Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Bose-Einstein Condensation of Charged Bose Gas.

Padmakar V. Panat

Published Jan 1, 1972• 0 citations
OpenAlex

Related papers

Bose–Einstein condensation of noninteracting charged Bose gas in the presence of external potentials

Mehmet Bayındır, B. Tanatar

Physica B Condensed Matter•Jan 1, 2001•4 citations

Theory of the Charged Bose Gas: Bose-Einstein condensation in an ultra-high magnetic field

A. S. Alexandrov, William H. Beere, V. V. Kabanov

Czechoslovak Journal of Physics•Feb 1, 1996•0 citations

Effects of externally applied electric and magnetic fields on boseeinstein condensation of charged bose gas

Deepak Kumar, Jai Prakash Choudhary, Ashok Kumar

We have studied the effects of the externally applied electric and magnetic fields on Bose-Einstein condensation of the charged Bose gas. We have used a model density of states which takes the finite sample size into account to calculate the thermodynamic quantities. We have obtained condensate fraction, chemical potential, total energy and specific heat of the system using the semi classical density of states. We have studied the possibility for achieving Bose-Einstein condensation in three dimensional non interacting charged Bose gas under the cross electric and magnetic fields. The external fields made the system inhomogeneous and altered the Bose-Einstein condensation characteristics compared to the homogeneous case. We have found that the non interacting system of charged boson undergo Bose- Einstein condensation when external electric and magnetic fields were applied. The discontinuity in the specific heat was found as a function of external potentials. The obtained results were found in good agreement with previously obtained results.

Bulletin of Pure & Applied Sciences- Physics•Jan 1, 2020•0 citations

Bose-Einstein Condensation in Atomic Gases

Società italiana di fisica, Carl Wieman, S. Stringari

•Jan 1, 1999•210 citations

Bose – Einstein condensation of magnetized charged scalar bosons revisited

Gretel Quintero Angulo, Aurora Pérez Martínez, Hugo Pérez Rojas

Abstract We study the effects of a uniform and constant magnetic field on the Bose–Einstein condensation (BEC) of relativistic charged scalar bosons. The condensation of magnetized charged bosons is usually discussed in the weak or strong field regimes separately, and in each case, the properties predicted for the condensate are different. Here, we develop a low‐temperature analysis suitable for any field that allows us to observe how the gas behaves for intermediate values of the magnetic field. We find that BEC may occur at finite magnetic fields, despite the gas becoming effectively one‐dimensional due to Landau quantization of the momentum perpendicular to the magnetic axis.

Astronomische Nachrichten•Nov 18, 2022•1 citation

Bose-Einstein condensation in atomic gases

M. Inguscio

•Jan 1, 1999•222 citations
We have studied the effects of the externally applied electric and magnetic fields on Bose-Einstein condensation of the charged Bose gas. We have used a model density of states which takes the finite sample size into account to calculate the thermodynamic quantities. We have obtained condensate fraction, chemical potential, total energy and specific heat of the system using the semi classical density of states. We have studied the possibility for achieving Bose-Einstein condensation in three dimensional non interacting charged Bose gas under the cross electric and magnetic fields. The external fields made the system inhomogeneous and altered the Bose-Einstein condensation characteristics compared to the homogeneous case. We have found that the non interacting system of charged boson undergo Bose- Einstein condensation when external electric and magnetic fields were applied. The discontinuity in the specific heat was found as a function of external potentials. The obtained results were found in good agreement with previously obtained results.
Abstract We study the effects of a uniform and constant magnetic field on the Bose–Einstein condensation (BEC) of relativistic charged scalar bosons. The condensation of magnetized charged bosons is usually discussed in the weak or strong field regimes separately, and in each case, the properties predicted for the condensate are different. Here, we develop a low‐temperature analysis suitable for any field that allows us to observe how the gas behaves for intermediate values of the magnetic field. We find that BEC may occur at finite magnetic fields, despite the gas becoming effectively one‐dimensional due to Landau quantization of the momentum perpendicular to the magnetic axis.