Phase separation in binary Bose mixtures at finite temperature
arXiv:2211.09574 · doi:10.21468/SciPostPhys.15.4.171
Abstract
We investigate the magnetic behavior of finite-temperature repulsive two-component Bose mixtures by means of exact path-integral Monte-Carlo simulations. Novel algorithms are implemented for the free energy and the chemical potential of the two components. Results on the magnetic susceptibility suggest that the conditions for phase separation are not modified from the zero temperature case. This contradicts previous predictions based on approximate theories. We also determine the temperature dependence of the chemical potential and the contact parameters for experimentally relevant balanced mixtures.
v2: 19 pages, 10 figures, matches published version; v1: 6 pages, 5 figures plus supplemental material of 8 pages, 5 figures)
References in corpus (9)
- Quantum liquid droplets in a mixture of Bose-Einstein condensates
- Worm Algorithm and Diagrammatic Monte Carlo: A New Approach to Continuous-Space Path Integral Monte Carlo Simulations
- Dual-Species Bose-Einstein Condensate of Rb and Cs
- Andreev-Bashkin effect in superfluid cold gases mixture
- Spin-Dipole Oscillation and Polarizability of a Binary Bose-Einstein Condensate near the Miscible-Immiscible Phase Transition
- Quantum self-bound droplets in Bose-Bose mixtures: Effects of higher-order quantum and thermal fluctuations
- Path-integral Monte Carlo worm algorithm for Bose systems with periodic boundary conditions
- Thermodynamics of a dilute Bose gas: A path-integral Monte Carlo study
- Trapped Bose-Bose mixtures at finite temperature: a quantum Monte Carlo approach
Cited by in corpus (7)
- Induced supersolidity in a Dy-Er mixture
- Temperature-induced miscibility of impurities in trapped Bose gases
- First-order, continuous, and multicritical Bose-Einstein condensation in Bose mixtures
- Spin-orbit coupled mean-field Bose gas at finite temperature
- Phase diagram of two-component mean-field Bose mixtures
- Bose-Bose gases with nonuniversal corrections to the interactions: a droplet phase
- Miscibility-Immiscibility transition of strongly interacting bosonic mixtures in optical lattices