| Abstract: |
| Given a finite-dimensional real inner product space $V$ and a finite subgroup $G$ of linear isometries, max filtering affords a bilipschitz Euclidean embedding of the orbit space $V/G$. We identify the max filtering maps of minimum distortion in the setting where $G$ is a reflection group. Our analysis involves an interplay between Coxeter`s classification and semidefinite programming |
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