Titlebook: Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra; In Honour of Peter P Veronika Pillwein,Carste

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书目名称Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra影响因子(影响力)




书目名称Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra影响因子(影响力)学科排名




书目名称Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra网络公开度




书目名称Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra网络公开度学科排名




书目名称Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra被引频次




书目名称Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra被引频次学科排名




书目名称Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra年度引用




书目名称Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra年度引用学科排名




书目名称Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra读者反馈




书目名称Algorithmic Combinatorics: Enumerative Combinatorics, Special Functions and Computer Algebra读者反馈学科排名

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0943-853X cts.Surveys existing software packages relating to the topicThe book is centered around the research areas of combinatorics, special functions, and computer algebra. What these research fields share is that many of their outstanding results do not only have applications in Mathematics, but also othe

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,An Eigenvalue Problem for the Associated Askey–Wilson Polynomials,ion to the ordinary Askey–Wilson polynomials with different sets of parameters. A third Askey–Wilson operator is found with the help of a computer algebra program which links the two, and an eigenvalue problem is stated.

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Exact Lower Bounds for Monochromatic Schur Triples and Generalizations,mputation techniques, these results are extended here to arbitrary .. Furthermore, we give exact formulas for the minimum number of monochromatic Schur triples for . = 1, 2, 3, 4, and briefly discuss the case 0 < . < 1.

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Dependable Computing - EDCC 2020 Workshopsr such evaluations as .-subsets (see below) of the cartesian product . × . of the set . of objects and the set . of attributes. The crucial point is that this allows a . of a suitable set theory together with the corresponding logic, in a ., since we can use a more or a less strict argumentation.

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Evaluations as ,-Subsets,r such evaluations as .-subsets (see below) of the cartesian product . × . of the set . of objects and the set . of attributes. The crucial point is that this allows a . of a suitable set theory together with the corresponding logic, in a ., since we can use a more or a less strict argumentation.