On construction of a family of [22t, 3t+1, 22t-1-2t-1] binary linear codes

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On construction of a family of [22t, 3t+1, 22t-1-2t-1] binary linear codes

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Title: On construction of a family of [22t, 3t+1, 22t-1-2t-1] binary linear codes
Author: Badiei, Shirin
Abstract:

We searched within homogeneous quadratic bent functions in four variables and within homogeneous cubic and homogeneous quadratic bent functions in six variables for 2dimensional and 3-dimensional subspaces of bent functions, respectively. Using the t-dim bent function subspaces, we constructed binary linear codes of parameters [22t, 3t+1, 22t-1-2t1] from cosets of the first-order Reed-Muller code of length 22t for t=2, 3.

This presentation occurred at the Wright State University Campus-Wide Celebration of Research, Scholarship and Creative Activities on April 16, 2010

Bookmark: http://hdl.handle.net/2374.WSU/4757
Date: April 2010

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