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Titlebook: Computer Algebra in Quantum Field Theory; Integration, Summati Carsten Schneider,Johannes Blümlein Book 2013 Springer-Verlag Wien 2013 Diff

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Kyoichi Kijima,Junichi Iijima,Bumpei Nakanoons. These identities appear in the famous Handbook of Mathematical Functions, as well as in its successor, the DLMF, but their proofs were lost. We use generating functions and symbolic summation techniques to produce new proofs for them.
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https://doi.org/10.1007/978-3-030-93482-8tical point of view; for this purpose its application to several problems is exemplified. On the other hand, this chapter has the flavour of a survey article: the developments in this area during the last two decades are sketched and a selection of references is compiled in order to highlight the im
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Capturing Knowledge of the Systemhe Hopf algebraic framework, first summarizing and recovering known results in this setting. Then we give a direct combinatorial description of renormalized amplitudes in terms of Mellin transform coefficients, featuring the universal property of rooted trees . .. In particular, a special class of a
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https://doi.org/10.1007/978-3-030-93482-8oefficients, and a definite proper-hypergeometric sum satisfies a linear recurrence with polynomial coefficients. Conversely, d’Alembertian solutions of linear recurrences can be expressed as nested indefinite sums with hypergeometric summands. We sketch the simplest algorithms for finding polynomia
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Systems Simulation in Agriculture The algorithms discussed are suited for both indefinite and definite integration. They can also be used to compute linear relations among integrals and to find identities for special functions given by parameter integrals. The aim of this presentation is twofold: to introduce the reader to some bas
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