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• W1885702978 abstract "Multiple binomial sums form a large class of multi-indexed sequences, closed under partial summation, which contains most of the sequences obtained by multiple summation of products of binomial coefficients and also all the sequences with algebraic generating function. We study the representation of the generating functions of binomial sums by integrals of rational functions. The outcome is twofold. Firstly, we show that a univariate sequence is a multiple binomial sum if and only if its generating function is the diagonal of a rational function. Secondly, we propose algorithms that decide the equality of multiple binomial sums and that compute recurrence relations for them. In conjunction with geometric simplifications of the integral representations, this approach behaves well in practice. The process avoids the computation of certificates and the problem of the appearance of spurious singularities that afflicts discrete creative telescoping, both in theory and in practice." @default.
• W1885702978 created "2016-06-24" @default.
• W1885702978 creator A5033626172 @default.
• W1885702978 creator A5043305689 @default.
• W1885702978 creator A5047966261 @default.
• W1885702978 date "2015-10-26" @default.
• W1885702978 modified "2023-09-23" @default.
• W1885702978 title "Multiple binomial sums" @default.
• W1885702978 cites W1547955525 @default.
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• W1885702978 hasPublicationYear "2015" @default.
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