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Introduction to arithmetic groups

Fifty years after it made the transition from mimeographed lecture notes to a published book, Armand Borel's Introduction aux groupes arithmétiques continues to be very important for the theory of arithmetic groups. In particular, Chapter III of the book remains the standard reference for fund...

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Detalles Bibliográficos
Autor principal: Borel, Armand
Lenguaje:eng
Publicado: American Mathematical Society 1920
Materias:
XX
Acceso en línea:http://cds.cern.ch/record/2760299
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author Borel, Armand
author_facet Borel, Armand
author_sort Borel, Armand
collection CERN
description Fifty years after it made the transition from mimeographed lecture notes to a published book, Armand Borel's Introduction aux groupes arithmétiques continues to be very important for the theory of arithmetic groups. In particular, Chapter III of the book remains the standard reference for fundamental results on reduction theory, which is crucial in the study of discrete subgroups of Lie groups and the corresponding homogeneous spaces. The review of the original French version in Mathematical Reviews observes that "the style is concise and the proofs (in later sections) are often demanding of the reader." To make the translation more approachable, numerous footnotes provide helpful comments.
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publishDate 1920
publisher American Mathematical Society
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spelling cern-27602992021-04-21T16:40:18Zhttp://cds.cern.ch/record/2760299engBorel, ArmandIntroduction to arithmetic groupsXXFifty years after it made the transition from mimeographed lecture notes to a published book, Armand Borel's Introduction aux groupes arithmétiques continues to be very important for the theory of arithmetic groups. In particular, Chapter III of the book remains the standard reference for fundamental results on reduction theory, which is crucial in the study of discrete subgroups of Lie groups and the corresponding homogeneous spaces. The review of the original French version in Mathematical Reviews observes that "the style is concise and the proofs (in later sections) are often demanding of the reader." To make the translation more approachable, numerous footnotes provide helpful comments.American Mathematical Societyoai:cds.cern.ch:27602991920
spellingShingle XX
Borel, Armand
Introduction to arithmetic groups
title Introduction to arithmetic groups
title_full Introduction to arithmetic groups
title_fullStr Introduction to arithmetic groups
title_full_unstemmed Introduction to arithmetic groups
title_short Introduction to arithmetic groups
title_sort introduction to arithmetic groups
topic XX
url http://cds.cern.ch/record/2760299
work_keys_str_mv AT borelarmand introductiontoarithmeticgroups