Harmonic Analysis on Homogeneous Spaces
(eBook)

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Published
Dover Publications, 2018.
Status
Available Online

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Format
eBook
Language
English
ISBN
9780486836430

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APA Citation, 7th Edition (style guide)

Nolan R. Wallach., & Nolan R. Wallach|AUTHOR. (2018). Harmonic Analysis on Homogeneous Spaces . Dover Publications.

Chicago / Turabian - Author Date Citation, 17th Edition (style guide)

Nolan R. Wallach and Nolan R. Wallach|AUTHOR. 2018. Harmonic Analysis On Homogeneous Spaces. Dover Publications.

Chicago / Turabian - Humanities (Notes and Bibliography) Citation, 17th Edition (style guide)

Nolan R. Wallach and Nolan R. Wallach|AUTHOR. Harmonic Analysis On Homogeneous Spaces Dover Publications, 2018.

MLA Citation, 9th Edition (style guide)

Nolan R. Wallach, and Nolan R. Wallach|AUTHOR. Harmonic Analysis On Homogeneous Spaces Dover Publications, 2018.

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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Grouped Work IDeb631e53-3c4b-b14c-4f47-f139463fa70d-eng
Full titleharmonic analysis on homogeneous spaces
Authorwallach nolan r
Grouping Categorybook
Last Update2023-12-01 18:07:10PM
Last Indexed2024-04-18 06:26:16AM

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First LoadedJun 22, 2021
Last UsedJan 17, 2024

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    [synopsis] => This book is suitable for advanced undergraduate and graduate students in mathematics with a strong background in linear algebra and advanced calculus. Early chapters develop representation theory of compact Lie groups with applications to topology, geometry, and analysis, including the Peter-Weyl theorem, the theorem of the highest weight, the character theory, invariant differential operators on homogeneous vector bundles, and Bott's index theorem for such operators. Later chapters study the structure of representation theory and analysis of non-compact semi-simple Lie groups, including the principal series, intertwining operators, asymptotics of matrix coefficients, and an important special case of the Plancherel theorem. Teachers will find this volume useful as either a main text or a supplement to standard one-year courses in Lie groups and Lie algebras. The treatment advances from fairly simple topics to more complex subjects, and exercises appear at the end of each chapter. Eight helpful Appendixes develop aspects of differential geometry, Lie theory, and functional analysis employed in the main text.
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