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Universality and Non-Perturbative Definitions of 2D Quantum Gravity from Matrix Models

The universality of the non-perturbative definition of Hermitian one-matrix models following the quantum, stochastic, or $d=1$-like stabilization is discussed in comparison with other procedures. We also present another alternative definition, which illustrates the need of new physical input for $d=...

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Detalles Bibliográficos
Autores principales: Miramontes, J.Luis, Sanchez Guillen, Joaquin
Lenguaje:eng
Publicado: 1992
Materias:
Acceso en línea:https://dx.doi.org/10.1142/S0217751X92002957
http://cds.cern.ch/record/228084
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author Miramontes, J.Luis
Sanchez Guillen, Joaquin
author_facet Miramontes, J.Luis
Sanchez Guillen, Joaquin
author_sort Miramontes, J.Luis
collection CERN
description The universality of the non-perturbative definition of Hermitian one-matrix models following the quantum, stochastic, or $d=1$-like stabilization is discussed in comparison with other procedures. We also present another alternative definition, which illustrates the need of new physical input for $d=0$ matrix models to make contact with 2D quantum gravity at the non-perturbative level.
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 1992
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spelling cern-2280842020-07-23T21:24:43Zdoi:10.1142/S0217751X92002957http://cds.cern.ch/record/228084engMiramontes, J.LuisSanchez Guillen, JoaquinUniversality and Non-Perturbative Definitions of 2D Quantum Gravity from Matrix ModelsParticle Physics - TheoryThe universality of the non-perturbative definition of Hermitian one-matrix models following the quantum, stochastic, or $d=1$-like stabilization is discussed in comparison with other procedures. We also present another alternative definition, which illustrates the need of new physical input for $d=0$ matrix models to make contact with 2D quantum gravity at the non-perturbative level.The universality of the non-perturbative definition of Hermitian one-matrix models following the quantum, stochastic, or $d=1$-like stabilization is discussed in comparison with other procedures. We also present another alternative definition, which illustrates the need of new physical input for $d=0$ matrix models to make contact with 2D quantum gravity at the non-perturbative level.hep-th/9112017CERN-TH-6323-91CERN-TH-6323-91oai:cds.cern.ch:2280841992
spellingShingle Particle Physics - Theory
Miramontes, J.Luis
Sanchez Guillen, Joaquin
Universality and Non-Perturbative Definitions of 2D Quantum Gravity from Matrix Models
title Universality and Non-Perturbative Definitions of 2D Quantum Gravity from Matrix Models
title_full Universality and Non-Perturbative Definitions of 2D Quantum Gravity from Matrix Models
title_fullStr Universality and Non-Perturbative Definitions of 2D Quantum Gravity from Matrix Models
title_full_unstemmed Universality and Non-Perturbative Definitions of 2D Quantum Gravity from Matrix Models
title_short Universality and Non-Perturbative Definitions of 2D Quantum Gravity from Matrix Models
title_sort universality and non-perturbative definitions of 2d quantum gravity from matrix models
topic Particle Physics - Theory
url https://dx.doi.org/10.1142/S0217751X92002957
http://cds.cern.ch/record/228084
work_keys_str_mv AT miramontesjluis universalityandnonperturbativedefinitionsof2dquantumgravityfrommatrixmodels
AT sanchezguillenjoaquin universalityandnonperturbativedefinitionsof2dquantumgravityfrommatrixmodels