13 citations · 45 across the 15 of their papers we have counts for
15 papers
Compressible Navier-Stokes-Landau-Lifshitz-Gilbert system: derivations and well-posedness
Boling Guo, Ning Jiang, Hui Liu +2
In this paper, we first derive the compressible Navier-Stokes/Landau-Lifshitz-Gilbert (NS-LLG) model for magnetoelastic materials via the energetic variational approach (EnVarA). I…
From Kinetic Flocking Model of Cucker-Smale Type to Self-Organized Hydrodynamic model
Ning Jiang, Yi-Long Luo, Teng-Fei Zhang
We investigate the hydrodynamic limit problem for a kinetic flocking model. We develop a GCI-based Hilbert expansion method, and establish rigorously the asymptotic regime from the…
Emergent non-Hermitian physics in generalized Lotka-Volterra model
Tengzhou Zhang, Zi Cai
In this paper, we study the non-Hermitian physics emerging from a predator-prey ecological model described by a generalized Lotka-Volterra equation. In the phase space, this nonlin…
On a Reversible Gray-Scott Type System from Energetic Variational Approach and Its Irreversible Limit
Jiangyan Liang, Ning Jiang, Chun Liu +2
Most of the previous studies on the well-known Gray-Scott model view it as an irreversible chemical reaction system. In this paper, we derive a four-species reaction-diffusion syst…
Global Existence of Classical Solutions for a Reactive Polymeric Fluid near Equilibrium
Chun Liu, Yiwei Wang, Teng-Fei Zhang
In this paper, we study a new micro-macro model for a reactive polymeric fluid, which is derived recently in [Y. Wang, T.-F. Zhang, and C. Liu, \emph{J. Non-Newton. Fluid Mech.} 29…
A two species micro-macro model of wormlike micellar solutions and its maximum entropy closure approximations: An energetic variational approach
Yiwei Wang, Teng-Fei Zhang, Chun Liu
Wormlike micelles are self-assemblies of polymer chains that can break and recombine reversibly. In this paper, we derive a thermodynamically consistent two species micro-macro mod…
Hydrodynamic limit of the incompressible Navier-Stokes-Fourier-Maxwell System with Ohm's Law from the Vlasov-Maxwell-Boltzmann system: Hilbert expansion approach
Ning Jiang, Yi-Long Luo, Teng-Fei Zhang
We prove a global-in-time limit from the two-species Vlasov-Maxwell-Boltzmann system to the two-fluid incompressible Navier-Stokes-Fourier-Maxwell system with Ohm's law. Besides th…
Coupled Self-Organized Hydrodynamics and Navier-Stokes models: local well-posedness and the limit from the Self-Organized Kinetic-fluid models
Ning Jiang, Yi-Long Luo, Teng-Fei Zhang
A coupled system of self-organized hydrodynamics and Navier-Stokes equations (SOH-NS), which models self-propelled particles in a viscous fluid, was recently derived by Degond et a…
Global classical solutions to a Compressible Model for Micro-Macro Polymeric Fluids Near Equilibrium
Ning Jiang, Yanan Liu, Teng-Fei Zhang
In this paper we first employ the energetic variational method to derive a micro-macro model for compressible polymeric fluids. This model is a coupling of isentropic compressible…
Hydrodynamic limits of the kinetic self-organized models
Ning Jiang, Linjie Xiong, Teng-Fei Zhang
The self-organized hydrodynamic models can be derived from the kinetic version of the Vicsek model. The formal derivations and local well-posedness of the macroscopic equations are…
Gevrey Smoothing Effect for Solutions of the Non-Cutoff Boltzmann Equation in Maxwellian Molecules Case
Teng-Fei Zhang, Zhaoyang Yin
In this paper we study the Gevrey regularity for the weak solutions to the Cauchy problem of the non-cutoff spatially homogeneous Botlzmann equation for the Maxwellian molecules mo…
Gevrey Regularizing Effect for Solutions of the Non-Cutoff Boltzmann Equation in a Particular Case of Soft Potential with Critical Singularity
Teng-Fei Zhang, Zhaoyang Yin
In this paper we show the Gevrey regularizing effect of solutions to the non-cutoff spatially homogeneous and inhomogeneous Boltzmann equation for a particular soft potential with…
Gevrey Smoothing Effect of Solutions to Non-Cutoff Boltzmann Equation for Soft Potential with Mild and Critical Singularity
Teng-Fei Zhang, Zhaoyang Yin
In this paper we study the Gevrey smoothing effect of solutions to the non-cutoff spatially homogeneous and inhomogeneous Boltzmann equation for soft potential. We consider the mil…
Gevrey Regularity for Solutions of the Non-Cutoff Boltzmann Equation: Spatially Inhomogeneous Case
Teng-Fei Zhang, Zhaoyang Yin
In this paper we consider the non-cutoff Boltzmann equation in spatially inhomogeneous case. We prove the propagation of Gevrey regularity for the so-called smooth Maxwellian decay…
Gevrey regularity of spatially homogeneous Boltzmann equation without cutoff
Teng-Fei Zhang, Zhaoyang Yin
In this paper, we study the Gevrey regularity of spatially homogeneous Boltzmann equation without angular cutoff. We prove the propagation of Gevrey regularity for solut…