Add to ORKGThe large N Matrix model is studied with attention to the quantum fluctuations around a given diagonal background. Feynman rules are explicitly derived and their relation to those in usual Yang-Mills theory is discussed. Background D-instanton configuration is naturally identified as a discretization of momentum space of a corresponding QFT. The structure of large N divergence is also studied on the analogy of UV divergences in QFT
The general features of the 1/N expansion in statistical mechanics and quantum field theory are bri...
Using a numerical simulation of the classical dynamics of the plane-wave and flat space matrix model...
The Wilsonian renormalization group approach to matrix models is outlined and applied to multitrace ...
In these lectures I present a review of non-perturbative instanton effects in quantum theories, with...
In this paper, we extend the recent analysis of the new large D limit of matrix models to the cases ...
We perform Monte Carlo simulations of a supersymmetric matrix model, which is obtained by dimensiona...
We investigate quantum aspects of Gopakumar-Minwalla-Strominger (GMS) solutions of non-commutative f...
International audienceThe study of the statistical properties of random matrices of large size has a...
In these notes we explore a variety of models comprising a large number of constituents. An emphasis...
The first part of this work deals with some new large N ideas for the YMH model in three dimensions...
In these lecture notes, I review how to use large N techniques to solve quantum field theories in va...
The D=0 matrix model is reformulated as a 2d nonlocal quantum field theory. The interactions occur o...
Large N matrix models play an important role in modern theoretical physics, ranging from quantum chr...
Random matrix models have found numerous applications in both Theoretical Physics and Mathematics. ...
We propose descriptions of interacting (2,0) supersymmetric theories without gravity in six dimensio...
The general features of the 1/N expansion in statistical mechanics and quantum field theory are bri...
Using a numerical simulation of the classical dynamics of the plane-wave and flat space matrix model...
The Wilsonian renormalization group approach to matrix models is outlined and applied to multitrace ...
In these lectures I present a review of non-perturbative instanton effects in quantum theories, with...
In this paper, we extend the recent analysis of the new large D limit of matrix models to the cases ...
We perform Monte Carlo simulations of a supersymmetric matrix model, which is obtained by dimensiona...
We investigate quantum aspects of Gopakumar-Minwalla-Strominger (GMS) solutions of non-commutative f...
International audienceThe study of the statistical properties of random matrices of large size has a...
In these notes we explore a variety of models comprising a large number of constituents. An emphasis...
The first part of this work deals with some new large N ideas for the YMH model in three dimensions...
In these lecture notes, I review how to use large N techniques to solve quantum field theories in va...
The D=0 matrix model is reformulated as a 2d nonlocal quantum field theory. The interactions occur o...
Large N matrix models play an important role in modern theoretical physics, ranging from quantum chr...
Random matrix models have found numerous applications in both Theoretical Physics and Mathematics. ...
We propose descriptions of interacting (2,0) supersymmetric theories without gravity in six dimensio...
The general features of the 1/N expansion in statistical mechanics and quantum field theory are bri...
Using a numerical simulation of the classical dynamics of the plane-wave and flat space matrix model...
The Wilsonian renormalization group approach to matrix models is outlined and applied to multitrace ...