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Titlebook: Applied Algebra, Algebraic Algorithms and Error-Correcting Codes; 6th International Co Teo Mora Conference proceedings 1989 Springer-Verlag

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https://doi.org/10.1007/978-3-319-26950-4 . of . and assume that 1, .., ..., .. is a .-basis of the maximal order . of .. In this paper we describe an algorithm by which the class group . of . can be computed in .. binary operations where . denotes the discriminant of ..
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Gang Li,Yunho Hwang,Reinhard Radermacherve made this .-adic arithmetic really effective, just according to this new consideration of it. However it has been shown that the appliability of .-adic arithmetic is strongly constrained by the size of rational numbers which constitutes the output of the given computation. The key idea we like to
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Energy Sprawl and Wildlife Conservationormed on congruences modulo a Fermat or a Mersenne Number. The number of dimensions is equivalent to the number of recursion levels in block-recursive techniques, so that we can interchange the concepts multidimensional techniques and block-recursive techniques..Sequences of length 2., with δ∈Z. can
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https://doi.org/10.5822/978-1-61091-723-0vely computable in the following cases: 1) G is a finitely presented monomial algebra; 2) G is a connected graded s.f.p. algebra and the associated monomial algebra A(G) has finite global dimension. The situation is considerably simpler when G has polynomial growth of degree d and gl.dim A(G)<∞. We
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The International Energy Landscape,y circuits over the basis Λ,⊕,1. We relate L(f) with the dimension of the dual domain D(f); D(f) is the minimal linear space of linear boolean forms such that f modulo linear functions can be written as a function which takes for input linear forms in D(f).
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https://doi.org/10.1007/978-3-319-26950-4 . of . and assume that 1, .., ..., .. is a .-basis of the maximal order . of .. In this paper we describe an algorithm by which the class group . of . can be computed in .. binary operations where . denotes the discriminant of ..
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Energy Solutions to Combat Global Warminghich is upper bounded by a function .(.). Hence, cyclic codes with blocklengths such that all prime factors are in . and which have rate .≥. are asymptotically bad in the sense that for these codes ./. tends to zero as . increases to infinity.
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