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Group Codes and Minimum Distance Analysis by Thakre Shubham is a document available to read on EtoBox.

The document discusses error correcting codes and properties of group codes. It contains the following key points: 1) A group code is an encoding function e: Bm -> Bn where the range of e forms a subgroup of the group <Bn, e>. 2) For a group code, the minimum distance is equal to the minimum weight of a non-zero codeword. 3) Operations on Boolean matrices like modulo-2 sum and modulo-2 product are defined, and properties like (D * E) * F = (D * F) * (E * F) are proven. 4) It is shown that a vector x

Author

Thakre Shubham

Language

EN