A perturbative homogenization theorem for viscous Hamilton-Jacobi equations with u/epsilon-dependent Hamiltonians, proved via periodic-parabolic correctors constructed by Fredholm theory and a fixed point argument.
Homogenization of first-o rder equations with u/ǫ-periodic Hamiltonian: Rate of convergence as ǫ → 0 and numerical methods
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Homogenization of Viscous Sublinear Hamilton--Jacobi Equations with $u/\epsilon$-Dependence
A perturbative homogenization theorem for viscous Hamilton-Jacobi equations with u/epsilon-dependent Hamiltonians, proved via periodic-parabolic correctors constructed by Fredholm theory and a fixed point argument.