Establishes mean-field limit for co-evolutionary non-exchangeable diffusions via probability-graphons, yielding coupled path-dependent McKean-Vlasov SDEs and a transport equation for weights.
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3 Pith papers cite this work. Polarity classification is still indexing.
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Pith papers citing it
years
2026 3verdicts
UNVERDICTED 3representative citing papers
The paper proves existence of relaxed equilibria for non-exchangeable mean field games with moderate interactions and common noise, and shows asymptotic equivalence between finite-player approximate Nash equilibria and the mean field limit.
Quantitative propagation of chaos holds for particle systems with bounded drift kernels and multiplicative noise via an extension of the Jabin-Wang relative entropy framework using dynamic combinatorial analysis.
citing papers explorer
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Mean field limit of non-exchangeable interacting diffusions on co-evolutionary networks
Establishes mean-field limit for co-evolutionary non-exchangeable diffusions via probability-graphons, yielding coupled path-dependent McKean-Vlasov SDEs and a transport equation for weights.
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Non--exchangeable mean field games with moderate interactions and common noise
The paper proves existence of relaxed equilibria for non-exchangeable mean field games with moderate interactions and common noise, and shows asymptotic equivalence between finite-player approximate Nash equilibria and the mean field limit.
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Quantitative propagation of chaos for particle systems with bounded kernels and multiplicative noise
Quantitative propagation of chaos holds for particle systems with bounded drift kernels and multiplicative noise via an extension of the Jabin-Wang relative entropy framework using dynamic combinatorial analysis.