activity
20182020
most citedCausality of the Einstein-Israel-Stewart Theory with Bulk Viscosity

99 citations · 117 across the 4 of their papers we have counts for

collaborators

6 papers

math.AP2020

Local well-posedness in Sobolev spaces for first-order barotropic causal relativistic viscous hydrodynamics

Fabio S. Bemfica, Marcelo M. Disconzi, P. Jameson Graber

We study the theory of relativistic viscous hydrodynamics introduced in arXiv:1109.0985 and arXiv:1907.12695, which provided a causal and stable first-order theory of relativistic…

math.AP20193 cited

Local well-posedness in Sobolev spaces for first-order conformal causal relativistic viscous hydrodynamics

Fabio S. Bemfica, Marcelo M. Disconzi, Casey Rodriguez +1

In this manuscript, we study the theory of conformal relativistic viscous hydrodynamics introduced in arXiv:1708.06255, which provided a causal and stable first-order theory of rel…

math.AP201915 cited

A Lagrangian Interior Regularity Result for the Incompressible Free Boundary Euler Equation with Surface Tension

Marcelo M. Disconzi, Igor Kukavica, Amjad Tuffaha

We consider the three-dimensional incompressible free-boundary Euler equations in a bounded domain and with surface tension. Using Lagrangian coordinates, we establish a priori est…

math.AP2019

On the Incompressible Limit for the Compressible Free-Boundary Euler Equations with Surface Tension in the Case of a Liquid

Marcelo M. Disconzi, Chenyun Luo

In this paper we establish the incompressible limit for the compressible free-boundary Euler equations with surface tension in the case of a liquid. Compared to the case without su…

gr-qc201999 cited

Causality of the Einstein-Israel-Stewart Theory with Bulk Viscosity

Fabio S. Bemfica, Marcelo M. Disconzi, Jorge Noronha

We prove that Einstein's equations coupled to equations of Israel-Stewart-type, describing the dynamics of a relativistic fluid with bulk viscosity and nonzero baryon charge (witho…

math.AP2018

The relativistic Euler equations: Remarkable null structures and regularity properties

Marcelo M. Disconzi, Jared Speck

We derive a new formulation of the relativistic Euler equations that exhibits remarkable properties. This new formulation consists of a coupled system of geometric wave, transport,…