Holdings: Elliptic Cohomology

Elliptic Cohomology:

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Bibliographic Details
Main Author:	Thomas, Charles B. (Author)
Format:	Electronic eBook
Language:	English
Published:	Boston, MA Springer US 1999
Series:	The University Series in Mathematics
Subjects:	Mathematics Geometry Number theory Mathematical physics Number Theory Mathematical and Computational Physics Mathematik Mathematische Physik Elliptisches Geschlecht Kohomologie
Online Access:	Volltext
Item Description:	Elliptic cohomology is an extremely beautiful theory with both geometric and arithmetic aspects. The former is explained by the fact that the theory is a quotient of oriented cobordism localised away from 2, the latter by the fact that the coefficients coincide with a ring of modular forms. The aim of the book is to construct this cohomology theory, and evaluate it on classifying spaces BG of finite groups G. This class of spaces is important, since (using ideas borrowed from 'Monstrous Moonshine') it is possible to give a bundle-theoretic definition of EU-(BG). Concluding chapters also discuss variants, generalisations and potential applications
Physical Description:	1 Online-Ressource (XII, 200 p)
ISBN:	9780306469695 9780306460975
DOI:	10.1007/b115001

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MARC


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Record in the Search Index

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id	DE-604.BV042418875
illustrated	Not Illustrated
indexdate	2024-07-10T01:21:03Z
institution	BVB
isbn	9780306469695 9780306460975
language	English
oai_aleph_id	oai:aleph.bib-bvb.de:BVB01-027854292
oclc_num	879624984
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physical	1 Online-Ressource (XII, 200 p)
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publishDate	1999
publishDateSearch	1999
publishDateSort	1999
publisher	Springer US
record_format	marc
series2	The University Series in Mathematics
spelling	Thomas, Charles B. Verfasser aut Elliptic Cohomology by Charles B. Thomas Boston, MA Springer US 1999 1 Online-Ressource (XII, 200 p) txt rdacontent c rdamedia cr rdacarrier The University Series in Mathematics Elliptic cohomology is an extremely beautiful theory with both geometric and arithmetic aspects. The former is explained by the fact that the theory is a quotient of oriented cobordism localised away from 2, the latter by the fact that the coefficients coincide with a ring of modular forms. The aim of the book is to construct this cohomology theory, and evaluate it on classifying spaces BG of finite groups G. This class of spaces is important, since (using ideas borrowed from 'Monstrous Moonshine') it is possible to give a bundle-theoretic definition of EU-(BG). Concluding chapters also discuss variants, generalisations and potential applications Mathematics Geometry Number theory Mathematical physics Number Theory Mathematical and Computational Physics Mathematik Mathematische Physik Elliptisches Geschlecht (DE-588)4318024-3 gnd rswk-swf Kohomologie (DE-588)4031700-6 gnd rswk-swf Elliptisches Geschlecht (DE-588)4318024-3 s Kohomologie (DE-588)4031700-6 s 1\p DE-604 https://doi.org/10.1007/b115001 Verlag Volltext 1\p cgwrk 20201028 DE-101 https://d-nb.info/provenance/plan#cgwrk
spellingShingle	Thomas, Charles B. Elliptic Cohomology Mathematics Geometry Number theory Mathematical physics Number Theory Mathematical and Computational Physics Mathematik Mathematische Physik Elliptisches Geschlecht (DE-588)4318024-3 gnd Kohomologie (DE-588)4031700-6 gnd
subject_GND	(DE-588)4318024-3 (DE-588)4031700-6
title	Elliptic Cohomology
title_auth	Elliptic Cohomology
title_exact_search	Elliptic Cohomology
title_full	Elliptic Cohomology by Charles B. Thomas
title_fullStr	Elliptic Cohomology by Charles B. Thomas
title_full_unstemmed	Elliptic Cohomology by Charles B. Thomas
title_short	Elliptic Cohomology
title_sort	elliptic cohomology
topic	Mathematics Geometry Number theory Mathematical physics Number Theory Mathematical and Computational Physics Mathematik Mathematische Physik Elliptisches Geschlecht (DE-588)4318024-3 gnd Kohomologie (DE-588)4031700-6 gnd
topic_facet	Mathematics Geometry Number theory Mathematical physics Number Theory Mathematical and Computational Physics Mathematik Mathematische Physik Elliptisches Geschlecht Kohomologie
url	https://doi.org/10.1007/b115001
work_keys_str_mv	AT thomascharlesb ellipticcohomology

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