Dipartimento di Scienze Fisiche Universitą di Napoli "Federico II"
in collaborazione con l'Istituto Italiano per gli Studi Filosofici
July 2 - July 7, 2001
here for the
® program ¬ and for the ® schedule ¬
here for the
® list of participants ¬
Registrations are accepted until June 1st, but submission
of Abstracts will only be considered until February 28.
In the modern approaches to the quantization of the gravitational field it remains of fundamental importance to consider functional methods with the associated Feynman "sum over space-time histories". In the attempts of defining and evaluating the transition amplitudes, with applications to field theory and cosmology, it is very helpful to consider the Euclidean formulation, with the related analysis of elliptic operators on Riemannian manifolds. This point of view has led in the past to important developments on gravitational instantons, and in recent times to new ideas in quantum cosmology, and, in particular, to applications in black hole physics, wormholes and path-integral schemes. Spectral geometry is the branch of modern mathematics which studies the relation between the spectrum of a given elliptic operator and the geometrical and topological properties of the associated Riemannian manifolds.
The aim of the Meeting is to bring together theoretical physicists and mathematicians working on quantum field theory, quantum gravity and global analysis, and to present the latest developments in these research areas.
The main topics will be therefore as follows.
(i) Path-integral approach to quantum gravity and quantum field theory.
(ii) Spectral geometry and spectral asymptotics.
The Meeting will be held at the Department of Physical Sciences of the University of Naples and at the Naples Section of the National Institute for Nuclear Physics (INFN)
There will be plenary lectures of leading experts in the morning, and talks in the afternoon by the participants.
Invited lecturers (in
Information about accommodation
and transfer airport - hotels
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more about Naples
Please fill in
the enclosed registration form and send it
by e-mail to: firstname.lastname@example.org