Announced Pledges Scenario (APS), respectively. In the high-carbon price scenario, regions that have committed to net-zero emission targets adopt carbon prices consistent with the APS pathway over time. By contrast, the low-carbon-price scenario applies carbon prices equivalent to 30–80% of the APS levels and only to regions that have implemented, or formally announced plans to implement carbon pricing mechanisms (for example, Canada, South Korea, China and the EU).
Under these scenarios, recycling subsidies are proportional to avoided carbon emissions from PV module recycling. The annual carbon-related subsidy received by region i in year t is calculated as
$${S}_{i,t}^{\mathrm{carbon}}={P}_{i,t}^{{\mathrm{CO}}_{2}}\times {\mathrm{TEI}}_{i,t}$$
(39)
where \({P}_{i,t}^{\text{C}{{\rm{O}}}_{2}}\) denotes the region-specific carbon price in region i and year t and \({\mathrm{TEI}}_{i,t}\) represents the avoided carbon emissions resulting from PV recycling activities in region i and year t. Carbon price data for 2030 and previous years were obtained from the World Bank report96. Carbon price data after 2030 were sourced from the International Energy Agency95.
Incorporation of subsidies into net benefits
Across all scenarios, subsidies are incorporated into the annual net benefit (NB) calculation either as a reduction in effective recycling costs (cost-based subsidy scenarios) or as an additional revenue (carbon-price based subsidy scenarios). The annual net benefit for region i in year t is calculated as
$$\mathrm{SUB}\_{\mathrm{NB}}_{i,t,\mathrm{sc}}={S}_{i,t,\mathrm{sc}}+{B}_{i,t,\mathrm{sc}}^{\mathrm{total}}-{\rm{T}}{{\rm{C}}}_{i,t,\mathrm{sc}}^{\mathrm{total}}$$
(40)
where \({B}_{i,t,\mathrm{sc}}^{\mathrm{total}}\) denotes the revenue from recovered materials in region i and year t under a given scenario sc, Si,t,sc represents the subsidy received in region i and year t under a given scenario sc and \({{\rm{TC}}}_{i,t,\mathrm{sc}}^{\mathrm{total}}\) is the total recycling cost in region i and year t under a given scenario sc, including both capital and operating expenditures.
Equality evaluation of subsidy effects
To evaluate how subsidy policies affect regional disparities in recycling benefits, we quantify inequality in unit net recycling benefits across the 32 regions using two complementary indicators: (1) variance (dispersion) and (2) maximum-minimum benefit gaps (extreme disparity), and compare pre- and post-subsidy indicators. Both indicators are calculated for each scenario sc and year t, before and after subsidy implementation.
The pre-subsidy variance of unit net benefits is calculated as
$${\sigma }_{\mathrm{sc},t}^{2,\mathrm{pre}}=\frac{1}{N}\mathop{\sum }\limits_{i=1}^{N}{({\mathrm{UNB}}_{i,t,\mathrm{sc}}-{\bar{\mathrm{UNB}}}_{\mathrm{sc},t})}^{2}$$
(41)
where UNBi,sc,t denotes the unit net recycling benefit in region i under scenario sc in year t before subsidies, \({\bar{\mathrm{UNB}}}_{\mathrm{sc},t}\) is the corresponding regional mean and N is the number of regions (N = 32).
After subsidy implementation, unit net benefits are recalculated as
$$\mathrm{SUB}\_{\mathrm{UNB}}_{i,\mathrm{sc},t}=\frac{\mathrm{SUB}\_{\mathrm{NB}}_{i,\mathrm{sc},t}}{{\mathrm{PVWaste}}_{i,\mathrm{sc},t}}$$
(42)
and the post-subsidy variance becomes
$${\sigma }_{\mathrm{sc},t}^{2,\mathrm{post}}=\frac{1}{N}\mathop{\sum }\limits_{i=1}^{N}{(\mathrm{SUB}\_{\mathrm{UNB}}_{i,\mathrm{sc},t}-{\overline{\mathrm{SUB}\_\mathrm{UNB}}}_{\mathrm{sc},t})}^{2}$$
(43)
where \({\overline{\mathrm{SUB}\_\mathrm{UNB}}}_{\mathrm{sc},t}\) represents the mean unit net benefit across regions under scenario sc in year t after subsidies.
