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Semi-simple lie algebras and their representations

By: Publication details: Dover Publications, 1984. New York:Description: 158p.; pbk; 24cmISBN:
  • 9780486449999
Subject(s): DDC classification:
  • 512.482 CAH
Summary: Designed to acquaint students of particle physics already familiar with SU(2) and SU(3) with techniques applicable to all simple Lie algebras, this text is especially suited to the study of grand unification theories. Author Robert N. Cahn, who is affiliated with the Lawrence Berkeley National Laboratory in Berkeley, California, has provided a new preface for this edition. Subjects include the killing form, the structure of simple Lie algebras and their representations, simple roots and the Cartan matrix, the classical Lie algebras, and the exceptional Lie algebras. Additional topics include Casimir operators and Freudenthal's formula, the Weyl group, Weyl's dimension formula, reducing product representations, subalgebras, and branching rules. https://store.doverpublications.com/0486449998.html
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Item type Current library Collection Call number Copy number Status Date due Barcode
Books Books IIT Gandhinagar General 512.482 CAH (Browse shelf(Opens below)) 1 Available 031594

Includes bibliography and index.

Designed to acquaint students of particle physics already familiar with SU(2) and SU(3) with techniques applicable to all simple Lie algebras, this text is especially suited to the study of grand unification theories. Author Robert N. Cahn, who is affiliated with the Lawrence Berkeley National Laboratory in Berkeley, California, has provided a new preface for this edition. Subjects include the killing form, the structure of simple Lie algebras and their representations, simple roots and the Cartan matrix, the classical Lie algebras, and the exceptional Lie algebras. Additional topics include Casimir operators and Freudenthal's formula, the Weyl group, Weyl's dimension formula, reducing product representations, subalgebras, and branching rules.

https://store.doverpublications.com/0486449998.html

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