Luis E. Silvestre, Ph.D.
Affiliations: | 2005 | University of Texas at Austin, Austin, Texas, U.S.A. |
Area:
MathematicsGoogle:
"Luis Silvestre"Parents
Sign in to add mentor| Luis A. Caffarelli | grad student | 2005 | UT Austin | |
| (Regularity of the obstacle problem for a fractional power of the Laplace operator.) | ||||
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Publications
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| Chaker J, Silvestre L. (2020) Coercivity estimates for integro-differential operators Calculus of Variations and Partial Differential Equations. 59: 1-20 |
| Imbert C, Silvestre L. (2019) The Weak Harnack Inequality For The Boltzmann Equation Without Cut-Off Journal of the European Mathematical Society. 22: 507-592 |
| Serre D, Silvestre L. (2019) Multi-dimensional Burgers Equation with Unbounded Initial Data: Well-Posedness and Dispersive Estimates Archive For Rational Mechanics and Analysis. 234: 1391-1411 |
| Imbert C, Jin T, Silvestre L. (2017) Hölder gradient estimates for a class of singular or degenerate parabolic equations Advances in Nonlinear Analysis. 8: 845-867 |
| Jin T, Silvestre L. (2017) Hölder gradient estimates for parabolic homogeneous p-Laplacian equations Journal De MathéMatiques Pures Et AppliquéEs. 108: 63-87 |
| Silvestre L. (2017) Upper bounds for parabolic equations and the Landau equation Journal of Differential Equations. 262: 3034-3055 |
| Cameron S, Silvestre L, Snelson S. (2017) Global a priori estimates for the inhomogeneous Landau equation with moderately soft potentials Annales De L Institut Henri Poincare-Analyse Non Lineaire. 35: 625-642 |
| Silvestre L, Snelson S. (2016) An integro-differential equation without continuous solutions Mathematical Research Letters. 23: 1157-1166 |
| Caffarelli L, Silvestre L. (2016) A non local Monge-Ampere equation Communications in Analysis and Geometry. 24: 307-335 |
| Imbert C, Silvestre L. (2016) Estimates on elliptic equations that hold only where the gradient is large Journal of the European Mathematical Society. 18: 1321-1338 |