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Goppa Codes: Key to High Efficiency and Reliability in Communications

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arxiv 2404.08132 v3 pith:RYU452SV submitted 2024-04-11 cs.IT math.AGmath.IT

Behrooz Mosallaei , Farzaneh Ghanbari , Sepideh Farivar , Vahid Nourozi This is my paper · ORCID
classification cs.ITmath.AGmath.IT
keywords codesparameterscodequantumstabilizeralgebraiccertaingeometry
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In this paper, we study some codes of algebraic geometry related to certain maximal curves. Quantum stabilizer codes obtained through the self orthogonality of Hermitian codes of this error correcting do not always have good parameters. However, appropriate parameters found that the Hermitian self-orthogonal code quantum stabilizer code has good parameters. Therefore, we investigated the quantum stabilizer code at a certain maximum curve and modified its parameters. Algebraic geometry codes show promise for enabling high data rate transmission over noisy power line communication channels.

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  1. Reinforcement Learning Enhanced Greedy Decoding for Quantum Stabilizer Codes over $\mathbb{F}_q$

    quant-ph 2025-06 reject novelty 3.0 of 10

    A claimed [[27,13,4]]_3 qutrit code from separated-polynomial curves and an RL-on-Greedy decoder are presented, but internal math inconsistencies and missing simulation data undermine the claims.

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