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Volumn 59, Issue 8, 1999, Pages 5377-5383

Correlation functions of higher-dimensional luttinger liquids

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EID: 4243775740     PISSN: 10980121     EISSN: 1550235X     Source Type: Journal    
DOI: 10.1103/PhysRevB.59.5377     Document Type: Article
Times cited : (15)

References (47)
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    • P. W. Anderson, The Theory of Superconductivity in the High-(Formula presented) Cuprates (Princeton University Press, Princeton, 1997).
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    • 85038328549 scopus 로고    scopus 로고
    • In two dimensions an exponent (Formula presented) corresponds to the Coulomb interaction in a plane that is embedded in three-dimensional space, while (Formula presented) corresponds to the Coulomb potential in a strictly two-dimensional world. In the latter case (Formula presented) The collective density mode (Formula presented) in Eq. (14) then approaches a finite limit for (Formula presented) From Eq. (16) it is easy to see that in this case our result for the Debye-Waller factor is mathematically not well defined for any (Formula presented) We therefore restrict ourselves to (Formula presented) in the present work.
    • In two dimensions an exponent (Formula presented) corresponds to the Coulomb interaction in a plane that is embedded in three-dimensional space, while (Formula presented) corresponds to the Coulomb potential in a strictly two-dimensional world. In the latter case (Formula presented) The collective density mode (Formula presented) in Eq. (14) then approaches a finite limit for (Formula presented) From Eq. (16) it is easy to see that in this case our result for the Debye-Waller factor is mathematically not well defined for any (Formula presented) We therefore restrict ourselves to (Formula presented) in the present work.
  • 21
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    • Phys. Rev. Lett.N. Nagaosa and P. A. Lee, 64, 2450 (1990);
    • (1990) , vol.64 , pp. 2450
    • Nagaosa, N.1    Lee, P.A.2
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  • 30
    • 85038326175 scopus 로고    scopus 로고
    • In case of ambiguities the order of limits is first (Formula presented) and then (Formula presented) This follows from the Ward identity (Formula presented)
    • In case of ambiguities the order of limits is first (Formula presented) and then (Formula presented) This follows from the Ward identity (Formula presented)
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    • Nucl. Phys. BC. Nayak and F. Wilczek, 417, 359 (1994);
    • (1994) , vol.417 , pp. 359
    • Nayak, C.1    Wilczek, F.2
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    • Nucl. Phys. BC. NayakF. Wilczek430, 534 (1994);
    • (1994) , vol.430 , pp. 534
    • Nayak, C.1    Wilczek, F.2


* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.