Titlebook: Applied Algebra, Algebraic Algorithms and Error-Correcting Codes; 5th International Co Lloren? Huguet,Alain Poli Conference proceedings 198

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書目名稱Applied Algebra, Algebraic Algorithms and Error-Correcting Codes影響因子(影響力)




書目名稱Applied Algebra, Algebraic Algorithms and Error-Correcting Codes影響因子(影響力)學(xué)科排名




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書目名稱Applied Algebra, Algebraic Algorithms and Error-Correcting Codes被引頻次




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Ossification

Covering radius for codes obtained from T(m) triangular graphs,damental circuit matrix for it. Using this matrix as a generator matrix we can obtain a single-error-correcting linear code C(T(m)) with parameters:.n=(m(m?1) (m?2))/2, k=(m(m?1) (m?3)+2)/2 and d=3..Using the fact that each codeword in C(T(m)) is formed by a combination of simple circuits in T(m), w

語言學(xué)

dialect

An Iterative Euclidean Algorithm,an extended algorithm. We show how all polynomials obtained by the classical extended Euclidean algorithm are actually automatically produced by that iterative process..In sum, an algorithm is given which is as economical as BERLEKAMP‘s for decoding and which is proved to perform decoding of alterna

fledged

Externalize

Distribution of codewords and decoding error rate in rs codes with application to performance evaluconcerning to it remain to be some treatments. Now, in this paper, we propose a new strategy to determine error rate (measured in bits, symbols,..) suitable for ECC design as well as for performance evaluation to optical disc. It is different essentially from those traditional ones in principle. As

溫和女孩

Newton symmetric functions and the arithmetic of algebraically closed fields,omial whose roots are the sum (resp. the product) of the roots of two given polynomials. This formula is obtained considering a transformation sending a polynomial in the sequence of its Newton symmetric functions, and allows to obtain a better bound for the complexity of the computation of the abov

Allege

overreach

Priapism

Non linear covering codes : A few results and conjectures, For fixed t, μ. (t) is upperbounded by a real number c(t) independent of n. For t=1, one can take c(1)=1.5. We conjecture : .. μ.(1)=1. Another conjecture is : . K(n+2,t+1)≤K(n,t). We prove this for t=1 and discuss a possible way of proving it for higher t, by extensions of the concept of normality.