Elliptic Harnack's inequality for a singular nonlinear parabolic equation in non‐divergence form
Abstract
We prove an elliptic Harnack's inequality for a general form of a parabolic equation that generalizes both the standard parabolic -Laplace equation and the normalized version that has been proposed in stochastic game theory. This version of the inequality does not require the intrinsic waiting time and we get the estimate with the same time level on both sides of the inequality.
Main Authors
Format
Articles
Research article
Published
2023
Series
Subjects
Publication in research information system
Publisher
Wiley-Blackwell
The permanent address of the publication
https://urn.fi/URN:NBN:fi:jyu-202210315032Use this for linking
Review status
Peer reviewed
ISSN
0024-6093
DOI
https://doi.org/10.1112/blms.12739
Language
English
Published in
Bulletin of the London Mathematical Society
Citation
- Kurkinen, T., Parviainen, M., & Siltakoski, J. (2023). Elliptic Harnack's inequality for a singular nonlinear parabolic equation in non‐divergence form. Bulletin of the London Mathematical Society, 55(1), 470-489. https://doi.org/10.1112/blms.12739
License
Copyright© 2022 The Authors. Bulletin of the London Mathematical Society is copyright © London Mathematical Society