Multi-matrix models and emergent geometry

DOI10.1088/1126-6708/2009/02/010zbMath1245.81143arXiv0805.4658OpenAlexW2030261851MaRDI QIDQ440573

Masanori Hanada, Sean A. Hartnoll, David Berenstein

Publication date: 18 August 2012

Published in: Journal of High Energy Physics (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/0805.4658

zbMATH Keywords

strong coupling expansionmulti-matrix models

Mathematics Subject Classification ID

String and superstring theories; other extended objects (e.g., branes) in quantum field theory (81T30)

Related Items

On the phase structure of commuting matrix models ⋮ Near commuting multi-matrix models ⋮ Large \(N\) matrix hyperspheres and the gauge-gravity correspondence ⋮ Mirror symmetry in emergent gravity ⋮ Coherent state excitations and string-added coherent states in gauge-gravity correspondence ⋮ Matrix and tensor witnesses of hidden symmetry algebras ⋮ Higher spin JT gravity and a matrix model dual ⋮ Emergent spacetime \& quantum entanglement in Matrix theory ⋮ Emergent fuzzy geometry and fuzzy physics in four dimensions ⋮ Spherical transverse M5-branes from the plane wave matrix model ⋮ Commuting quantum matrix models ⋮ Tensor models and 3-ary algebras ⋮ Remarks on the eigenvalues distributions of D≤4 Yang–Mills matrix models ⋮ Laplacians in polar matrix coordinates and radial fermionization in higher dimensions

Cites Work

• Topology change in commuting saddles of thermal \({\mathcal N}=4\) SYM theory
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• Characteristic vectors of bordered matrices with infinite dimensions. II
• Normal random matrix ensemble as a growth problem
• On the structure of correlation functions in the normal matrix model
• A large-\(N\) reduced model as superstring
• Matrix string theory
• Quantized gauge theory on the fuzzy sphere as random matrix model
• Matrix theory on ALE spaces and wrapped membranes
• Multi-instanton calculus and the AdS/CFT correspondence in \(N=4\) superconformal field theory
• D-particles, matrix integrals and KP hierarchy.
• Dielectric-branes
• Planar diagrams
• Geometry in Transition: A Model of Emergent Geometry
• Spacetime Emergence of the Robertson-Walker Universe from a Matrix Model
• Yang-Mills integrals
• The planar approximation. II
• Eigenvalue distributions in Yang-Mills integrals.

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