On the number of near-vector spaces determined by finite fields
Kijti Rodtes, Wilasinee Chomjun

TL;DR
This paper provides a new characterization of near-vector spaces over finite fields and determines the exact number of such spaces up to isomorphism, enhancing understanding of their structure.
Contribution
It introduces a novel characterization of near-vector spaces over finite fields and calculates their count up to isomorphism.
Findings
New characterization of near-vector spaces over finite fields
Exact enumeration of these spaces up to isomorphism
Abstract
A slip on a paper concerning near-vector spaces is fixed. New characterization of near-vector spaces determined by finite fields is provided and the number (up to the isomorphism) of these spaces is exhibited.
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Taxonomy
TopicsRings, Modules, and Algebras · Advanced Topics in Algebra · Matrix Theory and Algorithms
