Enumeration of some particular quintuple persymmetric matrices over F_2 by rank
Jorgen Cherly
TL;DR
This paper counts specific quintuple persymmetric matrices over the finite field F_2 based on their rank, providing exact enumeration formulas for these matrices.
Contribution
It introduces a novel enumeration method for particular quintuple persymmetric matrices over F_2 by their rank, filling a gap in matrix classification.
Findings
Derived explicit formulas for counting matrices by rank
Extended understanding of persymmetric matrix structures over F_2
Provided enumeration results for specific matrix classes
Abstract
In this paper we count the number of some particular quintuple persymmetric rank i matrices over F_2.
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Taxonomy
Topicsgraph theory and CDMA systems · Graph theory and applications · Advanced Topics in Algebra