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海外直订Long Live the Post Horn! 邮政号万岁!
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图书信息 书号: 9780367394103 作者: Hanne Hjorth Tonnesen 装帧: 平装-胶订 页数: 448页 出版社: Taylor and Francis 尺寸: 0.9 x 0.6 x 0.1 cm 出版日期: 2019-09-21 重量: 1g 语种: 其它(含多语) 内容简介 Providing the guidance needed for formulation, handling, and
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Product Details 基本信息 ISBN-13 书号 9780821837719 Author 作者 Greg Hjorth Format 版本 平装-胶订 Pages Number 页数 109页 Publisher 出版社 American Mathematical Society (AMS) Publication Date 出版日期 2005-08-03 Language 语种 英语 Book Contents 内容简介 This Memoir is both a contribution to the theory of Borel equivalence relations, considered up to Borel reducibility, and measure preserving group actions considered up to orbit equivalence. Here \(E\) is said to be Borel reducible to \(F\) if there is a Borel function \(f\) with \(x E y\) if and only if \(f(x) F f(y)\). Moreover, \(E\) is orbit equivalent to \(F\) if the respective measure spaces equipped with the extra structure provided by the equivalence relations are almost everywhere isomorphic. We consider product groups acting ergodically and by measure preserving transformations on standard Borel probability spaces. In general terms, t
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【预订】Classification and Orbit Equivalence Relations 978082182 国外库房发货,通常付款后3-5周到货!
Product Details 基本信息 ISBN-13 书号 9780821820025 Author 作者 Greg Hjorth Format 版本 精装 Pages Number 页数 195页 Publisher 出版社 American Mathematical Society (AMS) Publication Date 出版日期 1999-11-30 Language 语种 其它(含多语) Book Contents 内容简介 Actions of Polish groups are ubiquitous in mathematics. In certain branches of ergodic theory and functional analysis, one finds a systematic study of the group of measure-preserving transformations and the unitary group. In logic, the analysis of countable models intertwines with results concerning the actions of the infinite symmetric group. This text develops the theory of Polish group actions entirely from scratch, ultimately presenting a coherent theory of the resulting orbit equivalence classes that may allow complete classification by invariants of an indicated form. The book concludes with a criterion for an orbit equivalence rel
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