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.
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