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  4. Pair excitations, collective modes, and gauge invariance in the BCS-Bose-Einstein crossover scenario
 
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Pair excitations, collective modes, and gauge invariance in the BCS-Bose-Einstein crossover scenario

Journal
Physical Review B
Journal Volume
61
Journal Issue
17
Pages
11662-11675
Date Issued
2000
Author(s)
YING-JER KAO  
DOI
10.1103/PhysRevB.61.11662
URI
http://gateway.webofknowledge.com/gateway/Gateway.cgi?GWVersion=2&SrcAuth=ORCID&SrcApp=OrcidOrg&DestLinkType=FullRecord&DestApp=WOS_CPL&KeyUT=WOS:000086937700080&KeyUID=WOS:000086937700080
http://scholars.lib.ntu.edu.tw/handle/123456789/288921
Abstract
In this paper we study the BCS Bose-Einstein condensation (BEC) crossover scenario within the superconducting state, using a T-matrix approach which yields the ground state proposed by Leggett. Here we extend this ground state analysis to finite temperatures T and interpret the resulting physics. We find two types of bosoniclike excitations of the system: long lived, incoherent pair excitations and collective modes of the superconducting order parameter, which have different dynamics. Using a gauge invariant formalism, this paper addresses their contrasting behavior as a function of T and superconducting coupling constant g. At a more physical level, our paper emphasizes how, at finite T, BCS-BEC approaches introduce an important parameter (Formula presented) into the description of superconductivity. This parameter is governed by the pair excitations and is associated with particle-hole asymmetry effects that are significant for sufficiently large g. In the fermionic regime, (Formula presented) represents the difference between the square of the excitation gap (Formula presented) and that of the superconducting order parameter (Formula presented) The parameter (Formula presented) which is necessarily zero in the BCS (mean field) limit increases monotonically with the strength of the attractive interaction g. It follows that there is a significant physical distinction between this BCS-BEC crossover approach (in which g is the essential variable which determines (Formula presented) and the widely discussed phase fluctuation scenario in which the plasma frequency is the tuning parameter. Finally, we emphasize that in the strong coupling limit, there are important differences between the composite bosons that arise in crossover theories and the usual bosons of the (interacting) Bose liquid. Because of constraints imposed on the fermionic excitation gap and chemical potential, in crossover theories, the fermionic degrees of freedom can never be fully removed from consideration. © 2000 The American Physical Society.
Type
journal article

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