Bose-Einstein condensation produces a universal cusp in the time-of-arrival statistics of a released trapped gas whose one-sided slope ratio equals the specific-heat ratio at the transition temperature.
Title resolution pending
4 Pith papers cite this work. Polarity classification is still indexing.
4
Pith papers citing it
verdicts
UNVERDICTED 4representative citing papers
A projection-operator perturbative framework yields an analytic transition rate for rare events in 1D active particles that is accurate across all persistence times via a rational approximation of the small- and large-persistence asymptotics.
Many-body simulations demonstrate controllable reshaping of 1D quantum droplet density profiles and post-release dynamics via impurity-medium interaction tuning, with extended Gross-Pitaevskii overestimating localization.
Using Hartree-Fock-Bogoliubov theory in the Popov approximation, the authors determine the finite-temperature phase diagram of Rabi-coupled Bose mixtures via spin gap softening and analyze collective modes in homogeneous and quasi-1D trapped geometries.
citing papers explorer
-
A universal time-of-arrival signature of Bose--Einstein condensation
Bose-Einstein condensation produces a universal cusp in the time-of-arrival statistics of a released trapped gas whose one-sided slope ratio equals the specific-heat ratio at the transition temperature.
-
General perturbative framework for kinetics of rare transitions in 1-dimensional active particle systems
A projection-operator perturbative framework yields an analytic transition rate for rare events in 1D active particles that is accurate across all persistence times via a rational approximation of the small- and large-persistence asymptotics.
-
Phases and dynamics of an impurity immersed in one-dimensional quantum droplets
Many-body simulations demonstrate controllable reshaping of 1D quantum droplet density profiles and post-release dynamics via impurity-medium interaction tuning, with extended Gross-Pitaevskii overestimating localization.
-
Finite-temperature phase diagram and collective modes of coherently coupled Bose mixtures
Using Hartree-Fock-Bogoliubov theory in the Popov approximation, the authors determine the finite-temperature phase diagram of Rabi-coupled Bose mixtures via spin gap softening and analyze collective modes in homogeneous and quasi-1D trapped geometries.