Codes over p-adic Numbers and Finite Rings Invariant under the Full Affine Group

Author:

Abdukhalikov Kanat S.

Publisher

Elsevier BV

Subject

Applied Mathematics,General Engineering,Algebra and Number Theory,Theoretical Computer Science

Reference16 articles.

1. K. S. Abdukhalikov, Integral lattices associated with a finite affine group, Mat. Sb.185, No. 1994, 3–18. English transl. in Russian Acad. Sci. Sb. Mat.83, No. 1995, 431–443.

2. K. S. Abdukhalikov, Affine invariant and cyclic codes over p-adic numbers and finite rings, submitted for publication.

3. Polynomial codes and finite geometries;Assmus,1998

4. On the theory of group codes;Berman;Kibernetika,1967

5. The automorphism group of generalized Reed–Muller codes;Berger;Discrete Math.,1993

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1. On codes over rings invariant under affine groups;Advances in Mathematics of Communications;2013

2. The Permutation Modules for Finite (Affine) General Linear Groups;Journal of Mathematical Sciences;2005-12

3. Defining sets of extended cyclic codes invariant under the affine group;Journal of Pure and Applied Algebra;2005-03

4. Lattices invariant under the affine general linear group;Journal of Algebra;2004-06

5. Defining Sets of Cyclic Codes Invariant Under the Affine Group;Electronic Notes in Discrete Mathematics;2001-04

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