885 research outputs found
Effect of spin-orbit interaction on the critical temperature of an ideal Bose gas
We consider Bose-Einstein condensation of an ideal bose gas with an equal
mixture of `Rashba' and `Dresselhaus' spin-orbit interactions and study its
effect on the critical temperature.
In uniform bose gas a `cusp' and a sharp drop in the critical temperature
occurs due to the change in the density of states at a critical Raman coupling
where the degeneracy of the ground states is lifted. Relative drop in the
critical temperature depends on the diluteness of the gas as well as on the
spin-orbit coupling strength. In the presence of a harmonic trap, the cusp in
the critical temperature smoothened out and a minimum appears. Both the drop in
the critical temperature and lifting of `quasi-degeneracy' of the ground states
exhibit crossover phenomena which is controlled by the trap frequency. By
considering a 'Dicke' like model we extend our calculation to bosons with large
spin and observe a similar minimum in the critical temperature near the
critical Raman frequency, which becomes deeper for larger spin. Finally in the
limit of infinite spin, the critical temperature vanishes at the critical
frequency, which is a manifestation of Dicke type quantum phase transition.Comment: 9 pages, 6 figure
Stability of strange stars (SS) derived from a realistic equation of state
A realistic equation of state (EOS) leads to realistic strange stars (ReSS)
which are compact in the mass radius plot, close to the Schwarzchild limiting
line (Dey et al 1998). Many of the observed stars fit in with this kind of
compactness, irrespective of whether they are X-ray pulsars, bursters or soft
repeaters or even radio pulsars. We point out that a change in the
radius of a star can be small or large, when its mass is increasing and this
depends on the position of a particular star on the mass radius curve. We carry
out a stability analysis against radial oscillations and compare with the EOS
of other strange star (SS) models. We find that the ReSS is stable and an M-R
region can be identified to that effect.Comment: 16 pages including 5 figures. Accepted for publication in MPL
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