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- W2969854730 abstract "Let $R$ be a commutative local finite ring. In this paper, we construct the complete set of pairwise orthogonal primitive idempotents of $R[X]/ $ where $g$ is a regular polynomial in $R[X]$. We use this set to decompose the ring $R[X]/ $ and to give the structure of constacyclic codes over finite chain rings. This allows us to describe generators of the dual code $mathcal{C}^bot$ of a constacyclic code $mathcal{C}$ and to characterize non-trivial self-dual constacyclic codes over finite chain rings." @default.
- W2969854730 created "2019-08-29" @default.
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- W2969854730 date "2019-08-16" @default.
- W2969854730 modified "2023-09-26" @default.
- W2969854730 title "Primitive Idempotents and Constacyclic Codes over Finite Chain Rings." @default.
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