Efficient production of largeK39Bose-Einstein condensates

Hartree-Fock Approach for Rotating Bose-Einstein Condensation in One-dimensional Deep Optical Lattice

“…In our approach, the heat capacity per a particle at constant volume is given by, (26) However, it is known that for a given number of atoms, increases to a maximum, then, falls rapidly to a saturation value as increases greater than . In such a situation, we must take into consideration two different temperature regimes, which are less or greater than .…”

“…(23), the first term provides the condensate fraction in the thermodynamic limit. The second term, which vanishes for providing a consistent way for treating the interaction effect [26][27][28][29].…”

Thermodynamic properties of a rotating Bose--Einstein condensation in a deep optical lattice

“…(11) A simple method to calculate the rotation-lattice dependence of the chemical potential µ(Ω, V 0 ) is to follow Hadzibabic and co-workers [34]. In their recent work, they identified a relevant interaction energy scale to explore the relationship between the nonsaturation of the ideal Bose gases and the interatomic interactions for the pure harmonically trapped gas.…”

Semiclassical Hartree-Fock theory of a rotating Bose-Einstein condensation

“…(34), the first term provides the condensate fraction in the thermodynamic limit. The second term, which is vanishes for T > 1, provides a consistent way for treating the interaction effect [36][37][38][39].…”