Pointwise inequalities for Sobolev functions on generalized cuspidal domains
Zheng Zhu

TL;DR
This paper extends pointwise inequalities for Sobolev functions to a broader class of outward cuspidal domains, generalizing previous results and enhancing understanding of function behavior in complex geometric settings.
Contribution
The work introduces a generalized framework for pointwise inequalities applicable to a wider class of cuspidal domains, expanding prior theoretical results.
Findings
Established pointwise inequalities for Sobolev functions on generalized cuspidal domains
Extended previous results to a broader class of geometric domains
Enhanced theoretical understanding of Sobolev functions in complex geometries
Abstract
We establish point wise inequalities for Sobolev functions on a wider class of outward cuspidal domains. It is a generalization of an earlier result by the author and his collaborators
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Taxonomy
TopicsNonlinear Partial Differential Equations
