Systems of MDS codes from units and idempotents
Barry Hurley, Ted Hurley

TL;DR
This paper introduces algebraic methods using units and idempotents to construct systems that generate series of maximum distance separable (MDS) codes, advancing coding theory techniques.
Contribution
It presents a novel algebraic framework for deriving MDS codes from units and idempotents, expanding the toolkit for code construction.
Findings
New algebraic systems for MDS code construction
Framework based on units and idempotents
Potential for generating diverse MDS codes
Abstract
Algebraic systems are constructed from which series of maximum distance separable (mds) codes are derived. The methods use unit and idempotent schemes.
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