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20232026
most citedOn the regularity of stochastic effective Hamiltonian

1 citations · 1 across the 6 of their papers we have counts for

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math.AP2026

Convergence Rate of Birkhoff Average for Toral Quasi-Periodic Rotations and Applications

Son N. T. Tu, Jianlu Zhang, Siyao Zhu

In this paper, we establish quantitative Denjoy--Koksma type estimates for higher-dimensional quasi-periodic torus rotations. For Diophantine frequency vectors, we establish quanti…

math.AP2026

Quantitative homogenization for static contact Hamilton-Jacobi equations

Gengyu Liu, Son N. T. Tu, Jianlu Zhang

We characterize possible pairs addressing the homogenization problem for Hamilton…

math.AP2025

Vanishing discount limits for first-order fully nonlinear Hamilton-Jacobi equations on noncompact domains

Son N. T. Tu, Jianlu Zhang

We study the asymptotic behavior of solutions to the fully nonlinear Hamilton-Jacobi equation in as . Under the assumption that the Aubr…

math.AP2024

Polynomial Convergence Rate for Quasi-Periodic Homogenization of Hamilton-Jacobi Equations and Application to Ergodic Estimates

Bingyang Hu, Son N. T. Tu, Jianlu Zhang

In this paper, we demonstrate a polynomial convergence rate for homogenization of Hamilton-Jacobi equations with quasi-periodic potentials. We establish a connection between the co…

math.AP2023★ 1 cited

On the regularity of stochastic effective Hamiltonian

Son Tu, Jianlu Zhang

In this paper, we study the regularity of the ergodic constants for the viscous Hamilton--Jacobi equations. We also estimate the convergent rate of the ergodic constant in the vani…