Logo del repository
  1. Home
 
Opzioni

Entropic Burgers’ equation via a minimizing movement scheme based on the Wasserstein metric

Gigli, Nicola
•
Otto Felix
2013
  • journal article

Periodico
CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS
Abstract
As noted by the second author in the context of unstable two-phase porous medium flow, entropy solutions of Burgers’ equation can be recovered from a minimizing movement scheme involving the Wasserstein metric in the limit of vanishing time step size (Otto, Commun Pure Appl Math, 1999). In this paper, we give a simpler proof by verifying that the anti-derivative is a viscosity solution of the associated Hamilton Jacobi equation.
DOI
10.1007/s00526-012-0515-2
WOS
WOS:000317970100008
Archivio
http://hdl.handle.net/20.500.11767/16161
info:eu-repo/semantics/altIdentifier/scopus/2-s2.0-84859014126
http://cvgmt.sns.it/paper/143/
Diritti
closed access
Soggetti
  • Burgers' equation

  • gradient flow

  • viscosity solution

  • Settore MAT/05 - Anal...

Scopus© citazioni
7
Data di acquisizione
Jun 14, 2022
Vedi dettagli
Web of Science© citazioni
6
Data di acquisizione
Mar 27, 2024
Visualizzazioni
1
Data di acquisizione
Apr 19, 2024
Vedi dettagli
google-scholar
Get Involved!
  • Source Code
  • Documentation
  • Slack Channel
Make it your own

DSpace-CRIS can be extensively configured to meet your needs. Decide which information need to be collected and available with fine-grained security. Start updating the theme to match your nstitution's web identity.

Need professional help?

The original creators of DSpace-CRIS at 4Science can take your project to the next level, get in touch!

Realizzato con Software DSpace-CRIS - Estensione mantenuta e ottimizzata da 4Science

  • Impostazioni dei cookie
  • Informativa sulla privacy
  • Accordo con l'utente finale
  • Invia il tuo Feedback