most citedQuantitative homogenization of state-constraint Hamilton--Jacobi equations on perforated domains and applications

1 citations · 1 across the 2 of their papers we have counts for

collaborators
Showing math.APShow all

3 papers · 1 filter

math.AP2025

Quantitative homogenization of convex Hamilton-Jacobi equations with -periodic Hamiltonians

Hiroyoshi Mitake, Panrui Ni, Hung V. Tran

Here, we study quantitative homogenization of first-order convex Hamilton-Jacobi equations with -periodic Hamiltonians which typically appear in dislocation dynami…

math.AP2024

Discrete Coagulation-Fragmentation equations with multiplicative coagulation kernel and constant fragmentation kernel

Jiwoong Jang, Hung V. Tran

Here, we study a discrete Coagulation-Fragmentation equation with a multiplicative coagulation kernel and a constant fragmentation kernel, which is critical. We apply the discrete…

math.AP2024★ 1 cited

Quantitative homogenization of state-constraint Hamilton--Jacobi equations on perforated domains and applications

Yuxi Han, Wenjia Jing, Hiroyoshi Mitake +1

We study the periodic homogenization problem of state-constraint Hamilton--Jacobi equations on perforated domains in the convex setting and obtain the optimal convergence rate. We…