The discovery of quantum mechanics in the years 1925-1930
necessitated the consideration of associating ordinary functions
with non-commuting operators. Methods were proposed by Born/Jordan,
Kirkwood, and Weyl. Sometime later, Moyal saw the connection
between the Weyl rule and the Wigner distribution, which had been
proposed by Wigner in 1932 as a way of doing quantum statistical
mechanics. The basic idea of associating functions with operators
has since been generalized and developed to a high degree. It has
found several application fields, including quantum mechanics,
pseudo-differential operators, time-frequency analysis, quantum
optics, wave propagation, differential equations, image processing,
radar, and sonar.
This book aims at bringing together the results from the above
mentioned fields in a unified manner and showing the reader how the
methods have been applied. A wide audience is addressed,
particularly students and researchers who want to obtain an
up-to-date working knowledge of the field. The mathematics is
accessible to the uninitiated reader and is presented in a
straightforward manner.
General
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