Elliptic operators with unbounded drift coefficients and Neumann boundary condition
By Giuseppe Da Prato, A. Lunardi. 2004
50 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/5f3da8c99df1fcd2f0d44ff142767e0168cb88d0
How researchers see this paper
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In Applied Mathematics
- Giuseppe Savar'e
- Luigi Ambrosio
- Nicola Gigli
- Filippo Santambrogio
- Giuseppe Toscani
- Ugo Gianazza
- Andrea Mondino
- Robert J. McCann
In Computational Theory and Mathematics
- Luigi Ambrosio
- Giuseppe Savar'e
- Giuseppe Toscani
- Ugo Gianazza
- Xicheng Zhang
- Juan Luis V'azquez
- José Antonio Carrillo
- Nicola Gigli
In Mathematical Physics
- Giuseppe Savar'e
- Giuseppe Toscani
- Luigi Ambrosio
- S. Wenger
- X. Cabré
- Francesco Serra Cassano
- Dario Trevisan
- Cédric Villani
Citations in the corpus
- The Wasserstein Gradient Flow of the Fisher Information and the Quantum Drift-diffusion Equation (2009, background): “It is interesting to compare the present estimates with the results of [19,20].”
- Chapter 1 – Gradient Flows of Probability Measures (2007, methodology): “3; when the involved potential V is λ-convex, we have at our disposal all the tools to develop a self-contained variational theory for the generation of a λ-contracting semigroup in P2(R) with nice regularizing properties, independently of the growth of V (for other kind of estimates we refer to [34”