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Thermodynamic properties of a system of interacting bosonic particles and antiparticles at finite temperatures are studied within the framework of a thermodynamically consistent mean field model. The mean field contains both attractive and repulsive terms. Self-consistency relations between the mean field and thermodynamic functions are derived. We assume a conservation of the isospin density for all temperatures. It is shown that, independently of the strength of the attractive mean field, at the critical temperature $T_c$ the system undergoes the phase transition of second order to the Bose-Einstein condensate, which exists in the temperature interval $0 le T le T_c$. It is obtained that the condensation represents a discontinuity of the derivative of the specific heat at $T = T_c$ and condensate occurs only for the component that has a higher particle-number density in the particle-antiparticle system.
The hadronic correlation among particle-antiparticle pairs was highlighted in the late 1990s, culminating with the demonstration that it should exist if the masses of the hadrons were modified in the hot and dense medium formed in high energy heavy i
Taking a two interacting scalar toy model with interaction term $gphichi^2$, we study the production of $chi$-particles coming from the decay of an asymptotic and highly occupied beam of $phi$-particles. We perform a non-perturbative analysis coming
The study of topological effects in physics is a hot area, and only recently researchers were able to address the important issues of topological properties of interacting quantum systems. But it is still a great challenge to describe multi-particle
We study the influence of the in-medium mass difference between boson and antiboson on their spectra. The in-medium mass difference may lead to a difference between the transverse momentum spectra of boson and antiboson. This effect increases with th
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