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Hamming distances from a function to all codewords of a Generalized Reed-Muller code of order one
Hamming distances from a function to all codewords of a Generalized Reed-Muller code of order one
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Hamming distances from a function to all codewords of a Generalized Reed-Muller code of order one
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Hamming distances from a function to all codewords of a Generalized Reed-Muller code of order one
Hamming distances from a function to all codewords of a Generalized Reed-Muller code of order one

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Hamming distances from a function to all codewords of a Generalized Reed-Muller code of order one
Hamming distances from a function to all codewords of a Generalized Reed-Muller code of order one
Paper

Hamming distances from a function to all codewords of a Generalized Reed-Muller code of order one

2015
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Overview
For any finite field \\({\\mathbb F}_q\\) with \\(q\\) elements, we study the set \\({\\mathcal F}_{(q,m)}\\) of functions from \\({\\mathbb F}_q^m\\) into \\({\\mathbb F}^q\\). We introduce a transformation that allows us to determine a linear system of \\(q^{m+1}\\) equations and \\(q^{m+1}\\) unknowns, which has for solution the Hamming distances of a function in \\({\\mathcal F}_{(q,m)}\\) to all the affine functions.
Publisher
Cornell University Library, arXiv.org