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καμια φορα στιχοι γωγου Advances in Coding Theory and Crytography by T. Shaska, W C Huffman, Visit Amazon's David Joyner Page,

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καλυτερα αργα παρα ποτε By T. Shaska, W C Huffman, Visit Amazon's David Joyner Page, search results, Learn about Author Central, David Joyner, , V Ustimenko, W. C. Huffman

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διαδοχικη ασφαλιση ικα οαεε 2012 αγγελικη λαμπρη κιλα Example text

συσφιξη γλουτων κρεμα 2) If d is even then either there exists g ∈ G such that c = cg and Td (g) = t + 1 or there exist g1 , g2 ∈ G such that c = cg1 + cg2 = ψ(τ1 ) + ψ(τ2 ), where g1 = τ1 − τ , g2 = τ2 − τ (τ1 = T (g1 ), τ2 = T (g2 ), τ = Can(g1 , G) = Can(g2 , G)), with t + 1 = Td (g1 ) = Td (g2 ). A codeword c is called minimal if does not exist c1 ∈ C \ {c} such that supp(xc1 ) ⊂ supp(xc ). Then we have the following result for a set of Gr¨ obner codewords. 3. The elements of the set CG of Gr¨ obner codewords are minimal codewords of the code C.

αδεια γαμου ιδιωτικος τομεας 2014 In that paper several heuristic and incremental procedures are shown for dealing with the Code Equivalence Problem (some of them are implemented in the package GBLA-LC [6]). In the binary case we can make use of the reduced basis. The main idea is the following, if two codes are equivalent then, under the appropriate May 10, 2007 8:8 WSPC - Proceedings Trim Size: 9in x 6in ws-procs9x6 30 permutation, words of the same weight must be sent to each other. Note also, that it will be used only the level t + 1 of the reduced bases, which is the first interesting level, from level 1 to t all the elements are canonical forms (we define level l of a reduced basis as the set of binomials of the reduced basis which their maximal terms have cardinal of the set of indices equal to l).

παρκαρισμα αμαξιων παιχνιδια 1–41 (To appear, 2007). [6] M. Borges-Quintana, M. A. Borges-Trenard and E. Mart´ınez-Moro. GBLALC: Gr¨ obner basis by linear algebra and codes. International Congress of Mathematicians 2006 (Madrid), Mathematical Software, EMS (Ed), 604– 605, 2006. es/~edgar/GBLAweb/. C. Faug`ere, P. Gianni, D. Lazard, T. Mora. Efficient Computation of ZeroDimensional Grobner Bases by Change of Ordering. J. , vol. 16(4), 329–344, 1993. [8] The GAP Group. 9, 2006. org. [9] Y. Han. A New Decoding Algorithm for Complete Decoding of Linear Block Codes.

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