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Titlebook: Advances in Computer Algebra; In Honour of Sergei Carsten Schneider,Eugene Zima Conference proceedings 2018 Springer International Publish

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发表于 2025-3-21 17:40:37 | 显示全部楼层 |阅读模式
期刊全称Advances in Computer Algebra
期刊简称In Honour of Sergei
影响因子2023Carsten Schneider,Eugene Zima
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发行地址Includes papers on original research topics from the Waterloo Workshop on Computer Algebra (WWCA-2016), a satellite workshop of the International Symposium on Symbolic and Algebraic Computation (ISSAC
学科分类Springer Proceedings in Mathematics & Statistics
图书封面Titlebook: Advances in Computer Algebra; In Honour of Sergei  Carsten Schneider,Eugene Zima Conference proceedings 2018 Springer International Publish
影响因子This book discusses the latest advances in algorithms for symbolic summation, factorization, symbolic-numeric linear algebra and linear functional equations. It presents a collection of papers on original research topics from the Waterloo Workshop on Computer Algebra (WWCA-2016), a satellite workshop of the International Symposium on Symbolic and Algebraic Computation (ISSAC’2016), which was held at Wilfrid Laurier University (Waterloo, Ontario, Canada) on July 23–24, 2016.. .This workshop and the resulting book celebrate the 70th birthday of Sergei Abramov (Dorodnicyn Computing Centre of the Russian Academy of Sciences, Moscow), whose highly regarded and inspirational contributions to symbolic methods have become a crucial benchmark of computer algebra and have been broadly adopted by many Computer Algebra systems..
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Paloma Fernández Pérez,Mauricio Matus been a fundamental algorithm for rational summation. In 2014, Chen and Singer have generalized Abramov’s algorithm to the case of rational functions in two (.-)discrete variables. In this paper we solve the remaining three mixed cases, which completes our recent project on bivariate extensions of A
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Lingping Kong,Jeng-Shyang Pan,Václav Snášelrmonic numbers, hypergeometric products, .-hypergeometric products or their mixed versions. These linear systems are formulated in the setting of .-extensions and our goal is to find a denominator bound (also known as universal denominator) for the solutions; i.e., a non-zero polynomial . such that
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Lingping Kong,Jeng-Shyang Pan,Václav Snášelsums and products that can be expressed by transcendental ring extensions, but one can also handle algebraic products of the form . where . is a root of unity. In this article we supplement this summation theory substantially by the following building block. We provide new algorithms that represent
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Annabeth Aagaard,Wim Vanhaverbekers-Ramanujan functions as key players. After exemplifying basic notions of partition theory and modular functions in tutorial manner, relations of modular functions to .-holonomic functions and sequences are discussed. Special emphasis is put on supplementing the ideas presented with concrete comput
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