Elliptic Harnack's inequality for a singular nonlinear parabolic equation in non-divergence form

Fuente: arXiv
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Autores principales: Kurkinen, Tapio, Parviainen, Mikko, Siltakoski, Jarkko
Formato: Preprint
Publicado: 2022
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author Kurkinen, Tapio
Parviainen, Mikko
Siltakoski, Jarkko
author_facet Kurkinen, Tapio
Parviainen, Mikko
Siltakoski, Jarkko
contents We prove an elliptic Harnack's inequality for a general form of a parabolic equation that generalizes both the standard parabolic $p$-Laplace equation and the normalized version that has been proposed in stochastic game theory. This version of the inequality doesn't require the intrinsic waiting time and we get the estimate with the same time level on both sides of the inequality.
format Preprint
id arxiv_https___arxiv_org_abs_2202_02350
institution arXiv
publishDate 2022
record_format arxiv
spellingShingle Elliptic Harnack's inequality for a singular nonlinear parabolic equation in non-divergence form
Kurkinen, Tapio
Parviainen, Mikko
Siltakoski, Jarkko
Analysis of PDEs
35K55, 35K67, 35D40
We prove an elliptic Harnack's inequality for a general form of a parabolic equation that generalizes both the standard parabolic $p$-Laplace equation and the normalized version that has been proposed in stochastic game theory. This version of the inequality doesn't require the intrinsic waiting time and we get the estimate with the same time level on both sides of the inequality.
title Elliptic Harnack's inequality for a singular nonlinear parabolic equation in non-divergence form
topic Analysis of PDEs
35K55, 35K67, 35D40
url https://arxiv.org/abs/2202.02350