Abstract: Primitive binary cyclic codes of length n=2/sup m/ are considered. A BCH code with designed distance delta is denoted B(n, delta ). A BCH code is ...
We can have an algebraic description of the codewords in a cyclic code, by studying their locator polynomials. This investigation of the locator polynomial of a.
AUGOT et al.: STUDYING THE LOCATOR POLYNOMIALS OF MINIMUM WEIGHT CODEWORDS OF BCH CODES. 96 1 bounds. It is a difficult problem to find the true minimum.
An algebraic point of view is presented in order to prove or disprove the existence of words of a given weight in a code, and the principal result is the ...
Studying the Locator Polynomials of Minimum Weight Codewords of BCH Codes ... It is proved that the set of the minimum weight codewords of the BCH code B ...
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algorithm constructing cyclic codes whose minimum weight codewords have linearized locator polynomials. 2 Presentation and notations. In this whole chapter ...
Now we are able to prove that the code B(m - 2) has the property ( 12. Z âم. ). =he minimum weight codewords o the BCH codes o length 2 „ - 1 and designed.
Studying the locator polynomials of minimum weight codewords of BCH codes ... Studying the locator polynomials of minimum weight codewords of BCH codes.
Studying the locator polynomials of minimum weight codewords of BCH codes.
Studying the locator polynomials of minimum weight codewords of BCH codes. Published:1992-05 Issue:3 Volume:38 Page:960-973. ISSN:0018-9448. Container-title ...