Proves quantitative homogenization rates for convex first-order Hamilton-Jacobi equations in the Wasserstein space, with O(sqrt(epsilon)) in general and sharp O(epsilon) in special cases.
Viscosity Solutions of Fully second-order HJB Equations in the Wasserstein Space
2 Pith papers cite this work. Polarity classification is still indexing.
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2026 2verdicts
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A comparison principle for viscosity solutions of nonlinear PDEs on finite nonnegative measures is proved and used to characterize the value function of a controlled branching McKean-Vlasov diffusion as the unique viscosity solution of the associated HJB equation.
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Quantitative homogenization of convex Hamilton-Jacobi equations in the Wasserstein space
Proves quantitative homogenization rates for convex first-order Hamilton-Jacobi equations in the Wasserstein space, with O(sqrt(epsilon)) in general and sharp O(epsilon) in special cases.
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Comparison of viscosity solutions for a class of non-linear PDEs on the space of finite nonnegative measures
A comparison principle for viscosity solutions of nonlinear PDEs on finite nonnegative measures is proved and used to characterize the value function of a controlled branching McKean-Vlasov diffusion as the unique viscosity solution of the associated HJB equation.