Verfügbarkeit: Twisted Morse Complexes

Twisted Morse Complexes: Morse Homology and Cohomology with Local Coefficients

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Bibliographische Detailangaben
Hauptverfasser:	Banyaga, Augustin (VerfasserIn), Hurtubise, David (VerfasserIn), Spaeth, Peter (VerfasserIn)
Format:	Elektronisch E-Book
Sprache:	English
Veröffentlicht:	Cham Springer Nature Switzerland 2024 Cham Springer
Ausgabe:	1st ed. 2024
Schriftenreihe:	Lecture Notes in Mathematics 2361
Schlagworte:	Dynamical Systems Algebraic Topology Manifolds and Cell Complexes Global Analysis and Analysis on Manifolds Dynamical systems Algebraic topology Manifolds (Mathematics) Global analysis (Mathematics)
Online-Zugang:	DE-634 DE-1050 DE-92 DE-898 DE-861 DE-863 DE-862 DE-523 DE-91 DE-19 DE-703 DE-20 DE-706 DE-824 DE-739 Volltext
Beschreibung:	1 Online-Ressource (VIII, 158 p. 58 illus)
ISBN:	9783031716164
ISSN:	1617-9692
DOI:	10.1007/978-3-031-71616-4

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Datensatz im Suchindex

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series2	Lecture Notes in Mathematics
spellingShingle	Banyaga, Augustin Hurtubise, David Spaeth, Peter Twisted Morse Complexes Morse Homology and Cohomology with Local Coefficients Dynamical Systems Algebraic Topology Manifolds and Cell Complexes Global Analysis and Analysis on Manifolds Dynamical systems Algebraic topology Manifolds (Mathematics) Global analysis (Mathematics)
title	Twisted Morse Complexes Morse Homology and Cohomology with Local Coefficients
title_auth	Twisted Morse Complexes Morse Homology and Cohomology with Local Coefficients
title_exact_search	Twisted Morse Complexes Morse Homology and Cohomology with Local Coefficients
title_full	Twisted Morse Complexes Morse Homology and Cohomology with Local Coefficients by Augustin Banyaga, David Hurtubise, Peter Spaeth
title_fullStr	Twisted Morse Complexes Morse Homology and Cohomology with Local Coefficients by Augustin Banyaga, David Hurtubise, Peter Spaeth
title_full_unstemmed	Twisted Morse Complexes Morse Homology and Cohomology with Local Coefficients by Augustin Banyaga, David Hurtubise, Peter Spaeth
title_short	Twisted Morse Complexes
title_sort	twisted morse complexes morse homology and cohomology with local coefficients
title_sub	Morse Homology and Cohomology with Local Coefficients
topic	Dynamical Systems Algebraic Topology Manifolds and Cell Complexes Global Analysis and Analysis on Manifolds Dynamical systems Algebraic topology Manifolds (Mathematics) Global analysis (Mathematics)
topic_facet	Dynamical Systems Algebraic Topology Manifolds and Cell Complexes Global Analysis and Analysis on Manifolds Dynamical systems Algebraic topology Manifolds (Mathematics) Global analysis (Mathematics)
url	https://doi.org/10.1007/978-3-031-71616-4
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