Cosmological Applications of Algebraic Quantum Field Theory in Curved Spacetimes: 6 (SpringerBriefs in Mathematical Physics, 6)

Thomas-Paul Hack

ISBN 10: 331921893X / ISBN 13: 9783319218939

Published by Springer 2015-08-27, 2015

About this Item

Seller Inventory # 6666-IUK-9783319218939

Bibliographic Details

• Title: Cosmological Applications of Algebraic Quantum Field Theory in Curved Spacetimes: 6 (SpringerBriefs in Mathematical Physics, 6)
• Publisher: Springer 2015-08-27
• Publication Date: 2015
• Language: English
• ISBN 10: 331921893X
• ISBN 13: 9783319218939
• Binding: Paperback
• Condition: New

About this title

Synopsis

This book provides a largely self-contained and broadly accessible exposition on two cosmological applications of algebraic quantum field theory (QFT) in curved spacetime: a fundamental analysis of the cosmological evolution according to the Standard Model of Cosmology; and a fundamental study of the perturbations in inflation. The two central sections of the book dealing with these applications are preceded by sections providing a pedagogical introduction to the subject. Introductory material on the construction of linear QFTs on general curved spacetimes with and without gauge symmetry in the algebraic approach, physically meaningful quantum states on general curved spacetimes, and the backreaction of quantum fields in curved spacetimes via the semiclassical Einstein equation is also given. The reader should have a basic understanding of General Relativity and QFT on Minkowski spacetime, but no background in QFT on curved spacetimes or the algebraic approach to QFT is required.>

Review

“The main intent of this short volume is to provide a largely self-contained and broadly accessible exposition of two cosmological applications of algebraic quantum field theory (QFT) in curved spacetime. ... There is a very long reference list at the end of each chapter and the overall impression is that the author transmits a great deal of information about this subject in a brief volume.” (Paul F. Bracken, Mathematical Reviews, April, 2016)