Lectures on quantum field theory in curved spacetime

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Lectures on quantum field theory in curved spacetime. / Fewster, Christopher J.

Max-Planck-Institut fuer Mathematik in der Naturwissenschaften, 2008.

Research output: Book/ReportCommissioned report

Harvard

Fewster, CJ 2008, Lectures on quantum field theory in curved spacetime. vol. Lecture note 39/2008, Max-Planck-Institut fuer Mathematik in der Naturwissenschaften.

APA

Fewster, C. J. (2008). Lectures on quantum field theory in curved spacetime. Max-Planck-Institut fuer Mathematik in der Naturwissenschaften.

Vancouver

Fewster CJ. Lectures on quantum field theory in curved spacetime. Max-Planck-Institut fuer Mathematik in der Naturwissenschaften, 2008.

Author

Fewster, Christopher J. / Lectures on quantum field theory in curved spacetime. Max-Planck-Institut fuer Mathematik in der Naturwissenschaften, 2008.

Bibtex - Download

@book{5fdd6964e9444b329b24af4f49f409c6,
title = "Lectures on quantum field theory in curved spacetime",
abstract = "These notes provide an introduction to quantum field theory in curved space- times, starting from the beginning but leading to some areas of current research. Topics covered include: globally hyperbolic spacetimes, canonical quantization, Euclidean Green functions, the Unruh effect, gravitational particle production, algebraic quantization, the Hadamard and microlocal spectrum conditions, and quantum energy inequalities. Table of Contents: 1 Introduction, scope and literature 2 Manifolds, covariant derivatives and all that 3 The classical KleintextendashGordon field 4 Canonical quantization of the KleintextendashGordon field 5 Algebraic approach to quantization 6 Microlocal analysis and the Hadamard condition 7 Closing remarks and additional literature http://www.mis.mpg.de/publications/other-series/ln/lecturenote-3908.html",
keywords = "Mathematical Physics",
author = "Fewster, {Christopher J.}",
year = "2008",
language = "English",
volume = "Lecture note 39/2008",
publisher = "Max-Planck-Institut fuer Mathematik in der Naturwissenschaften",

}

RIS (suitable for import to EndNote) - Download

TY - BOOK

T1 - Lectures on quantum field theory in curved spacetime

AU - Fewster, Christopher J.

PY - 2008

Y1 - 2008

N2 - These notes provide an introduction to quantum field theory in curved space- times, starting from the beginning but leading to some areas of current research. Topics covered include: globally hyperbolic spacetimes, canonical quantization, Euclidean Green functions, the Unruh effect, gravitational particle production, algebraic quantization, the Hadamard and microlocal spectrum conditions, and quantum energy inequalities. Table of Contents: 1 Introduction, scope and literature 2 Manifolds, covariant derivatives and all that 3 The classical KleintextendashGordon field 4 Canonical quantization of the KleintextendashGordon field 5 Algebraic approach to quantization 6 Microlocal analysis and the Hadamard condition 7 Closing remarks and additional literature http://www.mis.mpg.de/publications/other-series/ln/lecturenote-3908.html

AB - These notes provide an introduction to quantum field theory in curved space- times, starting from the beginning but leading to some areas of current research. Topics covered include: globally hyperbolic spacetimes, canonical quantization, Euclidean Green functions, the Unruh effect, gravitational particle production, algebraic quantization, the Hadamard and microlocal spectrum conditions, and quantum energy inequalities. Table of Contents: 1 Introduction, scope and literature 2 Manifolds, covariant derivatives and all that 3 The classical KleintextendashGordon field 4 Canonical quantization of the KleintextendashGordon field 5 Algebraic approach to quantization 6 Microlocal analysis and the Hadamard condition 7 Closing remarks and additional literature http://www.mis.mpg.de/publications/other-series/ln/lecturenote-3908.html

KW - Mathematical Physics

M3 - Commissioned report

VL - Lecture note 39/2008

BT - Lectures on quantum field theory in curved spacetime

PB - Max-Planck-Institut fuer Mathematik in der Naturwissenschaften

ER -