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Titlebook: Quandles and Topological Pairs; Symmetry, Knots, and Takefumi Nosaka Book 2017 The Author(s) 2017 Quandle.Relative objects.Low dimensional

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發(fā)表于 2025-3-21 19:50:04 | 只看該作者 |倒序瀏覽 |閱讀模式
書目名稱Quandles and Topological Pairs
副標題Symmetry, Knots, and
編輯Takefumi Nosaka
視頻videohttp://file.papertrans.cn/781/780645/780645.mp4
概述Shows how the quandle has been evaluated in relation to mathematics or topology while the quandle was often considered to be something combinatorial.Constitutes a guide on quandles at a time when few
叢書名稱SpringerBriefs in Mathematics
圖書封面Titlebook: Quandles and Topological Pairs; Symmetry, Knots, and Takefumi Nosaka Book 2017 The Author(s) 2017 Quandle.Relative objects.Low dimensional
描述This book surveys quandle theory, starting from basic motivations and going on to introduce recent developments of quandles with topological applications and related topics. The book is written from topological aspects, but it illustrates how esteemed quandle theory is in mathematics, and it constitutes a crash course for studying quandles..More precisely, this work emphasizes the fresh perspective that quandle theory can be useful for the study of low-dimensional topology (e.g., knot theory) and relative objects with symmetry. The direction of research is summarized as “We shall thoroughly (re)interpret the previous studies of relative symmetry in terms of the quandle”. The perspectives contained herein can be summarized by the following topics. The first is on relative objects .G/H., where .G. and .H. are groups, e.g., polyhedrons, reflection, and symmetric spaces. Next, central extensions of groups are discussed, e.g., spin structures, .K.2 groups,and some geometric anomalies. The third topic is a method to study relative information on a 3-dimensional manifold with a boundary, e.g., knot theory, relative cup products, and relative group cohomology..For applications in topology,
出版日期Book 2017
關鍵詞Quandle; Relative objects; Low dimensional topology; Knot; Group cohomology and cup products
版次1
doihttps://doi.org/10.1007/978-981-10-6793-8
isbn_softcover978-981-10-6792-1
isbn_ebook978-981-10-6793-8Series ISSN 2191-8198 Series E-ISSN 2191-8201
issn_series 2191-8198
copyrightThe Author(s) 2017
The information of publication is updating

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發(fā)表于 2025-3-21 20:16:53 | 只看該作者
Book 2017ions of groups are discussed, e.g., spin structures, .K.2 groups,and some geometric anomalies. The third topic is a method to study relative information on a 3-dimensional manifold with a boundary, e.g., knot theory, relative cup products, and relative group cohomology..For applications in topology,
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Takefumi NosakaShows how the quandle has been evaluated in relation to mathematics or topology while the quandle was often considered to be something combinatorial.Constitutes a guide on quandles at a time when few
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Relative Group Homology,ersion. After that, we give some examples, where the concept of malnormality is important. Furthermore, in Sect.?., we explicitly give some cocycles of relative group cohomology. Throughout this chapter, we represent a group by . and a right .-module by ..
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