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A blackboard in my office

John Wheater

Professor of Physics, Head of Particle Theory Group

Research theme

  • Fundamental particles and interactions
  • Fields, strings, and quantum dynamics

Sub department

  • Rudolf Peierls Centre for Theoretical Physics

Research groups

  • Particle theory
John.Wheater@physics.ox.ac.uk
Telephone: 01865 (2)73961
Rudolf Peierls Centre for Theoretical Physics, room 60.06
  • About
  • Research
  • Teaching
  • Publications

What does E_8 know about 11 dimensions ?

ArXiv hep-th/9911252 (1999)

Authors:

Ian I Kogan, John F Wheater

Abstract:

We discuss some possible relationships in gauge theories, string theory and M theory in the light of some recent results obtained in gauge invariant supersymmetric quantum mechanics. In particular this reveals a new relationship between the gauge group E_8 and 11-dimensional space.
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What does E_8 know about 11 dimensions ?

(1999)

Authors:

Ian I Kogan, John F Wheater
More details from the publisher

Peeling and Multi-critical Matter Coupled to Quantum Gravity

ArXiv hep-th/9911189 (1999)

Authors:

Martin G Harris, John F Wheater

Abstract:

We show how to determine the unknown functions arising when the peeling decomposition is applied to multi-critical matter coupled to two-dimensional quantum gravity and compute the loop-loop correlation functions. The results that $\eta=2+2/(2K-3)$ and $\nu=1-3/2K$ agree with the slicing decomposition, and satisfy Fisher scaling.
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Peeling and Multi-critical Matter Coupled to Quantum Gravity

(1999)

Authors:

Martin G Harris, John F Wheater
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Bottleneck Surfaces and Worldsheet Geometry of Higher-Curvature Quantum Gravity

ArXiv hep-th/9910195 (1999)

Authors:

Richard J Szabo, John F Wheater

Abstract:

We describe a simple lattice model of higher-curvature quantum gravity in two dimensions and study the phase structure of the theory as a function of the curvature coupling. It is shown that the ensemble of flat graphs is entropically unstable to the formation of baby universes. In these simplified models the growth in graphs exhibits a branched polymer behaviour in the phase directly before the flattening transition.
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