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20152023
most citedStructurally Stable Singularities for a Nonlinear Wave Equation

13 citations · 16 across the 5 of their papers we have counts for

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math.AP2023

Singularity formation for full Ericksen-Leslie system of nematic liquid crystal flows in dimension two

Geng Chen, Tao Huang, Xiang Xu

In this paper, we prove the singularity formation for Poiseuille laminar flow of full Ericksen-Leslie system modeling nematic liquid crystal flows in dimension two. The singularity…

math.AP2022

On singularities of Ericksen-Leslie system in dimension three

Tao Huang, Peiyong Wang

In this paper, we consider the initial and boundary value problem of Ericksen-Leslie system modeling nematic liquid crystal flows in dimension three. Two examples of singularity at…

math.AP2020

Existence of global weak solutions to the compressible Ericksen-Leslie system in dimension one

Huajun Gong, Tao Huang, Changyou Wang

We consider the compressible Ericksen-Leslie system of liquid crystal flows in one dimension. A global weak solution is constructed with initial density and $ρ_0\in L^γ…

math.AP20203 cited

Weak compactness of simplified nematic liquid flows in 2D

Hengrong Du, Tao Huang, Changyou Wang

For any bounded, smooth domain , %(or ), we will establish the weak compactness property of solutions to the simplified Ericksen-Leslie system for both uniax…

math.AP2019

Poiseuille flow of nematic liquid crystals via the full Ericksen-Leslie model

Geng Chen, Tao Huang, Weishi Liu

In this paper, we study the Cauchy problem of the Poiseuille flow of full Ericksen-Leslie model for nematic liquid crystals. The model is a coupled system of a parabolic equation f…

math.AP201513 cited

Structurally Stable Singularities for a Nonlinear Wave Equation

Alberto Bressan, Tao Huang, Fang Yu

For the nonlinear wave equation , it is well known that solutions can develop singularities in finite time. For an open dense set of initial…