Condensation Transitions in Two Species Zero-Range Process
T. Hanney, M. R. Evans
Abstract
We study condensation transitions in the steady state of a zero-range process with two species of particles. The steady state is exactly soluble -- it is given by a factorised form provided the dynamics satisfy certain constraints -- and we exploit this to derive the phase diagram for a quite general choice of dynamics. This phase diagram contains a variety of new mechanisms of condensate formation, and a novel phase in which the condensate of one of the particle species is sustained by a `weak' condensate of particles of the other species. We also demonstrate how a single particle of one of the species (which plays the role of a defect particle) can induce Bose-Einstein condensation above a critical density of particles of the other species.
Create a lesson
Related papers
Solvable macroscopic models for populations of type I excitability neurons with Gaussian noise
Maria V. Ageeva, Denis S. Goldobin
Electrical conductivity of a two-dimensional two-component medium: discretization and effective medium approximation
Yuri Yu. Tarasevich
Percolation of discorectangles oriented predominantly along two mutually perpendicular directions
Yuri Yu. Tarasevich
Langmuir kinetics and totally asymmetric volume exclusion in linear chains via Fock space formalism
Luis D. S. Silva, Arthur M. S. Carvalho, Francisco A. G. Almeida et al.
Dynamically Reentrant Skyrmion Phase in Oscillating Magnetic Fields
Z. Demir Vatansever, E. Vatansever, A. Vasilopoulos et al.
Mutual linearity in semi-Markov networks
Julian B. Voits, Ulrich S. Schwarz