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INFINITE SERIES FORMULAE RELATED TO GAUSS AND BAILEY 2F1(1/2)-SUMS
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作者 Wenchang CHU 《Acta Mathematica Scientia》 SCIE CSCD 2020年第2期293-315,共23页
The unifiedΩ-series of the Gauss and Bailey2F1(1/2)-sums will be investigated by utilizing asymptotic methods and the modified Abel lemma on summation by parts.Several remarkable transformation theorems for theΩ-ser... The unifiedΩ-series of the Gauss and Bailey2F1(1/2)-sums will be investigated by utilizing asymptotic methods and the modified Abel lemma on summation by parts.Several remarkable transformation theorems for theΩ-series will be proved whose particular cases turn out to be strange evaluations of nonterminating hypergeometric series and infinite series identities of Ramanujan-type,including a couple of beautiful expressions forπand the Catalan constant discovered by Guillera(2008). 展开更多
关键词 Abel's lemma on summation by parts classical hypergeometric series Gauss'2F1(1/2)-sum Bailey's 2F1(1/2)-sum Saddle point method Catalan's constant
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On a Class of Supereulerian Digraphs 被引量:10
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作者 Khalid A. Alsatami Xindong Zhang +1 位作者 Juan Liu Hong-Jian Lai 《Applied Mathematics》 2016年第3期320-326,共7页
The 2-sum of two digraphs and , denoted , is the digraph obtained from the disjoint union of and by identifying an arc in with an arc in . A digraph D is supereulerian if D contains a spanning eulerian subdigraph. It ... The 2-sum of two digraphs and , denoted , is the digraph obtained from the disjoint union of and by identifying an arc in with an arc in . A digraph D is supereulerian if D contains a spanning eulerian subdigraph. It has been noted that the 2-sum of two supereulerian (or even hamiltonian) digraphs may not be supereulerian. We obtain several sufficient conditions on and for to be supereulerian. In particular, we show that if and are symmetrically connected or partially symmetric, then is supereulerian. 展开更多
关键词 Supereulerian Digraph 2-sums Arc-Strong-Connectivity Hamiltonian-Connected Digraphs
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Notes on Rings with Strong 2-Sum Property
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作者 Yu Li Huadong Su +1 位作者 Gaohua Tang Yiqiang Zhou 《Algebra Colloquium》 SCIE CSCD 2020年第4期821-830,共10页
A ring is said to satisfy the strong 2-sum property if every element is a sum of two commuting units.In this note,we present some sufficient or necessary conditions for the matrix ring over a commutative local ring to... A ring is said to satisfy the strong 2-sum property if every element is a sum of two commuting units.In this note,we present some sufficient or necessary conditions for the matrix ring over a commutative local ring to have the strong 2-sum property. 展开更多
关键词 (strong)2-sum property involution property unit matrix ring local ring
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