activity
19942014
most citedSolitons in the Calogero-Sutherland Collective-Field Model

38 citations · 103 across the 13 of their papers we have counts for

collaborators

13 papers

math-ph2014

Dynamical and Quenched Random Matrices and Homolumo Gap

Ivan Andric, Larisa Jonke, Danijel Jurman +1

We consider a rather general type of matrix model, where the matrix M represents a Hamiltonian of the interaction of a bosonic system with a single fermion. The fluctuations of the…

hep-th2009★ 2 cited

Homolumo Gap from Dynamical Energy Levels

I. Andric, L. Jonke, D. Jurman +1

We introduce a dynamical matrix model where the matrix is interpreted as a Hamiltonian representing interaction of a bosonic system with a single fermion. We show how a system…

hep-th2007★ 5 cited

Homolumo Gap and Matrix Model

I. Andric, L. Jonke, D. Jurman +1

We discuss a dynamical matrix model by which probability distribution is associated with Gaussian ensembles from random matrix theory. We interpret the matrix M as a Hamiltonian re…

hep-th2006★ 18 cited

Solitons and giants in matrix models

Ivan Andric, Larisa Jonke, Danijel Jurman

We present a method for solving BPS equations obtained in the collective-field approach to matrix models. The method enables us to find BPS solutions and quantum excitations around…

hep-th2004★ 10 cited

Solitons and excitations in the duality-based matrix model

I. Andric, L. Jonke, D. Jurman

We analyse a specific, duality-based generalization of the hermitean matrix model. The existence of two collective fields enables us to describe specific excitations of the hermite…

hep-th2003★ 6 cited

Duality and interacting families in models with the inverse-squared interaction

Ivan Andric, Danijel Jurman

Weak-strong coupling duality relations are shown to be present in the quantum-mechanical many-body system with the interacting potential proportional to the pair-wise inverse-squar…