SU(N) Yang-Mills integrals form a new class of matrix models which, in their maximally supersymmetric version, are relevant to recent non-perturbative definitions of 10-dimensional IIB superstring theory and 11-dimensional M-theory. We demonstrate how Monte Carlo methods may be used to establish important properties of these models. In particular we consider the partition functions as well as the matrix eigenvalue distributions. For the latter we derive a number of new exact results for SU(2). We also report preliminary computations of Wilson loops. (Based on talk presented by M. Staudacher at Strings '99, Potsdam, July 19-24 1999
We discuss supersymmetric Yang-Mills theory dimensionally reduced to zero dimensions and evaluate th...
We discuss supersymmetric Yang-Mills theory dimensionally reduced to zero dimensions and evaluate th...
We perform Monte Carlo simulations of a supersymmetric matrix model, which is obtained by dimensiona...
SU (N ) Yang-Mills integrals form a new class of matrix models which, in their maximally supersymmet...
SU (N ) Yang-Mills integrals form a new class of matrix models which, in their maximally supersymmet...
We discuss supersymmetric Yang-Mills theory dimensionally reduced to zero dimensions and evaluate th...
We use Monte Carlo methods to directly evaluate D-dimensional SU(N) Yang-Mills partition functions r...
We explain the concepts of computational statistical physics which have proven very helpful in the s...
We investigate one-matrix correlation functions for finite SU(N) Yang-Mills integrals with and witho...
We investigate one-matrix correlation functions for finite SU(N) Yang-Mills integrals with and witho...
We use Monte Carlo methods to directly evaluate D-dimensional SU(N) Yang-Mills partition functions r...
We use Monte Carlo methods to directly evaluate D-dimensional SU(N) Yang-Mills partition functions r...
We use Monte Carlo methods to directly evaluate D-dimensional SU(N) Yang-Mills partition functions r...
We apply numerical and analytic techniques to the study of Yang-Mills integrals with orthogonal, sym...
We apply numerical and analytic techniques to the study of YangŻ Mills integrals with orthogonal, sy...
We discuss supersymmetric Yang-Mills theory dimensionally reduced to zero dimensions and evaluate th...
We discuss supersymmetric Yang-Mills theory dimensionally reduced to zero dimensions and evaluate th...
We perform Monte Carlo simulations of a supersymmetric matrix model, which is obtained by dimensiona...
SU (N ) Yang-Mills integrals form a new class of matrix models which, in their maximally supersymmet...
SU (N ) Yang-Mills integrals form a new class of matrix models which, in their maximally supersymmet...
We discuss supersymmetric Yang-Mills theory dimensionally reduced to zero dimensions and evaluate th...
We use Monte Carlo methods to directly evaluate D-dimensional SU(N) Yang-Mills partition functions r...
We explain the concepts of computational statistical physics which have proven very helpful in the s...
We investigate one-matrix correlation functions for finite SU(N) Yang-Mills integrals with and witho...
We investigate one-matrix correlation functions for finite SU(N) Yang-Mills integrals with and witho...
We use Monte Carlo methods to directly evaluate D-dimensional SU(N) Yang-Mills partition functions r...
We use Monte Carlo methods to directly evaluate D-dimensional SU(N) Yang-Mills partition functions r...
We use Monte Carlo methods to directly evaluate D-dimensional SU(N) Yang-Mills partition functions r...
We apply numerical and analytic techniques to the study of Yang-Mills integrals with orthogonal, sym...
We apply numerical and analytic techniques to the study of YangŻ Mills integrals with orthogonal, sy...
We discuss supersymmetric Yang-Mills theory dimensionally reduced to zero dimensions and evaluate th...
We discuss supersymmetric Yang-Mills theory dimensionally reduced to zero dimensions and evaluate th...
We perform Monte Carlo simulations of a supersymmetric matrix model, which is obtained by dimensiona...