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20162021
most citedBoundary layer separation and local behavior for the Steady Prandtl equation

9 citations · 13 across the 7 of their papers we have counts for

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math.AP2021

Asymptotic Behavior of the Steady Prandtl Equation

Yue Wang, Zhifei Zhang

We study the asymptotic behavior of the Oleinik's solution to the steady Prandtl equation when the outer flow . Serrin proved that the Oleinik's solution converges to the f…

math.AP20202 cited

Blow-up criterion for the 2-D Prandtl equation

Yue Wang, Zhifei Zhang

In this paper, we consider the 2-D Prandtl equation with constant outer flow and monotonic data. We prove that if the curvature of the velocity distribution(i.e., )…

math.AP20192 cited

Global Regularity of the Steady Prandtl Equation

Yue Wang, Zhifei Zhang

In this paper, we prove the global regularity of the Oleinik's solution for the steady Prandtl equation with favorable pressure.

math.AP20199 cited

Boundary layer separation and local behavior for the Steady Prandtl equation

Weiming Shen, Yue Wang, Zhifei Zhang

In the case of favorable pressure gradient, Oleinik proved the global existence of classical solution for the 2-D steady Prandtl equation for a class of positive data. In the case…

math.AP2018

Regularity of Solutions of the Camassa-Holm Equations with Fractional Laplacian Viscosity

Zaihui Gan, Yong He, Linghui Meng +1

We study the existence, uniqueness and regularity of solutions to the -dimensional () Camassa-Holm equations with fractional Laplacian viscosity with smooth initial data.…

math.AP2017

Refined Asymptotics for Minimal Graphs in the Hyperbolic Space

Weiming Shen, Yue Wang

We study the boundary behaviors of solutions to the Dirichlet problem for minimal graphs in the hyperbolic space with singular asymptotic boundaries and characterize the bounda…