The theory of explicit formulas for regularized products and series
forms a natural continuation of the analytic theory developed in
LNM 1564. These explicit formulas can be used to describe the
quantitative behavior of various objects in analytic number theory
and spectral theory. The present book deals with other applications
arising from Gaussian test functions, leading to theta inversion
formulas and corresponding new types of zeta functions which are
Gaussian transforms of theta series rather than Mellin transforms,
and satisfy additive functional equations. Their wide range of
applications includes the spectral theory of a broad class of
manifolds and also the theory of zeta functions in number theory
and representation theory. Here the hyperbolic 3-manifolds are
given as a significant example.
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