We shall establish the interior Holder continuity for locally bounded weak solutions to a class of parabolic singular equations whose prorotypes are the p-Laplacean and the doubly-nonlinear equation, via a new and simplified proof using recent techniques on expansion of positivity and L1-Harnack estimates.
Ciani Simone, Vespri Vincenzo (2020). A new short proof of regularity for local weak solutions for a certain class of singular parabolic equations. RENDICONTI DI MATEMATICA E DELLE SUE APPLICAZIONI, 41(3-4), 251-264.
A new short proof of regularity for local weak solutions for a certain class of singular parabolic equations
Ciani Simone;Vespri Vincenzo
2020
Abstract
We shall establish the interior Holder continuity for locally bounded weak solutions to a class of parabolic singular equations whose prorotypes are the p-Laplacean and the doubly-nonlinear equation, via a new and simplified proof using recent techniques on expansion of positivity and L1-Harnack estimates.File in questo prodotto:
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