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Matching with matrix norm minimization
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Matching with matrix norm minimization

Abstract

Given (r1,r2,...rn) ∈ Rn, for any I=(I1,I2,...In) ∈ Zn, let EI=(eij), where eij=(ri−rj)−(Ii−Ii), find I ∈ Zn such that ∥EI∥ is minimized, where ∥·∥ is a matrix norm. This is a matching problem where, given a real-valued pattern, the goal is to find the best discrete pattern that matches the real-valued pattern. The criterion of the matching is based on the matrix norm minimization instead of simple pairwise distance minimization. This matching …

Authors

Tang S; Zhang K; Wu X

Series

Lecture Notes in Computer Science

Volume

807

Pagination

pp. 250-258

Publisher

Springer Nature

Publication Date

1994

DOI

10.1007/3-540-58094-8_22

Conference proceedings

Lecture Notes in Computer Science

ISSN

0302-9743