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Harmonic Analysis of Spherical Functions on Real Reductive Groups (Paperback, Softcover reprint of the original 1st ed. 1988)
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Harmonic Analysis of Spherical Functions on Real Reductive Groups (Paperback, Softcover reprint of the original 1st ed. 1988)
Series: Ergebnisse der Mathematik und ihrer Grenzgebiete. 2. Folge, 101
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Analysis on Symmetric spaces, or more generally, on homogeneous
spaces of semisimple Lie groups, is a subject that has undergone a
vigorous development in recent years, and has become a central part
of contemporary mathematics. This is only to be expected, since
homogeneous spaces and group representations arise naturally in
diverse contexts ranging from Number theory and Geometry to
Particle Physics and Polymer Chemistry. Its explosive growth
sometimes makes it difficult to realize that it is actually
relatively young as mathematical theories go. The early ideas in
the subject (as is the case with many others) go back to Elie Cart
an and Hermann Weyl who studied the compact symmetric spaces in the
1930's. However its full development did not begin until the 1950's
when Gel'fand and Harish Chandra dared to dream of a theory of
representations that included all semisimple Lie groups.
Harish-Chandra's theory of spherical functions was essentially
complete in the late 1950's, and was to prove to be the forerunner
of his monumental work on harmonic analysis on reductive groups
that has inspired a whole generation of mathematicians. It is the
harmonic analysis of spherical functions on symmetric spaces, that
is at the focus of this book. The fundamental questions of harmonic
analysis on symmetric spaces involve an interplay of the geometric,
analytical, and algebraic aspects of these spaces. They have
therefore attracted a great deal of attention, and there have been
many excellent expositions of the themes that are characteristic of
this subject."
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