activity
19972011
most citedCondensation in zero-range processes on inhomogeneous networks

31 citations · 121 across the 10 of their papers we have counts for

collaborators
Showing cond-mat.stat-mechShow all

11 papers · 1 filter

cond-mat.stat-mech201128 cited

Eigenvalues and Singular Values of Products of Rectangular Gaussian Random Matrices (The Extended Version)

Z. Burda, A. Jarosz, G. Livan +2

We consider a product of an arbitrary number of independent rectangular Gaussian random matrices. We derive the mean densities of its eigenvalues and singular values in the thermod…

cond-mat.stat-mech200812 cited

Power laws in zero-range processes on random networks

B. Waclaw, Z. Burda, W. Janke

We study statistical properties of a zero-range process (ZRP) on random networks. We derive an analytic expression for the distribution of particles (also called node occupation di…

cond-mat.stat-mech20076 cited

Free zero-range processes on networks

L. Bogacz, Z. Burda, W. Janke +1

A free zero-range process (FRZP) is a simple stochastic process describing the dynamics of a gas of particles hopping between neighboring nodes of a network. We discuss three diffe…

cond-mat.stat-mech200731 cited

Condensation in zero-range processes on inhomogeneous networks

B. Waclaw, L. Bogacz, Z. Burda +1

We investigate the role of inhomogeneities in zero-range processes in condensation dynamics.We consider the dynamics of balls hopping between nodes of a network, and find that the…

cond-mat.stat-mech200711 cited

Balls-in-boxes condensation on networks

L. Bogacz, Z. Burda, W. Janke +1

We discuss two different regimes of condensate formation in zero-range processes on networks: on a q-regular network, where the condensate is formed as a result of a spontaneous sy…

cond-mat.stat-mech2005

Eigenvalue density of empirical covariance matrix for correlated samples

Z. Burda, J. Jurkiewicz, B. Waclaw

We describe a method to determine the eigenvalue density of empirical covariance matrix in the presence of correlations between samples. This is a straightforward generalization of…