Clifford Algebras and Dirac Operators in Harmonic Analysis

Clifford Algebras and Dirac Operators in Harmonic Analysis

1991 • 346 pages

The aim of this book is to unite the seemingly disparate topics of Clifford algebras, analysis on manifolds, and harmonic analysis. The authors show how algebra, geometry, and differential equations play a more fundamental role in Euclidean Fourier analysis. They then link their presentation of the Euclidean theory naturally to the representation theory of semi-simple Lie groups.

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86 primary books

#26 in Cambridge Studies in Advanced Mathematics

Cambridge Studies in Advanced Mathematics is a 86-book series with 89 primary works first released in 1982 with contributions by Peter T. Johnstone, Jean-Pierre Kahane, and J. Lambek.

#3
Stone Spaces
#5
Some Random Series of Functions
#7
Introduction to Higher-Order Categorical Logic
#8
Commutative Ring Theory
#10
Finite Group Theory
#11
Local Representation Theory: Modular Representations as an Introduction to the Local Representation Theory of Finite Groups
#14
An Introduction to the Theory of the Riemann Zeta-Function
#15
Algebraic Homotopy
#20
Introductory Lectures on Siegel Modular Forms
#26
Clifford Algebras and Dirac Operators in Harmonic Analysis
#28
Topics in Metric Fixed Point Theory
#30
Representations and Cohomology: Volume 1, Basic Representation Theory of Finite Groups and Associative Algebras

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