Theory of Lie Groups

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Dover Publications, 2018.
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APA Citation (style guide)

Claude Chevalley., & Claude Chevalley|AUTHOR. (2018). Theory of Lie Groups. Dover Publications.

Chicago / Turabian - Author Date Citation (style guide)

Claude Chevalley and Claude Chevalley|AUTHOR. 2018. Theory of Lie Groups. Dover Publications.

Chicago / Turabian - Humanities Citation (style guide)

Claude Chevalley and Claude Chevalley|AUTHOR, Theory of Lie Groups. Dover Publications, 2018.

MLA Citation (style guide)

Claude Chevalley, and Claude Chevalley|AUTHOR. Theory of Lie Groups. Dover Publications, 2018. Web.

Note! Citation formats are based on standards as of July 2010. Citations contain only title, author, edition, publisher, and year published. Citations should be used as a guideline and should be double checked for accuracy.
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Grouped Work IDcf08650c-34d2-1689-40b1-167f8ef1f7e8
Full titletheory of lie groups
Authorchevalley claude
Grouping Categorybook
Last Update2020-08-30 15:55:10PM
Last Indexed2020-11-25 03:22:59AM

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First LoadedNov 21, 2019
Last UsedOct 29, 2020

Hoopla Extract Information

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    [title] => Theory of Lie Groups
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    [synopsis] => Chevalley's most important contribution to mathematics is certainly his work on group theory. . . . [Theory of Lie Groups] was the first systematic exposition of the foundations of Lie group theory consistently adopting the global viewpoint, based on the notion of analytic manifold. This book remained the basic reference on Lie groups for at least two decades." - Bulletin of the American Mathematical Society Suitable for advanced undergraduate and graduate students of mathematics, this enduringly relevant text introduces the main basic principles that govern the theory of Lie groups. The treatment opens with an overview of the classical linear groups and of topological groups, focusing on the theory of covering spaces and groups, which is developed independently from the theory of paths. Succeeding chapters contain an examination of the theory of analytic manifolds as well as a combination of the notions of topological group and manifold that defines analytic and Lie groups. An exposition of the differential calculus of Cartan follows and concludes with an exploration of compact Lie groups and their representations.
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    [series] => Dover Books on Mathematics
    [publisher] => Dover Publications