Article ID Journal Published Year Pages File Type
4582717 Finite Fields and Their Applications 2015 15 Pages PDF
Abstract

Several bounds on the size of (n+l,M,d,(m,0))q(n+l,M,d,(m,0))q codes in attenuated space over finite fields are provided in this paper. Then, we prove that codes in attenuated space attain the Wang–Xing–Safavi-Naini bound if and only if they are certain Steiner structures.

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Related Topics
Physical Sciences and Engineering Mathematics Algebra and Number Theory
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Error-correcting codes in attenuated space over finite fields
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