Cohomology and Differential Forms
(eBook)
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Format
eBook
Language
English
ISBN
9780486815121
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Citations
APA Citation, 7th Edition (style guide)
Izu Vaisman., & Izu Vaisman|AUTHOR. (2016). Cohomology and Differential Forms . Dover Publications.
Chicago / Turabian - Author Date Citation, 17th Edition (style guide)Izu Vaisman and Izu Vaisman|AUTHOR. 2016. Cohomology and Differential Forms. Dover Publications.
Chicago / Turabian - Humanities (Notes and Bibliography) Citation, 17th Edition (style guide)Izu Vaisman and Izu Vaisman|AUTHOR. Cohomology and Differential Forms Dover Publications, 2016.
MLA Citation, 9th Edition (style guide)Izu Vaisman, and Izu Vaisman|AUTHOR. Cohomology and Differential Forms Dover Publications, 2016.
Note! Citations contain only title, author, edition, publisher, and year published. Citations should be used as a guideline and should be double checked for accuracy. Citation formats are based on standards as of August 2021.
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Grouping Information
| Grouped Work ID | 8a1eaa0a-091b-2156-4d4f-cfa4005815e0-eng |
|---|---|
| Full title | cohomology and differential forms |
| Author | vaisman izu |
| Grouping Category | book |
| Last Update | 2022-12-03 19:01:46PM |
| Last Indexed | 2024-04-20 01:53:25AM |
Book Cover Information
| Image Source | hoopla |
|---|---|
| First Loaded | Sep 21, 2022 |
| Last Used | Mar 1, 2024 |
Hoopla Extract Information
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[synopsis] => This monograph explores the cohomological theory of manifolds with various sheaves and its application to differential geometry. Based on lectures given by author Izu Vaisman at Romania's University of Iasi, the treatment is suitable for advanced undergraduates and graduate students of mathematics as well as mathematical researchers in differential geometry, global analysis, and topology. A self-contained development of cohomological theory constitutes the central part of the book. Topics include categories and functors, the Čech cohomology with coefficients in sheaves, the theory of fiber bundles, and differentiable, foliated, and complex analytic manifolds. The final chapter covers the theorems of de Rham and Dolbeault-Serre and examines the theorem of Allendoerfer and Eells, with applications of these theorems to characteristic classes and the general theory of harmonic forms.
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