Codes over Quaternion Integers with Respect to Lipschitz Metric
Murat Guzeltepe, Mehmet Ozen
TL;DR
This paper discusses coding theory over quaternion integers focusing on the Lipschitz metric, aiming to improve error correction capabilities in quaternion-based communication systems.
Contribution
It introduces a novel coding framework over quaternion integers considering the Lipschitz metric, which is a new approach in this domain.
Findings
Development of quaternion integer codes with Lipschitz metric
Potential improvements in error correction performance
Foundation for future research in quaternion-based coding
Abstract
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Taxonomy
TopicsCoding theory and cryptography · graph theory and CDMA systems · Finite Group Theory Research