Heat Kernel Bounds for Elliptic Partial Differential Operators in Divergence Form with Robin-Type Boundary Conditions
Language
en
Article de revue
This item was published in
Proc. Amer. Math. Soc. 2015p. 13
English Abstract
The principal aim of this short note is to extend a recent result on Gaussian heat kernel bounds for self-adjoint $L^2(\Om; d^n x)$-realizations, of divergence form elliptic partial differential expressions $L$ with ...Read more >
The principal aim of this short note is to extend a recent result on Gaussian heat kernel bounds for self-adjoint $L^2(\Om; d^n x)$-realizations, of divergence form elliptic partial differential expressions $L$ with (nonlocal) Robin-type boundary conditions in bounded Lipschitz domains $\Om \subset \bbR^n$.Read less <
English Keywords
heat kernel bounds
Green's function bounds
Robin boundary conditions
elliptic partial differential operators
Positivity preserving semigroups
ANR Project
Aux frontières de l'analyse Harmonique - ANR-12-BS01-0013
Origin
Hal imported