The analog of the Schauder inequality for closed surfaces in Euclidean spaces
Andrei Bodrenko

TL;DR
This paper establishes an analog of the Schauder inequality specifically for closed surfaces embedded in Euclidean spaces, extending classical results to a new geometric context.
Contribution
It introduces a novel inequality analogous to Schauder's for closed surfaces in Euclidean spaces, broadening the scope of classical PDE estimates.
Findings
Derived a Schauder-type inequality for closed surfaces
Extended classical PDE estimates to new geometric settings
Provided foundational results for further geometric analysis
Abstract
The analog of the Schauder inequality for closed surfaces in Euclidean spaces is obtained in this article.
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Taxonomy
TopicsPoint processes and geometric inequalities · Mathematics and Applications · Holomorphic and Operator Theory
