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20172023
most citedWell-posedness of the free boundary problem in elastodynamics with mixed stability condition

2 citations · 4 across the 6 of their papers we have counts for

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math.AP2023

Nonlinear stability of entropy waves for the Euler equations

Wei Wang, Zhifei Zhang, Wenbin Zhao

In this article, we consider a class of the contact discontinuity for the full compressible Euler equations, namely the entropy wave, where the velocity is continuous across the in…

math.AP20211 cited

Matrix-valued Allen-Cahn equation and the Keller-Rubinstein-Sternberg problem

Mingwen Fei, Fanghua Lin, Wei Wang +1

In this paper, we consider the sharp interface limit of a matrix-valued Allen-Cahn equation, which takes the form: $$\partial_t A=ΔA-\varepsilon^{-2}( A A^{\mathrm{T}}A- A)~~\text{…

math.AP20192 cited

Well-posedness of the free boundary problem in elastodynamics with mixed stability condition

Hui Li, Wei Wang, Zhifei Zhang

In this paper, we prove the local well-posedness of the free boundary problem in incompressible elastodynamics under a mixed type stability condition, i.e., for each point of the f…

math.AP2019

Rigorous justification of the uniaxial limit from Qian-Sheng's inertial -tensor theory to the Ericksen-Leslie theory

Sirui Li, Wei Wang

In this paper, we rigorously justify the connection between Qian-Sheng's inertial -tensor model and the full Ericksen-Leslie model for the liquid crystal flow. By using the Hilb…

math.AP20171 cited

Sharp interface limit of a diffuse interface model for tumor-growth

Mingwen Fei, Tao Tao, Wei Wang

We consider the asymptotic limit of a diffuse interface model for tumor-growth when a parameter proportional to the thickness of the diffuse interface goes to zero. A…

math.AP2017

The small Deborah number limit of the Doi-Onsager equation without hydrodynamics

Yuning Liu, Wei Wang

We study the small Deborah number limit of the Doi-Onsager equation for the dynamics of nematic liquid crystals without hydrodynamics. This is a Smoluchowski-type equation that cha…