Gradient flows of non convex functionals in Hilbert spaces and applications
By Riccarda Rossi, Giuseppe Savar'e. 2006
121 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Control and Systems Engineering
View Paper: https://www.semanticscholar.org/paper/488648ab00e01f6120b9dbcaabbe0a8ce267c798
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Giuseppe Savar'e
- Luigi Ambrosio
- Alexander Mielke
- Riccarda Rossi
- Nicola Gigli
- Filippo Santambrogio
- Ulisse Stefanelli
- Matthias Erbar
In Computational Theory and Mathematics
- Alexander Mielke
- Giuseppe Savar'e
- Riccarda Rossi
- Ulisse Stefanelli
- Luigi Ambrosio
- Xicheng Zhang
- Nicola Gigli
- Gianluca Crippa
In Control and Systems Engineering
- Alexander Mielke
- Riccarda Rossi
- Giuseppe Savar'e
- Ulisse Stefanelli
- Luigi Ambrosio
- Xicheng Zhang
- Gianluca Crippa
- Pierre-Emmanuel Jabin
Citations in the corpus
- A metric approach to a class of doubly nonlinear evolution equations and applications (2008, background): “2) have been thoroughly studied in [5] (see also [45]).”
- BV SOLUTIONS AND VISCOSITY APPROXIMATIONS OF RATE-INDEPENDENT SYSTEMS ∗ (2009, background): “Combining (6.22) (which holds as an equality) with (6.18) and (6.21), we infer (6.19).”
- Chapter 1 – Gradient Flows of Probability Measures (2007, background): “6] and an application to fourth order evolution equations is presented in [52] (see also [81] in the simpler framework of the Hilbert theory).”
- WEIGHTED ENERGY-DISSIPATION FUNCTIONALS FOR GRADIENT FLOWS (2011, background): “which actually paved the way to the analysis of gradient flows of nonconvex functionals (see [1,25,33–35], for instance).”