Results 11 to 20 of about 3,510,435 (284)
We review a class of matrix models whose degrees of freedom are matrices with anticommuting elements. We discuss the properties of the adjoint fermion one-, two- and gauge invariant D-dimensional matrix models at large-N and compare them with their ...
Semenoff, Gordon W., Szabo, Richard J.
core +7 more sources
Matrix models and their connections to String Theory and noncommutative geometry are discussed. Various types of matrix models are reviewed. Most of interest are IKKT and BFSS models.
A. Agarwal +34 more
core +3 more sources
Commuting Quantum Matrix Models [PDF]
We study a quantum system of $p$ commuting matrices and find that such a quantum system requires an explicit curvature dependent potential in its Lagrangian for the system to have a finite energy ground state.
Filev, Veselin G., O'Connor, Denjoe
core +6 more sources
Matrix geometries and Matrix Models [PDF]
We study a two parameter single trace 3-matrix model with SO(3) global symmetry. The model has two phases, a fuzzy sphere phase and a matrix phase. Configurations in the matrix phase are consistent with fluctuations around a background of commuting ...
A Balachandran +47 more
core +5 more sources
Matrix models as solvable glass models [PDF]
We present a family of solvable models of interacting particles in high dimensionalities without quenched disorder. We show that the models have a glassy regime with aging effects. The interaction is controlled by a parameter $p$.
A. Anderson +29 more
core +6 more sources
Glassy Random Matrix Models [PDF]
This paper discusses Random Matrix Models which exhibit the unusual phenomena of having multiple solutions at the same point in phase space. These matrix models have gaps in their spectrum or density of eigenvalues.
A. Kamenev +45 more
core +3 more sources
The Gaussian matrix model is known to deform to the q,t-matrix model. We consider further deformation to the elliptic q,t matrix model by properly deforming the Gaussian density as well as the Vandermonde factor.
Andrei Mironov, Alexei Morozov
doaj +3 more sources
We construct a Hermitian random matrix model that provides a stable non-perturbative completion of Cangemi-Jackiw (CJ) gravity, a two-dimensional theory of flat spacetimes. The matrix model reproduces, to all orders in the topological expansion, the Euclidean partition function of CJ gravity with an arbitrary number of boundaries.
Arjun Kar +3 more
openaire +3 more sources
Contains fulltext : 103494pre.pdf (Author’s version preprint ) (Open Access)
Jongejans, E., de Kroon, H.
openaire +1 more source

