Hardy's inequality for functions vanishing on a part of the boundary
Moritz Egert, Robert Haller-Dintelmann, and Joachim Rehberg

TL;DR
This paper introduces a geometric framework for Hardy's inequality applicable to bounded domains where functions vanish only on part of the boundary, expanding the inequality's applicability.
Contribution
It presents a novel geometric approach to Hardy's inequality for functions vanishing on a subset of the boundary of a domain.
Findings
Established Hardy's inequality under new boundary conditions
Extended the inequality to more general boundary subsets
Provided geometric criteria for the inequality's validity
Abstract
We develop a geometric framework for Hardy's inequality on a bounded domain when the functions do vanish only on a closed portion of the boundary.
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