Topology change in causal quantum gravity

The role of topology change in a fundamental theory of quantum gravity is still a matter of debate. However, when regarding string theory as two-dimensional quantum gravity, topological fluctuations are essential. Here we present a third quantization of two-dimensional surfaces based on the method o...

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Main Authors: Ambjorn, J, Loll, R, Watabiki, Y, Westra, W, Zohren, S
Format: Conference item
Published: 2008
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author Ambjorn, J
Loll, R
Watabiki, Y
Westra, W
Zohren, S
author_facet Ambjorn, J
Loll, R
Watabiki, Y
Westra, W
Zohren, S
author_sort Ambjorn, J
collection OXFORD
description The role of topology change in a fundamental theory of quantum gravity is still a matter of debate. However, when regarding string theory as two-dimensional quantum gravity, topological fluctuations are essential. Here we present a third quantization of two-dimensional surfaces based on the method of causal dynamical triangulation (CDT). Formally, our construction is similar to the c = 0 non-critical string field theory developed by Ishibashi, Kawai and others, but physically it is quite distinct. Unlike in non-critical string theory the topology change of spatial slices is well controlled and regulated by Newton's constant.
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spelling oxford-uuid:efb471b7-7522-4200-a011-dcf3c94112c52022-03-27T11:42:09ZTopology change in causal quantum gravityConference itemhttp://purl.org/coar/resource_type/c_5794uuid:efb471b7-7522-4200-a011-dcf3c94112c5Symplectic Elements at Oxford2008Ambjorn, JLoll, RWatabiki, YWestra, WZohren, SThe role of topology change in a fundamental theory of quantum gravity is still a matter of debate. However, when regarding string theory as two-dimensional quantum gravity, topological fluctuations are essential. Here we present a third quantization of two-dimensional surfaces based on the method of causal dynamical triangulation (CDT). Formally, our construction is similar to the c = 0 non-critical string field theory developed by Ishibashi, Kawai and others, but physically it is quite distinct. Unlike in non-critical string theory the topology change of spatial slices is well controlled and regulated by Newton's constant.
spellingShingle Ambjorn, J
Loll, R
Watabiki, Y
Westra, W
Zohren, S
Topology change in causal quantum gravity
title Topology change in causal quantum gravity
title_full Topology change in causal quantum gravity
title_fullStr Topology change in causal quantum gravity
title_full_unstemmed Topology change in causal quantum gravity
title_short Topology change in causal quantum gravity
title_sort topology change in causal quantum gravity
work_keys_str_mv AT ambjornj topologychangeincausalquantumgravity
AT lollr topologychangeincausalquantumgravity
AT watabikiy topologychangeincausalquantumgravity
AT westraw topologychangeincausalquantumgravity
AT zohrens topologychangeincausalquantumgravity