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The Heisenberg group plays an important role in several branches of mathematics, such as representation theory, partial differential equations, number theory, several complex variables and quantum mechanics. This monograph deals with various aspects of harmonic analysis on the Heisenberg group, which is the most commutative among the non-commutative Lie groups, and hence gives the greatest opportunity for generalizing the remarkable results of Euclidean harmonic analysis. The aim of this text is to demonstrate how the standard results of abelian harmonic analysis take shape in the non-abelian setup of the Heisenberg group. Thangavelu’s exposition is clear and well developed, and leads to several problems worthy of further consideration. Any reader who is interested in pursuing research on the Heisenberg group will find this unique and self-contained text invaluable.
- Sales Rank: #4260752 in Books
- Brand: Brand: Birkhäuser
- Published on: 1998-03-24
- Original language: English
- Number of items: 1
- Dimensions: 9.21" h x .50" w x 6.14" l, 1.05 pounds
- Binding: Hardcover
- 195 pages
- Used Book in Good Condition
Review
"The author is to be commended for assembling this diverse body of interesting results into a coherent and readable monograph…Thangavelu’s work....gives a useful survey of the field, bringing together a number of recent results which have not appeared elsewhere in book form and which will appeal to a broad mathematical audience..."
–Mathematical Reviews
From the Back Cover
The Heisenberg group plays an important role in several branches of mathematics, such as representation theory, partial differential equations, number theory, several complex variables and quantum mechanics. This monograph deals with various aspects of harmonic analysis on the Heisenberg group, which is the most commutative among the non-commutative Lie groups, and hence gives the greatest opportunity for generalizing the remarkable results of Euclidean harmonic analysis. The aim of this text is to demonstrate how the standard results of abelian harmonic analysis take shape in the non-abelian setup of the Heisenberg group.
Several results in this monograph appear for the first time in book form, and some theorems have not appeared elsewhere. The detailed discussion of the representation theory of the Heisenberg group goes well beyond the basic Stone-von Neumann theory, and its relations to classical special functions is invaluable for any reader interested in this group. Topic covered include the Plancherel and Paley―Wiener theorems, spectral theory of the sublaplacian, Wiener-Tauberian theorems, Bochner―Riesz means and multipliers for the Fourier transform.
Thangavelu’s exposition is clear and well developed, and leads to several problems worthy of further consideration. Any reader who is interested in pursuing research on the Heisenberg group will find this unique and self-contained text invaluable.
Most helpful customer reviews
6 of 6 people found the following review helpful.
Great Book!
By Parag Mehta
Excellent choice of topics for Heisenberg group fans! A little advanced but worth the effort. He proves Hardy's Theorem for the Weyl transform ... I found it the most amazing proof and I learnt that it was published in this book for the first time! The material on the sub-Laplacian is treated differently and is very readable. One begins to appreciate the Hermite/Laguerre machinery which may otherwise appear boring. Strongly recommended at the graduate and research level or for fun ;)
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