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20112020
most citedNonlinear Constraints on Relativistic Fluids Far From Equilibrium

95 citations · 146 across the 13 of their papers we have counts for

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7 papers · 1 filter

math.AP2020★ 10 cited

Breakdown of smooth solutions to the Müller-Israel-Stewart equations of relativistic viscous fluids

Marcelo M. Disconzi, Vu Hoang, Maria Radosz

We consider equations of Müller-Israel-Stewart type describing a relativistic viscous fluid with bulk viscosity in four-dimensional Minkowski space. We show that there exists a cla…

math.AP2019

A Note on Singularity Formation for a Nonlocal Transport Equation

Vu Hoang, Maria Radosz

The -patch model is used to study aspects of fluid equations. We show that solutions of this model form singularities in finite time and give a characterization of the solution…

math.AP2016★ 1 cited

Singular solutions with vorticity control for a nonlocal system of evolution equations

Vu Hoang, Maria Radosz

We investigate a system of nonlocal transport equations in one spatial dimension. The system can be regarded as a model for the 3D Euler equations in the hyperbolic flow scenario.…

math.AP2016★ 5 cited

Blowup with vorticity control for a 2D model of the Boussinesq equations

Vu Hoang, Betul Orcan-Ekmekci, Maria Radosz +1

We propose a system of equations with nonlocal flux in two space dimensions which is closely modeled after the 2D Boussinesq equations in a hyperbolic flow scenario. Our equations…

math.AP2016★ 9 cited

Cusp formation for a nonlocal evolution equation

Vu Hoang, Maria Radosz

In this paper, we introduce a nonlocal evolution equation inspired by the Córdoba-Córdoba-Fontelos nonlocal transport equation. The Córdoba-Córdoba-Fontelos equation can be regarde…

math.AP2015★ 3 cited

One-dimensional model equations for hyperbolic fluid flow

Tam Do, Vu Hoang, Maria Radosz +1

In this paper we study the singularity formation for two nonlocal 1D active scalar equations, focusing on the hyperbolic flow scenario. Those 1D equations can be regarded as simpli…

math.AP2014★ 1 cited

No Local Double Exponential Gradient Growth in Hyperbolic Flow for the Euler equation

Vu Hoang, Maria Radosz

We consider smooth, double-odd solutions of the two-dimensional Euler equation in with periodic boundary conditions. It is tempting to think that the symmetry in the fl…