Entropy in the classical and quantum polymer black hole models

Entropy in the classical and quantum polymer black hole models

Source :

• Classical and Quantum Gravity [ 0264-9381 ] ; 2012-11-21.

Descripteurs français

• Pascal (Inist)
  • Correction, Corrélation, Cosmologie, Dynamique, Entropie, Espace 3 dimensions, Gravitation quantique à boucles, Modèle, Polymère, Polyèdre, Théorie SU(2), Trou noir.
• Wicri :
  • topic : Cosmologie, Polymère.

English descriptors

• KwdEn :
  • 2iqa, Area unit, Asymptotics, Bessel function, Black hole, Black hole entropy, Black hole horizon, Black hole horizons, Black holes, Class angle, Classical counterpart, Classical density, Classical model, Classical polyhedra, Classical polymer model, Closure, Closure constraint, Closure constraints, Coherent intertwiner states, Coherent intertwiners, Coherent states, Constraint, Corrections, Correlations, Cosmology, D3vi, Dynamics, Entropy, Equidistant spectrum, Equivalently, Essential role, Exact intertwiner, Exterior geometry, External geometry, Fourier, Full closure constraints, Functionals, Fundamental representation, Fuzzy polyhedra, Gaussian, Gaussian approximation, Gaussian integrals, Geometric weight, Geometry state, Grav, Gravity, Group element, Hilbert, Hilbert space, Horizon area, Immirzi parameter, Interested reader, Intertwiner, Intertwiner space, Intertwiner states, Intertwiners, Irreducible representation, Large area, Linear regime, Livine, Loop gravity, Loop quantum gravity, Loop quantum gravity phys, Lowest pole, Matrix, Models, Nmax, Normal vector, Normal vectors, Optimal number, Other hand, Perimeter institute, Phase space formulation, Phys, Polyhedron, Polymer, Polymer model, Polymers, Present work, Previous work, Probability distribution, Puncture, Quantization, Quantized, Quantized polyhedra, Quantum, Quantum geometry, Quantum grav, Quantum level, Quantum model, Quantum polymer model, Regulator, SU(2) theory, Spinor, Spinor variables, Spinorial phase space, Spinors, Terno, Three dimensional space, Total area, Total boundary area, Unitary group.
• Teeft :
  • 2iqa, Area unit, Asymptotics, Bessel function, Black hole, Black hole entropy, Black hole horizon, Black hole horizons, Black holes, Class angle, Classical counterpart, Classical density, Classical model, Classical polyhedra, Classical polymer model, Closure, Closure constraint, Closure constraints, Coherent intertwiner states, Coherent intertwiners, Coherent states, Constraint, D3vi, Entropy, Equidistant spectrum, Equivalently, Essential role, Exact intertwiner, Exterior geometry, External geometry, Fourier, Full closure constraints, Functionals, Fundamental representation, Fuzzy polyhedra, Gaussian, Gaussian approximation, Gaussian integrals, Geometric weight, Geometry state, Grav, Gravity, Group element, Hilbert, Hilbert space, Horizon area, Immirzi parameter, Interested reader, Intertwiner, Intertwiner space, Intertwiner states, Intertwiners, Irreducible representation, Large area, Linear regime, Livine, Loop gravity, Loop quantum gravity, Loop quantum gravity phys, Lowest pole, Matrix, Nmax, Normal vector, Normal vectors, Optimal number, Other hand, Perimeter institute, Phase space formulation, Phys, Polyhedron, Polymer, Polymer model, Present work, Previous work, Probability distribution, Puncture, Quantization, Quantized, Quantized polyhedra, Quantum, Quantum geometry, Quantum grav, Quantum level, Quantum model, Quantum polymer model, Regulator, Spinor, Spinor variables, Spinorial phase space, Spinors, Terno, Total area, Total boundary area, Unitary group.

Abstract

• https://api.istex.fr/document/0572BABB363D1B923277E75B614B712126380733/fulltext/pdf

Affiliations:

• Australie, Canada, France
• Auvergne-Rhône-Alpes, Rhône-Alpes

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