Central Library, IISER Berhampur
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Lie groups and lie algebras

By: Material type: TextTextLanguage: ENG Series: Texts and Readings in Mathematics ; Vol. 85Publication details: New Delhi: Hindustan Book Agency, c2024.Edition: 1st edDescription: xi, 147p. : 24cmISBN:
  • 9788195782956 (hbk.)
Subject(s): DDC classification:
  • 512.482 RAG 23rd
Summary: This is a textbook meant to be used at the advanced undergraduate or graduate level. It is an introduction to the theory of Lie groups and Lie algebras. The book treats real and p-adic groups in a unified manner. The first chapter outlines preliminary material that is used in the rest of the book. The second chapter is on analytic functions and is of an elementary nature; this material is included to cater to students who may not be familiar with p-adic fields. The third chapter introduces analytic manifolds and contains standard material; the only notable feature being that it covers both real and p-adic analytic manifolds. Chapters 4 and 5 are on Lie groups. All the standard results on Lie groups are proved here. Some of the proofs are different from those in the earlier literature. The last two chapters are on Lie algebras and cover their structure theory as found in the first of the Bourbaki volumes on the subject. Some proofs here are new.
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Holdings
Item type Current library Call number Status Notes Barcode
Books Books Vigyanpuri Campus 512.482 RAG (Browse shelf(Opens below)) Available Acquired through NBHM Library Grant 2024-2025. M00049
Books Books Vigyanpuri Campus 512.482 RAG (Browse shelf(Opens below)) Available Acquired through NBHM Library Grant 2024-2025. M00047
Books Books Vigyanpuri Campus 512.482 RAG (Browse shelf(Opens below)) Available Acquired through NBHM Library Grant 2024-2025. M00046
Books Books Vigyanpuri Campus 512.482 RAG (Browse shelf(Opens below)) Available Acquired through NBHM Library Grant 2024-2025. M00048

Includes bibliographic references, subject index and the alphabet in roman and gothic scripts list.

This is a textbook meant to be used at the advanced undergraduate or graduate level. It is an introduction to the theory of Lie groups and Lie algebras. The book treats real and p-adic groups in a unified manner. The first chapter outlines preliminary material that is used in the rest of the book. The second chapter is on analytic functions and is of an elementary nature; this material is included to cater to students who may not be familiar with p-adic fields. The third chapter introduces analytic manifolds and contains standard material; the only notable feature being that it covers both real and p-adic analytic manifolds. Chapters 4 and 5 are on Lie groups. All the standard results on Lie groups are proved here. Some of the proofs are different from those in the earlier literature. The last two chapters are on Lie algebras and cover their structure theory as found in the first of the Bourbaki volumes on the subject. Some proofs here are new.

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