To capture extreme disparities, we computed the net unit recycling benefit gaps for scenario sc in year t as
$${\mathrm{Gap}}_{\mathrm{sc},t}^{\mathrm{pre}}={\max }_{i}({\mathrm{UNB}}_{i,\mathrm{sc},t})-{\min }_{i}({\mathrm{UNB}}_{i,\mathrm{sc},t})$$
(44)
$${\mathrm{Gap}}_{\mathrm{sc},t}^{\mathrm{post}}={\max }_{i}(\mathrm{SUB}\_{\mathrm{UNB}}_{i,\mathrm{sc},t})-{\min }_{i}(\mathrm{SUB}\_{\mathrm{UNB}}_{i,\mathrm{sc},t})$$
(45)
where \({\mathrm{Gap}}_{\mathrm{sc},t}^{\mathrm{pre}}\) and \({\mathrm{Gap}}_{\mathrm{sc},t}^{\mathrm{post}}\) denote the net unit recycling benefit gaps before and after the implementation of subsidies, respectively, in scenario sc and year t.
Uncertainty analysis
To assess the robustness of the modelling results and core conclusions, we conducted a series of uncertainty and sensitivity analyses (Supplementary Note 4, Supplementary Table 23 and Supplementary Fig. 9), focusing on PV module lifetime, material intensity, inflation rates and carbon price parameters. First, alternative lifetime extensions and reductions in material intensity were implemented to reflect potential technological progress. The results indicate that each of these measures can substantially reduce future PV waste generation. Second, we evaluated the impact of macroeconomic uncertainty by testing alternative high- and low-inflation trajectories and recalculating net economic benefits of PV recycling. Across these scenarios, variations in inflation rates exert only a limited influence on estimated net benefits. Third, we evaluated the sensitivity of distributional outcomes to alternative carbon price growth trajectories during 2050–2060, particularly under high carbon-price subsidy assumptions. The results show that even under alternative carbon price growth rates, high carbon prices consistently exacerbate inequalities in recycling benefits across regions, confirming the robustness of our findings.
Reporting summary
Further information on research design is available in the Nature Portfolio Reporting Summary linked to this article.
Data availability
The primary data sources include (1) PV installed capacity data from the International Renewable Energy Agency (https://www.irena.org/Data); (2) PV recycling technology patent data and recycling facility information from the International Energy Agency Photovoltaic Power Systems Programme (https://iea-pvps.org/key-topics/advances-in-module-recycling-literature-review-and-update-to-empirical-lci-data-and-patent-review/); (3) inflation rates, PPP indices and exchange rate data from the World Bank (https://data.worldbank.org/); (4) GNI data from the United Nations Trade and Development Data Hub (https://unctadstat.unctad.org/datacentre/dataviewer/US.GNI); (5) the Environmental Policy Stringency Index from the Organisation for Economic Co-operation and Development (https://www.oecd.org/en/publications/measuring-environmental-policy-stringency-in-oecd-countries_90ab82e8-en.html); and (6) carbon price data from the World Bank (https://www.worldbank.org/en/publication/state-and-trends-of-carbon-pricing) and the International Energy Agency (https://www.iea.org/reports/world-energy-outlook-2024). The numerical results supporting the main findings of this research are available at Zenodo (https://doi.org/10.5281/zenodo.21507969)97. Source data are provided with this paper.
Code availability
The input files for the material price scenarios and Python (v.3.9.0) scripts used in this study are publicly available at Zenodo (https://doi.org/10.5281/zenodo.20715379)98. These scripts demonstrate the extraction of GCAM (v.8.2) outputs and the calculation of PV waste generation, recycling benefits and subsidy benefits. The scripts are provided as example workflows.
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Acknowledgements
We thank our research group members for their contributions and support.
