257 citations · 1.2k across the 45 of their papers we have counts for
8 papers · 1 filter
On the well-posedness of relativistic viscous fluids
Marcelo M. Disconzi
Using a simple and well-motivated modification of the stress-energy tensor for a viscous fluid proposed by Lichnerowicz, we prove that Einstein's equations coupled to a relativisti…
Motion of slightly compressible fluids in a bounded domain. II
Marcelo M. Disconzi, David G. Ebin
We study the problem of inviscid slightly compressible fluids in a bounded domain. We find a unique solution to the initial-boundary value problem and show that it is near the anal…
Remarks on positive energy vacua via effective potentials in string theory
Sujan P. Dabholkar, Marcelo M. Disconzi, Vamsi P. Pingali
We study warped compactifications of string/M theory with the help of effective potentials, continuing previous work of the last two authors and Michael R. Douglas presented in arX…
On the Choquet-Bruhat-York-Friedrich formulation of the Einstein-Euler equations
Marcelo M. Disconzi, Vamsi P. Pingali
Short-time existence for the Einstein-Euler and the vacuum Einstein equations is proven using a Friedrich inspired formulation due to Choquet-Bruhat and York, where the system is c…
A note on quantization in the presence of gravitational shock waves
Marcelo M. Disconzi
We study the quantization of a free scalar field when the background metric satisfies Einstein's equations and develops gravitational shock waves.
Some a priori estimates for a critical Schrodinger-Newton equation
Marcelo M. Disconzi
Under natural energy and decay assumptions, we derive a priori estimates for solutions of a Schrodinger-Newton type of equation with critical exponent. On one hand, such an equatio…
Remarks on the Einstein-Euler-Entropy system
Marcelo M. Disconzi
We prove short-time existence for the Einstein-Euler-Entropy system for non-isentropic fluids with data in uniformly local Sobolev spaces. The cases of compact as well as non-compa…
On the limit of large surface tension for a fluid motion with free boundary
Marcelo M. Disconzi, David G. Ebin
We study the free boundary Euler equations in two spatial dimensions. We prove that if the boundary is sufficiently regular, then solutions of the free boundary fluid motion conver…