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Titlebook: Spectral Action in Noncommutative Geometry; Michał Eckstein,Bruno Iochum Book 2018 The Author(s) 2018 Spectral triples.Mellin transforms.a

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发表于 2025-3-21 18:22:25 | 显示全部楼层 |阅读模式
书目名称Spectral Action in Noncommutative Geometry
编辑Michał Eckstein,Bruno Iochum
视频video
丛书名称SpringerBriefs in Mathematical Physics
图书封面Titlebook: Spectral Action in Noncommutative Geometry;  Michał Eckstein,Bruno Iochum Book 2018 The Author(s) 2018 Spectral triples.Mellin transforms.a
描述What is spectral action, how to compute it and what are the known examples? This book offers a guided tour through the mathematical habitat of noncommutative geometry à la Connes, deliberately unveiling the answers to these questions..After a brief preface flashing the panorama of the spectral approach, a concise primer on spectral triples is given. Chapter 2 is designed to serve as a toolkit for computations. The third chapter offers an in-depth view into the subtle links between the asymptotic expansions of traces of heat operators and meromorphic extensions of the associated spectral zeta functions. Chapter 4 studies the behaviour of the spectral action under fluctuations by gauge potentials. A subjective list of open problems in the field is spelled out in the fifth Chapter. The book concludes with an appendix including some auxiliary tools from geometry and analysis, along with examples of spectral geometries..The book servesboth as a compendium for researchers in the domain of noncommutative geometry and an invitation to mathematical physicists looking for new concepts..
出版日期Book 2018
关键词Spectral triples; Mellin transforms; action functional; noncommutative geometry; almost-commutative geom
版次1
doihttps://doi.org/10.1007/978-3-319-94788-4
isbn_softcover978-3-319-94787-7
isbn_ebook978-3-319-94788-4Series ISSN 2197-1757 Series E-ISSN 2197-1765
issn_series 2197-1757
copyrightThe Author(s) 2018
The information of publication is updating

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The Dwelling of the Spectral Action,notion of a spectral triple. We will, however, exclusively focus on the aspects of the structure, which are relevant for the spectral action computations. These include i.a. the abstract pseudodifferential calculus, the dimension spectrum and noncommutative integrals, based on both the Wodzicki resi
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Analytic Properties of Spectral Functions,e also learned, in Sect. ., how to exploit the Laplace transform to compute the spectral action from a given heat trace. In this chapter we further explore the connections between the spectral functions unravelling the intimate relationship between the meromorphic continuation of a zeta function and
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