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Supercharacter Theory Constructions Corresponding to Schur Ring Products

机译:舒尔环产品对应的超级字符理论构造

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摘要

Diaconis and Isaacs have defined the supercharacter theories of a finite group to be certain approximations to the ordinary character theory of the group [77. Diaconis , P. , Isaacs , I. M. ( 2008 ). Supercharacters and superclasses for algebra groups . Trans. Amer. Math. Soc. 360 : 2359 - 2392 .[CrossRef], [Web of Science ®]View all references]. We make explicit the connection between supercharacter theories and Schur rings, and we provide supercharacter theory constructions which correspond to Schur ring products of Leung and Man [1212. Leung , K. H. , Man , S. H. ( 1996 ). On Schur rings over cyclic groups, II . J. Algebra 183 : 273 - 285 .[CrossRef], [Web of Science ®]View all references], Hirasaka and Muzychuk [1010. Hirasaka , M. , Muzychuk , M. ( 2001 ). An elementary abelian group of rank 4 is a CI-group . J. Combin. Theory Ser. A 94 : 339 - 362 .[CrossRef], [Web of Science ®]View all references], and Tamaschke [2020. Tamaschke , O. ( 1970 ). On Schur-rings which define a proper character theory on finite groups . Math. Z. 117 : 340 - 360 .[CrossRef], [Web of Science ®]View all references].View full textDownload full textKey WordsSchur rings, Supercharacters2000 Mathematics Subject Classification20C15Related var addthis_config = { ui_cobrand: "Taylor & Francis Online", services_compact: "citeulike,netvibes,twitter,technorati,delicious,linkedin,facebook,stumbleupon,digg,google,more", pubid: "ra-4dff56cd6bb1830b" }; Add to shortlist Link Permalink http://dx.doi.org/10.1080/00927872.2011.602999
机译:Diaconis和Isaacs定义了有限群的超级字符理论,以近似于该群的普通字符理论[77。 Diaconis,P.,Isaacs,I.M。(2008)。代数群的超级特征和超类。反式阿米尔。数学。 Soc。 360:2359-2392。[CrossRef],[Web of Science®]查看所有参考]。我们明确指出了超级字符理论与Schur环之间的联系,并提供了对应于Leung和Man [1212]的Schur环积的超级字符理论构造。 Leung,K.H.,Man,S.H。(1996)。关于在环基上的Schur环,II。 J. Algebra 183:273-285。[CrossRef],[Web ofScience®]查看所有参考],Hirasaka和Muzychuk [1010。 Hirasaka,M.,Muzychuk,M。(2001)。等级4的基本阿贝尔群是CI群。 J.康宾。理论系列A 94:339-362。[CrossRef],[Web of Science®]查看所有参考]和Tamaschke [2020。 Tamaschke,O。(1970)。关于Schur环,它定义了有限群的适当的性格理论。数学。 Z. 117:340-360。[CrossRef],[Web of Science®]查看所有参考]。 “ citeulike,netvibes,twitter,technorati,美味,linkedin,facebook,stumbleupon,digg,google,更多”,pubid:“ ra-4dff56cd6bb1830b”};添加到候选列表链接永久链接http://dx.doi.org/10.1080/00927872.2011.602999

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