Advances in large N group theory and the solution of two-dimensional R$^{2}$ gravity

We review the recent exact solution of a matrix model which interpolates between flat and random lattices. The importance of the results is twofold: Firstly, we have developed a new large N technique capable of treating a class of matrix models previously thought to be unsolvable. Secondly, we are a...

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Detalles Bibliográficos
Autores principales: Kazakov, Vladimir A., Staudacher, Matthias, Wynter, Thomas
Lenguaje:eng
Publicado: 1996
Materias:
Particle Physics - Theory
Acceso en línea:http://cds.cern.ch/record/295126
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author Kazakov, Vladimir A.
Staudacher, Matthias
Wynter, Thomas
author_facet Kazakov, Vladimir A.
Staudacher, Matthias
Wynter, Thomas
author_sort Kazakov, Vladimir A.
collection CERN
description We review the recent exact solution of a matrix model which interpolates between flat and random lattices. The importance of the results is twofold: Firstly, we have developed a new large N technique capable of treating a class of matrix models previously thought to be unsolvable. Secondly, we are able to make a first precise statement about two-dimensional R^2 gravity. These notes are based on a lecture given at the Cargese summer school 1995. They contain some previously unpublished results.
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 1996
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spelling cern-2951262023-03-14T19:29:23Zhttp://cds.cern.ch/record/295126engKazakov, Vladimir A.Staudacher, MatthiasWynter, ThomasAdvances in large N group theory and the solution of two-dimensional R$^{2}$ gravityParticle Physics - TheoryWe review the recent exact solution of a matrix model which interpolates between flat and random lattices. The importance of the results is twofold: Firstly, we have developed a new large N technique capable of treating a class of matrix models previously thought to be unsolvable. Secondly, we are able to make a first precise statement about two-dimensional R^2 gravity. These notes are based on a lecture given at the Cargese summer school 1995. They contain some previously unpublished results.We review the recent exact solution of a matrix model which interpolates between flat and random lattices. The importance of the results is twofold: Firstly, we have developed a new large N technique capable of treating a class of matrix models previously thought to be unsolvable. Secondly, we are able to make a first precise statement about two-dimensional R~2 gravity. These notes are based on a lecture given at the Cargese summer school 1995. They contain some previously unpublished results.hep-th/9601153LPTENS-96-07CERN-TH-96-17oai:cds.cern.ch:2951261996-01-29
spellingShingle Particle Physics - Theory
Kazakov, Vladimir A.
Staudacher, Matthias
Wynter, Thomas
Advances in large N group theory and the solution of two-dimensional R$^{2}$ gravity
title Advances in large N group theory and the solution of two-dimensional R$^{2}$ gravity
title_full Advances in large N group theory and the solution of two-dimensional R$^{2}$ gravity
title_fullStr Advances in large N group theory and the solution of two-dimensional R$^{2}$ gravity
title_full_unstemmed Advances in large N group theory and the solution of two-dimensional R$^{2}$ gravity
title_short Advances in large N group theory and the solution of two-dimensional R$^{2}$ gravity
title_sort advances in large n group theory and the solution of two-dimensional r$^{2}$ gravity
topic Particle Physics - Theory
url http://cds.cern.ch/record/295126
work_keys_str_mv AT kazakovvladimira advancesinlargengrouptheoryandthesolutionoftwodimensionalr2gravity
AT staudachermatthias advancesinlargengrouptheoryandthesolutionoftwodimensionalr2gravity
AT wynterthomas advancesinlargengrouptheoryandthesolutionoftwodimensionalr2gravity

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