Analysis of Bose-Einstein condensation for an ideal relativistic Bose gas in d dimensions

Beckmann R, Karsch F, Miller D (1982)
Physical Review, A 25(1): 561-569.

Zeitschriftenaufsatz | Veröffentlicht | Englisch
 
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Abstract / Bemerkung
We investigate the conditions for Bose-Einstein condensation of an ideal relativistic Bose gas in various spatial dimensions. From the direct numerical evaluations of the equations for the density and the specific-heat anomaly, we are able to show the qualitative difference between the massive and massless relativistic systems. As a consequence we are able to discuss the dependence of the critical exponents upon the spatial dimensionality for this system.
Erscheinungsjahr
1982
Zeitschriftentitel
Physical Review, A
Band
25
Ausgabe
1
Seite(n)
561-569
ISSN
0556-2791
Page URI
https://pub.uni-bielefeld.de/record/1784698

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Beckmann R, Karsch F, Miller D. Analysis of Bose-Einstein condensation for an ideal relativistic Bose gas in d dimensions. Physical Review, A. 1982;25(1):561-569.
Beckmann, R., Karsch, F., & Miller, D. (1982). Analysis of Bose-Einstein condensation for an ideal relativistic Bose gas in d dimensions. Physical Review, A, 25(1), 561-569. doi:10.1103/PhysRevA.25.561
Beckmann, R., Karsch, F., and Miller, D. (1982). Analysis of Bose-Einstein condensation for an ideal relativistic Bose gas in d dimensions. Physical Review, A 25, 561-569.
Beckmann, R., Karsch, F., & Miller, D., 1982. Analysis of Bose-Einstein condensation for an ideal relativistic Bose gas in d dimensions. Physical Review, A, 25(1), p 561-569.
R. Beckmann, F. Karsch, and D. Miller, “Analysis of Bose-Einstein condensation for an ideal relativistic Bose gas in d dimensions”, Physical Review, A, vol. 25, 1982, pp. 561-569.
Beckmann, R., Karsch, F., Miller, D.: Analysis of Bose-Einstein condensation for an ideal relativistic Bose gas in d dimensions. Physical Review, A. 25, 561-569 (1982).
Beckmann, Ralf, Karsch, Frithjof, and Miller, David. “Analysis of Bose-Einstein condensation for an ideal relativistic Bose gas in d dimensions”. Physical Review, A 25.1 (1982): 561-569.
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