We show that a Calogero-Sutherland type model with anharmonic interactions of fourth and sixth orders leads to the matrix model corresponding to branched polymers. We also show that by suitably modifying this model one can also obtain N-particle problems which are connected to matrix models corresponding to the pure gravity phase as well as corresponding to the transition point between the soap bubble and the branched polymer phase
We obtain the symmetry algebra of multi-matrix models in the planar large N limit. We use this algeb...
Matrix models and related Spin-Calogero-Sutherland models are of major relevance in a variety of sub...
We write down and solve a closed set of Schwinger-Dyson equations for the two-matrix model in the la...
We study an ensemble of branched polymers which are embedded on other branched polymers. This is a t...
We study grand--canonical and canonical properties of the model of branched polymers proposed in \ci...
We develop a method to obtain the large N renormalization group flows for matrix models of 2 dimensi...
Melonic graphs constitute the family of graphs arising at leading order in the 1/N expansion of tens...
Four dimensional simplicial gravity has been studied by means of Monte Carlo simulations for some ti...
We show that a particular many-matrix model gives rise, upon hamiltonian reduction, to a multidimens...
Matrix models have wide applications in nuclear theory, condensed matter theory and quantum field th...
We study the thermodynamic behavior of branched polymers. We first study random walks in order to cl...
After a brief review of the Calogero-Sutherland type models, I obtain the complete energy spectrum o...
This paper discusses the behavior of polymers with arbitrary connectivity in restricted geometries, ...
We study the two-dimensional generalized Weingarten model reduced to a point, which interpolates red...
A recently proposed renormalization group technique, based on the hierarchical structures present in...
We obtain the symmetry algebra of multi-matrix models in the planar large N limit. We use this algeb...
Matrix models and related Spin-Calogero-Sutherland models are of major relevance in a variety of sub...
We write down and solve a closed set of Schwinger-Dyson equations for the two-matrix model in the la...
We study an ensemble of branched polymers which are embedded on other branched polymers. This is a t...
We study grand--canonical and canonical properties of the model of branched polymers proposed in \ci...
We develop a method to obtain the large N renormalization group flows for matrix models of 2 dimensi...
Melonic graphs constitute the family of graphs arising at leading order in the 1/N expansion of tens...
Four dimensional simplicial gravity has been studied by means of Monte Carlo simulations for some ti...
We show that a particular many-matrix model gives rise, upon hamiltonian reduction, to a multidimens...
Matrix models have wide applications in nuclear theory, condensed matter theory and quantum field th...
We study the thermodynamic behavior of branched polymers. We first study random walks in order to cl...
After a brief review of the Calogero-Sutherland type models, I obtain the complete energy spectrum o...
This paper discusses the behavior of polymers with arbitrary connectivity in restricted geometries, ...
We study the two-dimensional generalized Weingarten model reduced to a point, which interpolates red...
A recently proposed renormalization group technique, based on the hierarchical structures present in...
We obtain the symmetry algebra of multi-matrix models in the planar large N limit. We use this algeb...
Matrix models and related Spin-Calogero-Sutherland models are of major relevance in a variety of sub...
We write down and solve a closed set of Schwinger-Dyson equations for the two-matrix model in the la...