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20212026
most citedNatural Model Reduction for Kinetic Equations

1 citations · 2 across the 5 of their papers we have counts for

collaborators

6 papers

math.FA2026

Degenerate constants in degree inequalities for Sobolev circle maps: on some problems posed by Brezis

Xu'an Dou, Zeyu Jin

We sharpen the constants in two degree inequalities for circle-valued Sobolev maps in degenerate regimes, as or . The two proofs use the same power trick toge…

math.NA2025

Efficient Long-Time Simulations of Multiscale Systems via High-Order Numerical Homogenization

Bojin Chen, Zeyu Jin, Ruo Li

By a high-order numerical homogenization method, a heterogeneous multiscale scheme was developed in Jin & Li (2022) for evolving differential equations containing two time scales.…

math.AP2025

Mixing for generic passive scalars by incompressible flows

Zeyu Jin, Ruo Li

Mixing by incompressible flows is a ubiquitous yet incompletely understood phenomenon in fluid dynamics. While previous studies have focused on optimal mixing rates, the question o…

math.AP2023

Lax Equivalence for Hyperbolic Relaxation Approximations

Zeyu Jin, Ruo Li

This paper investigates the zero relaxation limit for general linear hyperbolic relaxation systems and establishes the asymptotic convergence of slow variables under the unimprovab…

math.AP2023★ 1 cited

Natural Model Reduction for Kinetic Equations

Zeyu Jin, Ruo Li

A promising approach to investigating high-dimensional problems is to identify their intrinsically low-dimensional features, which can be achieved through recently developed techni…

math.NA2021★ 1 cited

High Order Numerical Homogenization for Dissipative Ordinary Differential Equations

Zeyu Jin, Ruo Li

We propose a high order numerical homogenization method for dissipative ordinary differential equations (ODEs) containing two time scales. Essentially, only first order homogenized…