(Sum-)rank metric codes and skew polynomials (II)

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rank metric codes and skew polynomials (II)


rank metric codes and skew polynomials (II)

This talk is a continuation of the previous one.  We present an overview of the algebraic foundations underlying rank-metric and sum-rank metric codes and explain how skew polynomial rings provide a unifying language for their construction and analysis. We discuss the evaluation theory of skew polynomials, its relation with linearized polynomials, and the resulting families of maximum sum-rank distance (MSRD) codes. We also highlight recent developments, including new constructions, connections with linearized Reed–Solomon codes, and implications for efficient decoding algorithms.



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  • 2 rue de la librete
  • ile de france , Ile-de-France
  • France 93526
  • Building: MR
  • Room Number: 105

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  • Co-sponsored by IEEE-Paris 8-LAGA
  • Starts 06 March 2026 11:00 PM UTC
  • Ends 08 March 2026 11:00 PM UTC
  • No Admission Charge