On the inverse of the Hadamard product of a full rank matrix and an angle matrix
Yao-Jen Liang

TL;DR
This paper investigates the inverse of the Hadamard product of a full rank matrix and an angle matrix, enriching the algebraic understanding of Hadamard products through standard matrix analysis.
Contribution
It provides new insights into the inverse properties of Hadamard products involving angle matrices, expanding the algebraic framework.
Findings
Derived the inverse formula for the Hadamard product of a full rank and an angle matrix.
Enhanced the algebraic understanding of Hadamard products.
Utilized standard matrix analysis techniques.
Abstract
By the definition of an angle matrix, we investigate the inverse of the Hadamard product of a full rank and an angle matrices. Our proof involves standard matrix analysis. It enriches the algebra of Hadamard products.
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Taxonomy
TopicsMatrix Theory and Algorithms · graph theory and CDMA systems · Polynomial and algebraic computation
