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The analogous self-consistent equations for a superconductor are now generally known as the Bogoliubov–de Gennes equations [see, for example, P. G. de Gennes, Superconductivity of Metals and Alloys (Benjamin, New York, 1966), Chap. 5]
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The analogous self-consistent equations for a superconductor are now generally known as the Bogoliubov–de Gennes equations [see, for example, P. G. de Gennes, Superconductivity of Metals and Alloys (Benjamin, New York, 1966), Chap. 5].
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The relevant scattering theory (in the context of many-body physics) is reviewed in A. L. Fetter and J. D. Walecka, Quantum Theory of Many-Particle Systems (McGraw-Hill, New York, 1971), Secs. 11, 22, and 35
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The relevant scattering theory (in the context of many-body physics) is reviewed in A. L. Fetter and J. D. Walecka, Quantum Theory of Many-Particle Systems (McGraw-Hill, New York, 1971), Secs. 11, 22, and 35.
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For example, the addition of repulsive interactions completely alters the density profile from that associated with the ideal single-particle ground state. See, e.g., T. T. Wu, J. Math. Phys. 2, 105 (1961), which shows that a Bose condensate in a one-dimensional box of length (Formula presented) with rigid walls is exactly soluble for (Formula presented), independent of the ratio (Formula presented), explicitly illustrating the alteration in the condensate density from “ideal” to “dilute” as (Formula presented) changes from large to small.JMAPAQ
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M.-O. Mewes, M. R. Andrews, N. J. van Druten, D. M. Kurn, D. S. Durfee, and W. Ketterle, Phys. Rev. Lett. 77, 416 (1996).PRLTAO
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See, for example, A. L. Fetter and J. D. Walecka, Quantum Theory of Many-Particle Systems (Ref
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See, for example, A. L. Fetter and J. D. Walecka, Quantum Theory of Many-Particle Systems (Ref. 16), Secs. 35 and 55.
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See, for example, A. L. Fetter and J. D. Walecka, Quantum Theory of Many-Particle Systems (Ref
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See, for example, A. L. Fetter and J. D. Walecka, Quantum Theory of Many-Particle Systems (Ref. 16), Sec. 18.
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D. Pines and P. Nozières, The Theory of Quantum Liquids (Benjamin, New York, 1966), Vol. I, Chap. 2
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D. Pines and P. Nozières, The Theory of Quantum Liquids (Benjamin, New York, 1966), Vol. I, Chap. 2.
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85037230931
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See, for example, Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables (Ref
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See, for example, Handbook of Mathematical Functions with Formulas, Graphs, and Mathematical Tables (Ref. 23), Sec. 10.1.
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M. Edwards, P. A. Ruprecht, K. Burnett, R. J. Dodd, and C. W. Clark, Phys. Rev. Lett. 77, 1671 (1996).PRLTAO
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P. A. Ruprecht, M. Edwards, K. Burnett, and C. W. Clark, Phys. Rev. A 54, 4178 (1996).PLRAAN
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W. Kohn, Phys. Rev. 123, 1242 (1961).PHRVAO
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