Optimal convergence rate for homogenization of convex Hamilton-Jacobi equations in the periodic spatial-temporal environment
We study the optimal convergence rate for homogenization problem of convex Hamilton-Jacobi equations when the Hamitonian is periodic with respect to spatial and time variables, and notably time-dependent. We prove a result similar to that of [8], which means the optimal convergence rate is also $O(\varepsilon)$.
math.AP↗