Parabolic Lipschitz truncation for multi-phase problems: the degenerate case
Analysis of PDEs
2025-04-15 v2
Abstract
This article is devoted to exploring the Lipschitz truncation method for parabolic multi-phase problems. The method is based on Whitney decomposition and covering lemmas with a delicate comparison scheme of appropriate alternatives to distinguish phases, as introduced by the first and the second author in [24].
Cite
@article{arxiv.2501.00183,
title = {Parabolic Lipschitz truncation for multi-phase problems: the degenerate case},
author = {Bogi Kim and Jehan Oh and Abhrojyoti Sen},
journal= {arXiv preprint arXiv:2501.00183},
year = {2025}
}
Comments
39 pages. Revised according to reviewer's comments. To appear in Advances in Calculus of Variations