A BMO theorem for $\epsilon$ distorted diffeomorphisms from ${\mathbb{R}}^D$ to ${\mathbb{R}}^D$ with applications to manifolds of speech and sound

Abstract

This paper deals with a BMO Theorem for $\epsilon$ distorted diffeomorphisms from ${\mathbb{R}}^D$ to ${\mathbb{R}}^D$ with applications to manifolds of speech and sound. The material for this paper appears in the research memoir [2].

The material for this paper appears in the research memoir: S. B. Damelin, Near extensions and Alignment of data in ${\mathbb{R}}^n$: Whitney extensions of smooth near isometries, shortest paths, equidistribution, clustering and non-rigid alignment of data in Euclidean space, John Wiley & Sons, November 2023