Funding
This research was supported by the National Natural Science Foundation of China (72534005 to Jiashuo Li, 725B2023 to C.W., 72488101 and 72325006 to X.C. and W2412154 to P.Y.), Australian Research Council (The ARC Training Centre for Whole Life Design of Carbon Neutral Infrastructure: IC230100015 to J.Z., and The ARC Discovery Project DP260104414 to R.C.), the Hong Kong Research Grants Council, Strategic Topics Grant (STG2/P-705/24-R to K.F.) and the Shandong University–Adelaide University Partnership Fund (5090525800002 to Jiashuo Li, R.C., J.Z. and C.W.).
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Extended data figures and tables
Extended Data Fig. 1 Model framework and scenario setting.
Detailed descriptions for each scenario are provided in Supplementary Table S2.
Extended Data Fig. 3 Reductions in PV capacity and PV waste under high material price scenarios relative to the low-price scenario.
Regional reductions in (a) PV capacity and (b) PV waste by 2060 under high material price scenarios relative to the low-price scenario. Bars indicate the mean values, while whiskers indicate the minimum and maximum values across all associated PV decommissioning scenarios (n = 28). Percentage reductions in (c) global PV capacity and (d) PV waste by income group. The abbreviations C. America and Caribbean and European_Free_Trade refer to Central America and the Caribbean and the European Free Trade Association, respectively.
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Extended Data Fig. 4 Evolution of PV recycling technology shares across income groups.
For panels (a–f), the solid lines represent the mean technology shares across all PV decommissioning scenarios, including the economic-priority and carbon-priority pathways, the shaded areas indicate the minimum and maximum values, and the dashed lines denote the technology shares under the BAU pathway. For panels (g–j), the bars represent the shares of different technologies under the technology diffusion pathway. The middle-income group includes both upper-middle income and lower-middle income regions.
Source data
Extended Data Fig. 6 Global economic and climate benefits of PV waste recycling.
(a–c) Unit net economic benefits and (d–f) unit climate benefits across various recycling trade scenarios. (g–i) Cumulative net economic benefits and (j–l) cumulative climate benefits across various recycling trade scenarios. In panels g–l, the x-axis values are displayed on a log10 scale. For each recycling trade scenario, bars represent the mean economic or climate benefit calculated across 84 combinations of recycling technologies and PV decommissioning scenarios (n = 84), while whiskers indicate the minimum and maximum values across these combinations. The unit US$/t and t CO2 eq/t refer to US dollars per tonne and tonnes of CO2-equivalent emissions per metric tonne, respectively.
Source data
Extended Data Fig. 7 Climate and economic benefits of PV waste recycling across income groups under three trade scenarios by 2060.
(a–c) unit benefits per tonne of PV waste; (d–f) Cumulative global totals; (g–i) mean shares (%) of cumulative net economic benefits by income group; (j–l) mean shares (%) of cumulative climate benefits by income group. The classification of income groups is provided in Supplementary Table 1. The unit US$/t and t CO2 eq/t refer to US dollars per tonne and tonnes of CO2-equivalent emissions per tonne, respectively. The scatter points include all region–technology–scenario combinations (see Supplementary Table 1 and Supplementary Table 3). Each point represents one region under a specific recycling technology and PV decommissioning scenario.
Source data
Extended Data Fig. 8 Global PV waste trade flows under various trade scenarios.
Lines represent the share of PV waste generated in the source region that is recycled in the receiving region. The abbreviations C. America and Caribbean and European_Free_Trade refer to Central America and the Caribbean and the European Free Trade Association, respectively.
Source data
Extended Data Fig. 9 Unit recycling costs of each region and shipping route distance between regions.
(a) PV recycling costs in the base year (2020). MR, CR, and TR denote mechanical recycling, chemical recycling, and thermal recycling, respectively. (b) Unit shipping costs and distances. Unit: US$/t, representing US dollars per tonne. The abbreviations C. America and Caribbean and European_Free_Trade refer to Central America and the Caribbean and the European Free Trade Association, respectively.
Source data
Full size table
Supplementary information
Source data
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Wang, C., Zuo, J., Chen, X. et al. Towards an equitable future of global photovoltaic waste recycling. Nature (2026). https://doi.org/10.1038/s41586-026-10905-w
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DOI: https://doi.org/10.1038/s41586-026-10905-w