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Functorial quantization of linear field theory Oeckl, Robert
Description
Working towards the aim of axiomatizing realistic quantum field theories in a TQFT-type framework we focus on the simplest class of examples: linear field theories and their perturbation theory. In order to understand quantization it turns out to be useful to introduce an axiomatization of classical field theory also, on manifolds with boundary. We show how geometric quantization together with the Feynman path integral then leads to a quantization functor from (augmented) classical field theories to quantum field theories. We discuss scope, applications, limitations and future directions of this approach.
Item Metadata
Title |
Functorial quantization of linear field theory
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Creator | |
Publisher |
Banff International Research Station for Mathematical Innovation and Discovery
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Date Issued |
2017-06-08T17:21
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Description |
Working towards the aim of axiomatizing realistic quantum field theories in a TQFT-type framework
we focus on the simplest class of examples: linear field theories and their perturbation theory. In
order to understand quantization it turns out to be useful to introduce an axiomatization of classical
field theory also, on manifolds with boundary. We show how geometric quantization together with
the Feynman path integral then leads to a quantization functor from (augmented) classical field
theories to quantum field theories. We discuss scope, applications, limitations and future directions
of this approach.
|
Extent |
37 minutes
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Subject | |
Type | |
File Format |
video/mp4
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Language |
eng
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Notes |
Author affiliation: Universidad Nacional Autónoma de México
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Series | |
Date Available |
2017-12-06
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Provider |
Vancouver : University of British Columbia Library
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Rights |
Attribution-NonCommercial-NoDerivatives 4.0 International
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DOI |
10.14288/1.0361543
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URI | |
Affiliation | |
Peer Review Status |
Unreviewed
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Scholarly Level |
Faculty
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Rights URI | |
Aggregated Source Repository |
DSpace
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Item Media
Item Citations and Data
Rights
Attribution-NonCommercial-NoDerivatives 4.0 International