In linear algebra, let A = (aij) be a n × n complex matrix. The comparison matrix M(A) = (αij) of complex matrix A is defined as
α i j = { − | a i j | if i ≠ j , | a i j | if i = j . {\displaystyle \alpha _{ij}={\begin{cases}-|a_{ij}|&{\text{if }}i\neq j,\\|a_{ij}|&{\text{if }}i=j.\end{cases}}} 1We don't have any images related to Comparison matrix yet.
You can add one yourself here.
We don't have any YouTube videos related to Comparison matrix yet.
You can add one yourself here.
We don't have any PDF documents related to Comparison matrix yet.
You can add one yourself here.
We don't have any Books related to Comparison matrix yet.
You can add one yourself here.
We don't have any archived web articles related to Comparison matrix yet.
See also
- Hurwitz-stable matrix
- P-matrix
- Perron–Frobenius theorem
- Z-matrix
- L-matrix
- M-matrix
- H-matrix (iterative method)
References
Varga, Richard S. (2006). "Basic Iterative Methods and Comparison Theorems". Matrix Iterative Analysis (2nd ed.). Springer Science+Business Media. p. 92. ISBN 1-4020-3555-1. 1-4020-3555-1 ↩