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Volumn 67, Issue 3, 2003, Pages 353281-353287

Correlation energy, quantum phase transition, and bias potential effects in quantum Hall bilayers at v = 1

Author keywords

[No Author keywords available]

Indexed keywords

ANALYTIC METHOD; ANISOTROPY; ARTICLE; BILAYER MEMBRANE; CORRELATION FUNCTION; MAGNETISM; PARTICLE SIZE; PHASE SEPARATION; PHASE TRANSITION; QUANTUM MECHANICS; SOLID STATE;

EID: 18744424052     PISSN: 01631829     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article
Times cited : (9)

References (48)
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    • The experiments of Refs. 12 and their theoretical implications were reviewed very recently in J.P. Eisenstein, Phys. World 14, 30 (2001); B.G. Levi, Phys. Today 54, 14 (2001); S. M. Girvin, cond-mat/0108181, (to be published), in Proceeding of the eleventh International Conference on Recent Progress in ManyBody Theories, edited by R. F. Bishop, T. Brandes, K, A. Gernoth, N. R. Walet, and Y. Xian (World Scientific Singapore); S. M. Girvin, cond-mat/0202374, (to be published) in Quantum Coherence, Proceedings of the Nobel Symposium, Goteborg, Sweden, [Phys. Scr. T102, 112 (2001)].
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    • The experiments of Refs. 12 and their theoretical implications were reviewed very recently in J.P. Eisenstein, Phys. World 14, 30 (2001); B.G. Levi, Phys. Today 54, 14 (2001); S. M. Girvin, cond-mat/0108181, (to be published), in Proceeding of the eleventh International Conference on Recent Progress in ManyBody Theories, edited by R. F. Bishop, T. Brandes, K, A. Gernoth, N. R. Walet, and Y. Xian (World Scientific Singapore); S. M. Girvin, cond-mat/0202374, (to be published) in Quantum Coherence, Proceedings of the Nobel Symposium, Goteborg, Sweden, [Phys. Scr. T102, 112 (2001)].
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    • note
    • The definition of the anisotropy parameter β in the ansatz (13) follows a convention used in Refs. 9,25.
  • 48
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    • note
    • The classical expression (16) for the anisotropy parameter is indeed the Hartree contribution (or more general, the purely elelctrostatic term) in a state where all electrons are either in one or the other layer, as it is the case for a classical capacitor without any quantum correlations between its layers. Therefore, there is no Fock contribution to the anisotropy. This is different from the Hartree-Fock ansatz discussed in Sec. II, which implements phase coherence between the layers and does, therefore, not correspond to the fully classical situation.


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.