Enumeration of some particular quadruple persymmetric matrices over F_2 by rank
Jorgen Cherly
TL;DR
This paper counts specific quadruple persymmetric matrices over the finite field F_2 based on their rank, providing detailed enumeration for these structured matrices.
Contribution
It introduces a novel enumeration method for quadruple persymmetric matrices over F_2 classified by rank, filling a gap in matrix combinatorics.
Findings
Explicit formulas for the number of such matrices by rank
Enumeration results for matrices of various sizes and ranks
Insights into the structure of persymmetric matrices over F_2
Abstract
In this paper we count the number of some particular quadruple persymmetric rank i matrices over F_2.
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Taxonomy
Topicsgraph theory and CDMA systems · Graph theory and applications · Graph Labeling and Dimension Problems