Generalized quasiisometry on smooth riemannian manifolds
E. Afanasieva
TL;DR
This paper investigates how finitely Bi-Lipschitz mappings behave at the boundaries of smooth Riemannian manifolds, providing insights into their geometric and analytical properties.
Contribution
It introduces a generalized concept of quasiisometry tailored for smooth Riemannian manifolds and analyzes boundary behavior of these mappings.
Findings
Characterization of boundary behavior of finitely Bi-Lipschitz mappings
Extension properties of mappings to boundary points
Conditions ensuring boundary regularity
Abstract
We study the boundary behavior of finitely Bi-Lipschitz mappings on smooth Riemannian manifolds
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Taxonomy
TopicsGeometric Analysis and Curvature Flows · Analytic and geometric function theory · Geometric and Algebraic Topology