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Geometric approaches to quantum field theory / Kieran Finn.

SpringerLink Books Physics and Astronomy eBooks 2021 Available online

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Format:
Book
Author/Creator:
Finn, Kieran, author.
Series:
Springer theses 2190-5061
Springer theses, 2190-5061
Language:
English
Subjects (All):
Quantum field theory--Mathematics.
Quantum field theory.
Geometric quantization.
Genre:
Electronic books.
Physical Description:
1 online resource : illustrations (chiefly color).
Place of Publication:
Cham : Springer, [2021]
System Details:
text file
Summary:
The ancient Greeks believed that everything in the Universe should be describable in terms of geometry. This thesis takes several steps towards realising this goal by introducing geometric descriptions of systems such as quantum gravity, fermionic particles and the origins of the Universe itself. The author extends the applicability of previous work by Vilkovisky, DeWitt and others to include theories with spin ư and spin 2 degrees of freedom. In addition, he introduces a geometric description of the potential term in a quantum field theory through a process known as the Eisenhart lift. Finally, the methods are applied to the theory of inflation, where they show how geometry can help answer a long-standing question about the initial conditions of the Universe. This publication is aimed at graduate and advanced undergraduate students and provides a pedagogical introduction to the exciting topic of field space covariance and the complete geometrization of quantum field theory.
Contents:
Introduction
Field Space Covariance
Frame Covariance in Quantum Gravity
Field Space Covariance for Fermionic Theories
The Eisenhart Lift
Cosmic Inflation
Geometric Initial Conditions for Inflation
Conclusions
Appendices.
Notes:
"Doctoral thesis accepted by University of Manchester, Manchester, United Kingdom."
Includes bibliographical references.
Online resource; title from PDF title page (SpringerLink, viewed October 18, 2021).
ISBN:
9783030852696
3030852695
OCLC:
1273969126
Access Restriction:
Restricted for use by site license.

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