An Introduction to Fully Nonlinear Parabolic Equations
By C. Imbert, Luis Silvestre. 2013
90 citations recorded by the source corpus.
Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/8f3a62f107951a77be67c698228847760023be96
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
- Luis Silvestre
- Russell W. Schwab
- C. Imbert
- Juan Luis V'azquez
- Alexis Vasseur
- Clément Mouhot
- François Golse
- Enrico Valdinoci
In Computational Theory and Mathematics
- Luis Silvestre
- Russell W. Schwab
- C. Imbert
- Clément Mouhot
- François Golse
- Alexis Vasseur
- Enrico Valdinoci
- Juan Luis V'azquez
In Mathematical Physics
- C. Imbert
- Luis Silvestre
- Russell W. Schwab
- Clément Mouhot
- Alexis Vasseur
- François Golse
- Juan Luis V'azquez
- Pablo Raúl Stinga
Citations in the corpus
- Regularity for parabolic integro-differential equations with very irregular kernels (2014, background): “26 in [20], which the reader can compare with Corollary 5.”
- The weak Harnack inequality for the Boltzmann equation without cut-off (2016, methodology): “In [40], a generalized Lebesgue differentiation theorem was derived for parabolic cylinders.”
- Harnack inequality for kinetic Fokker-Planck equations with rough coefficients and application to the Landau equation (2016, methodology): “In [44], a measure estimate is also applied iteratively to prove a Harnack inequality for fully nonlinear parabolic equations in non-divergence form.”