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Bose-Einstein
Condensates 1.
C. Joshi and Sankalpa Ghosh : Density, Phase and
coherence properties of a low dimensional Bose-Einstein systems moving in a
disordered potential, EuroPean PhysiCS Journal B , Vol 68, 467–477 (2009) 2.
M. Takahashi, Sankalpa Ghosh, T. Mizushima and K. Machida, Effective
Field Theory for spinor dipolar Bose Einstein condensate, EuroPean PhysiCS Journal B , Vol 68, 391–400 (2009) 3.
Eric
Akkermans, and Sankalpa
Ghosh, and Ziad
Musslimani : Numerical study of one dimensional and interacting Bose-Einstein
condensates in a random potential, Journal of Physics B :Atomic,
Molecular and Optical Physics, Vol. 41 , Feb. 2008 pp. (045302(1-12)). 4.M. Takahashi, Sankalpa Ghosh, T. Mizushima and K.
Machida, Spinor Dipolar
Bose-Einstein Condensate:Classical Spin approach, Physical Review LetterS
, Vol. 98, June 2007, pp. 260403(1-4). 5. Assa Auerbach, Daniel P. Arovas, and, Sankalpa Ghosh, Quantum tunneling
of Vortices in two dimensional
condensates, Physical Review B, Vol. 74, August
2006, pp. 064511(1-15). 6.
Sankalpa
Ghosh, Vortices in Atomic Bose-Einstein
Condensates: An Introduction Phase Transitions, Vol. 77, April
2004, pp(623-674). 7. Eric
Akkermans, and Sankalpa
Ghosh, Vortex nucleation through edge states in a finite Bose-Einstein
condensate, Journal of Physics B :Atomic,
Molecular and Optical Physics, Vol. 37 , April 2004 pp. (S127-S139). 8. Sankalpa Ghosh, M. V.
N. Murthy and Subhasis Sinha, Two-component Fermi
vapors in a two-dimensional
rotating trap, Physical Review A, Vol. 64, November
2001, pp 053603 (1-12). 9. R. K.
Bhaduri, Sankalpa Ghosh, M. V. N. Murthy and Diptiman
Sen, Solitons in one-dimensional Bose Einstein System, Journal
of Physics A : Mathematical and General, Vol. 34, August
2001, pp 6553-6564. 10. Sankalpa Ghosh, M. V.
N. Murthy and Subhasis Sinha, Rotating fermions in two dimensions: Thomas
Fermi Approach, International Journal of Modern Physics
B,
Vol. 15, August 2001, pp 2799-2810. Quantum Hall Effect: 1.
Sankalpa Ghosh , and, R. Rajaraman, Quantum Hall Solitons
with intertwined spin and pseudospin
at n =1, Physical Review B, Vol. 63, December 2000, pp 035303 (1-12). 2.
Sankalpa Ghosh, and, R. Rajaraman, Meron pseudospin solutions in Quantum
Hall systems, International
Journal of Modern Physics B, Vol. 12, September 1998, pp 2495-2511. 3.
Sankalpa Ghosh, and, R. Rajaraman, Bimerons in double
layer Quantum Hall systems,
International Journal of Modern Physics B, Vol. 12, January
1998, pp 37-48. |
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