activity
19952002
most citedOn first-order phase transition in microcanonical and canonical non-extensive systems

103 citations · 266 across the 9 of their papers we have counts for

collaborators
Showing cond-mat.stat-mechShow all

7 papers · 1 filter

cond-mat.stat-mech2002★ 56 cited

Phase diagram of self-attracting systems

P. H. Chavanis, I. Ispolatov

Phase diagram of microcanonical ensembles of self-attracting particles is studied for two types of short-range potential regularizations: self-gravitating fermions and classical pa…

cond-mat.stat-mech2001★ 103 cited

On first-order phase transition in microcanonical and canonical non-extensive systems

I. Ispolatov, E. G. D. Cohen

Two examples of Microcanonical Potts models, 2-dimensional nearest neighbor and mean field, are considered via exact enumeration of states and analytical asymptotic methods. In the…

cond-mat.stat-mech2000★ 9 cited

Symmetry effects and equivalences in lattice models of hydrophobic interaction

G. M. Schütz, I. Ispolatov, G. T. Barkema +1

We establish the equivalence of a recently introduced discrete model of the hydrophobic interaction, as well as its extension to continuous state variables, with the Ising model in…

cond-mat.stat-mech2000★ 1 cited

Correlation functions in decorated lattice models

I. Ispolatov, K. Koga, B. Widom

Occupation probabilities for primary-secondary-primary cell strings and correlation functions for primary sites of a decorated lattice model are expressed through the well-studied…

cond-mat.stat-mech2000★ 10 cited

Phase Transition in a Traffic Model with Passing

I. Ispolatov, P. L. Krapivsky

We investigate a traffic model in which cars either move freely with quenched intrinsic velocities or belong to clusters formed behind slower cars. In each cluster, the next-to-lea…

cond-mat.stat-mech1999★ 4 cited

Particle Systems with Stochastic Passing

I. Ispolatov, P. L. Krapivsky

We study a system of particles moving on a line in the same direction. Passing is allowed and when a fast particle overtakes a slow particle, it acquires a new velocity drawn from…

cond-mat.stat-mech1998★ 3 cited

Persistence in systems with algebraic interaction

Iaroslav Ispolatov

Persistence in coarsening 1D spin systems with a power law interaction is considered. Numerical studies indicate that for sufficiently large values of the interaction ex…