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Local Zeta Regularization And The Scalar Casimir Effect: A General Approach Based On Integral Kernels (Hardcover)
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Local Zeta Regularization And The Scalar Casimir Effect: A General Approach Based On Integral Kernels (Hardcover)
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Zeta regularization is a method to treat the divergent quantities
appearing in several areas of mathematical physics and, in
particular, in quantum field theory; it is based on the fascinating
idea that a finite value can be ascribed to a formally divergent
expression via analytic continuation with respect to a complex
regulating parameter.This book provides a thorough overview of zeta
regularization for the vacuum expectation values of the most
relevant observables of a quantized, neutral scalar field in
Minkowski spacetime; the field can be confined to a spatial domain,
with suitable boundary conditions, and an external potential is
possibly present. Zeta regularization is performed in this
framework for both local and global observables, like the
stress-energy tensor and the total energy; the analysis of their
vacuum expectation values accounts for the Casimir physics of the
system. The analytic continuation process required in this setting
by zeta regularization is deeply linked to some integral kernels;
these are determined by the fundamental elliptic operator appearing
in the evolution equation for the quantum field. The book provides
a systematic illustration of these connections, devised as a
toolbox for explicit computations in specific configurations; many
examples are presented. A comprehensive account is given of the
existing literature on this subject, including the previous work of
the authors.The book will be useful to anyone interested in a
mathematically sound description of quantum vacuum effects, from
graduate students to scientists working in this area.
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