activity
20162023
most citedThe non-isentropic Einstein-Euler system written in a symmetric hyperbolic form

14 citations · 16 across the 4 of their papers we have counts for

collaborators

5 papers

math.AP2023

Well-posedness results for hyperbolic operators with coefficients rapidly oscillating in time

Ferruccio Colombini, Daniele Del Santo, Francesco Fanelli

In the present paper, we consider second order strictly hyperbolic linear operators of the form , for $(t,x)\in[0,T]\tim…

math.AP2021★ 2 cited

Conditional stability up to the final time for backward-parabolic equations with Log-Lipschitz coefficients

Daniele Casagrande, Daniele Del Santo, Martino Prizzi

We prove logarithmic conditional stability up to the final time for backward-parabolic operators whose coefficients are Log-Lipschitz continuous in and Lipschitz continuous in…

math-ph2020★ 14 cited

The non-isentropic Einstein-Euler system written in a symmetric hyperbolic form

Uwe Brauer, Lavi Karp

We cast the non--isentropic relativistic Euler system into a symmetric hyperbolic form. Such systems are very suited to treat initial value problems of hyperbolic type. We obtain t…

math.AP2018

Conditional stability for backward parabolic equations with Osgood coefficients

Daniele Casagrande, Daniele Del Santo, Martino Prizzi

The interest of the scientific community for the existence, uniqueness and stability of solutions to PDE's is testified by the numerous works available in the literature. In partic…

math.AP2016

On the Cauchy problem for microlocally symmetrizable hyperbolic systems with log-Lipschitz coefficients

Ferruccio Colombini, Daniele Del Santo, Francesco Fanelli +1

The present paper concerns the well-posedness of the Cauchy problem for microlocally symmetrizable hyperbolic systems whose coefficients and symmetrizer are log-Lipschitz continuou…