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20122024
most citedGlobal solution to the incompressible Oldroyd-B model in hybrid Besov spaces

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

collaborators

6 papers

math.AP2024

Landau damping, collisionless limit, and stability threshold for the Vlasov-Poisson equation with nonlinear Fokker-Planck collisions

Jacob Bedrossian, Weiren Zhao, Ruizhao Zi

In this paper, we study the Vlasov-Poisson-Fokker-Planck (VPFP) equation with a small collision frequency , exploring the interplay between the regularity and size of p…

math.AP20231 cited

Asymptotic stability of Couette flow in a strong uniform magnetic field for the Euler-MHD system

Weiren Zhao, Ruizhao Zi

In this paper, we prove the asymptotic stability of Couette flow in a strong uniform magnetic field for the Euler-MHD system, when the perturbations are in Gevrey-, $(…

math.AP2016

Global solutions to the isentropic compressible Navier-Stokes equations with a class of large initial data

Daoyuan Fang, Ting Zhang, Ruizhao Zi

In this paper, we consider the global well-posedness problem of the isentropic compressible Navier-Stokes equations in the whole space with . In order to better refle…

math.AP20143 cited

Global solution to the incompressible Oldroyd-B model in hybrid Besov spaces

Ruizhao Zi

This paper is dedicated to the Cauchy problem of the incompressible Oldroyd-B model with general coupling constant $\om\in (0,1)$. It is shown that this set of equations admits a u…

math.AP20142 cited

Global solution in critical spaces to the compressible Oldroyd-B model with non-small coupling parameter

Ruizhao Zi

This paper is dedicated to the global well-posedness issue of the compressible Oldroyd-B model in the whole space with . It is shown that this set of equations admits…

math.AP2012

Global existence results for Oldroyd-B Fluids in exterior domains: The case of non-small coupling parameters

Daoyuang Fang, Matthias Hieber, Ruizhao Zi

Consider the set of equations describing Oldroyd-B fluids in an exterior domain. It is shown that this set of equations admits a unique, global solution in a certain function space…