This volume introduces an entirely new pseudodifferential
analysis on the line, the opposition of which to the usual
(Weyl-type) analysis can be said to reflect that, in representation
theory, between the representations from the discrete and from the
(full, non-unitary) series, or that between modular forms of the
holomorphic and substitute for the usual Moyal-type brackets. This
pseudodifferential analysis relies on the one-dimensional case of
the recently introduced anaplectic representation and analysis, a
competitor of the metaplectic representation and usual
analysis.
Besides researchers and graduate students interested in
pseudodifferential analysis and in modular forms, the book may also
appeal to analysts and physicists, for its concepts making possible
the transformation of creation-annihilation operators into
automorphisms, simultaneously changing the usual scalar product
into an indefinite but still non-degenerate one.
General
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