activity
20092026
most citedSpherically symmetric solutions to a model for phase transitions driven by configurational forces

7 citations · 8 across the 8 of their papers we have counts for

collaborators

8 papers

math.AP2026

Analysis validation of a new continuum model for the evolution of grain boundaries in polycrystalline materials

Peicheng Zhu, Xiaoxue Qin, Yang Xiang

To describe the evolution of grain boundaries based on the underlying microscopic mechanisms of line defects (disconnections) and the integrated effects of a diverse range of therm…

math.AP2022

Weak solutions to an initial-boundary value problem for a continuum equation of motion of grain boundaries

Peicheng Zhu, Lei Yu, Yang Xiang

We investigate an initial-(periodic-)boundary value problem for a continuum equation, which is a model for motion of grain boundaries based on the underlying microscopic mechanisms…

math.DS2011★ 1 cited

Regularity of solutions to a model for solid-solid phase transitions driven by configurational forces

Peicheng Zhu

In a previous work, we prove the existence of weak solutions to an initial-boundary value problem, with initial data, for a system of partial differential equations, which…

math.DS2011★ 7 cited

Spherically symmetric solutions to a model for phase transitions driven by configurational forces

Yaobin Ou, Peicheng Zhu

We prove the global in time existence of spherically symmetric solutions to an initial-boundary value problem for a system of partial differential equations, which consists of the…

math.DS2011

Existence and regularity of weak solutions to a model for coarsening in molecular beam epitaxy

Jun Zhang, Peicheng Zhu

Taking into account the occurrence of a zero of the surface diffusion current and the requirement of the Ehrlich-Schwoebel effect, Siegert et al \cite{Siegert94} formulate a model…

math.AP2009

Stationary waves to viscous heat-conductive gases in half space: existence, stability and convergence rate

Shuichi Kawashima, Tohru Nakamura, Shinya Nishibata +1

The present paper is concerned with large-time behavior of solutions to an outflow problem for an ideal polytropic model of compressible viscous gases in one-dimensional half space…