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標(biāo)題: Titlebook: Cyclic Homology; Jean-Louis Loday Book 19921st edition Springer-Verlag Berlin Heidelberg 1992 Algebraic K-theory.Homology Theory.K-theory. [打印本頁]

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書目名稱Cyclic Homology影響因子(影響力)




書目名稱Cyclic Homology影響因子(影響力)學(xué)科排名




書目名稱Cyclic Homology網(wǎng)絡(luò)公開度




書目名稱Cyclic Homology網(wǎng)絡(luò)公開度學(xué)科排名




書目名稱Cyclic Homology被引頻次




書目名稱Cyclic Homology被引頻次學(xué)科排名




書目名稱Cyclic Homology年度引用




書目名稱Cyclic Homology年度引用學(xué)科排名




書目名稱Cyclic Homology讀者反饋




書目名稱Cyclic Homology讀者反饋學(xué)科排名





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Covid-19 Detection Using X-Ray Imagef group algebras, will be treated later, in Sect. 7.4. It is also shown in this chapter that Hochschild and cyclic homology are related to many other theories such as the homology of Lie algebras, André-Quillen homology of commutative algebras, and Deligne cohomology.
作者: Occupation    時間: 2025-3-22 18:48
Smooth Algebras and Other Examples,f group algebras, will be treated later, in Sect. 7.4. It is also shown in this chapter that Hochschild and cyclic homology are related to many other theories such as the homology of Lie algebras, André-Quillen homology of commutative algebras, and Deligne cohomology.
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https://doi.org/10.1007/978-3-662-21739-9Algebraic K-theory; Homology Theory; K-theory; Lie Algebras; Non-commutative Differential Geometry; algeb
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Springer-Verlag Berlin Heidelberg 1992
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Dharna Choudhary,Pradeep Gupta,Sonam GuptaSince cyclic homology is, in a certain sense, a variant of Hochschild homology we begin with a chapter on this theory. Most of the material presented here is classical and has been known for more than thirty years (except Sect. 1.4). However our presentation is adapted to fit in with the subsequent chapters.
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Antonio D’Costa,Aishwarya ZataleThere are at least three ways to construct cyclic homology from Hochschild homology. First, in his search for a non-commutative analogue of de Rham homology theory, A. Connes discovered in 1981 the following striking phenomenon:
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Korimilla Yashwanth Reddy,V. A. NarayanaHow does Hochschild and cyclic homology behave with respect to tensor products and with respect to operations performed on the defining complexes? This is the subject of the present chapter.
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Homology of Lie Algebras of Matrices,One of the main properties of cyclic homology is its relationship with the homology of the Lie algebra of matrices. Explicitly it takes the following form.
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0072-7830 equivariant homology, the Chern character, Lie algebra homology, algebraic K-theory and non-commutative differential geometry. Though conceived as a basic reference on the subject, many parts of this book are accessible to graduate students.978-3-662-21739-9Series ISSN 0072-7830 Series E-ISSN 2196-9701
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Cyclic Homology978-3-662-21739-9Series ISSN 0072-7830 Series E-ISSN 2196-9701
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https://doi.org/10.1007/978-3-642-83548-3tion and then to calculate them. Many interesting invariants lie in the so-called .-groups. In the case of manifolds, for instance, these invariants are computed via the “Chern character”, which maps .-theory to the de Rham cohomology theory.
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Deepak Garg,Kit Wong,Suneet Kumar Guptadimension 0 and one in dimension 1. Another model consists in taking the nerve of the infinite cyclic group ?. Then its geometric realization has many cells. A priori this latter version, though more complicated in terms of cell decomposition, has the advantage of taking care of the group structure
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https://doi.org/10.1007/978-3-642-83548-3. Then it was recognized that the Grothendieck group is closely related to the abelianization ..(.) of the general linear group, which had been studied earlier (1949) by J.H.C. Whitehead in his work on simple homotopy. The next step was the discovery of the ..-group by Milnor in his attempt to under
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Smooth Algebras and Other Examples,as, universal enveloping algebras of Lie algebras and, finally, smooth algebras, on which we put some emphasis. One more important example, the case of group algebras, will be treated later, in Sect. 7.4. It is also shown in this chapter that Hochschild and cyclic homology are related to many other
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Cyclic Spaces and ,,-Equivariant Homology,dimension 0 and one in dimension 1. Another model consists in taking the nerve of the infinite cyclic group ?. Then its geometric realization has many cells. A priori this latter version, though more complicated in terms of cell decomposition, has the advantage of taking care of the group structure
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Chern Character,tion and then to calculate them. Many interesting invariants lie in the so-called .-groups. In the case of manifolds, for instance, these invariants are computed via the “Chern character”, which maps .-theory to the de Rham cohomology theory.
作者: 傲慢人    時間: 2025-3-28 19:06
Algebraic ,-Theory,. Then it was recognized that the Grothendieck group is closely related to the abelianization ..(.) of the general linear group, which had been studied earlier (1949) by J.H.C. Whitehead in his work on simple homotopy. The next step was the discovery of the ..-group by Milnor in his attempt to under
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Imperialist Contradictions at the Threshold of the Third Millennium: A New Phase?,ansformations. Not by chance, then, has the same question emerged again after the fall and disintegration of the Soviet Union. What follows argues that this momentous event has ushered in a new phase of inter-imperialist relations. The focus will be on EU imperialism versus US imperialism. The thesi
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Intelligent Classroom with Motion Sensor and 3D Vision for Virtual Reality e-Learningathematics. Our study is to help teachers to create the 3D stereographs they need in an easy and intuitive way. “3T in 3D” is a 3D motion sensor teaching system. A motion sensor and with 3D technologies, 3D objects can be manipulated by teachers and students. In this way, students can easily to unde
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Conference proceedings‘‘‘‘‘‘‘‘ 2020y?on May?26–28, 2020..Addressing?the challenge of Knowledge Dynamics and Innovation-driven Policies Towards Urban and Regional Transition, the book?presents a multi-disciplinary?debate?on the new frontiers of strategic and spatial planning, economic programs and decision support tools?in connection
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Michael Zemlindifferent expression profiles and function as antiviral molecules by maintaining the metabolic homeostasis of host cells during virus infection. Besides, a miRNA possesses multiple target genes and can conduct the same or similar functions in different animal species by targeting various mRNAs. Ther
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Celestino Sánchez R. W. Home General Editor Australasian Studies in History and Philosophy of Science TABLE OF CONTENTS v FOREWORD PAUL GRIFFITHS / Introduction 1 SECTION ONE: BEYOND NATURAL SELECTION ELLIOTI SOBER / Models of Cultural Evolution 17 KIM STERELNY / Punctuated Equilibrium and Macroevolution 41 ROBIN CR
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Third Order Conditions and Max-semistabilityA third order condition for distribution functions that belong to max-semistable domain of attraction is established. An extension of the third order condition introduced in Fraga Alves et al. (Math. Methods Stat. 12:155–176, 2003) is obtained for the max-semistable context.
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Die Gewinnung der Rohstoffe aus dem Innern der Erde, von der Erdoberfl?che, sowie aus dem Wasser




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