Mechanism for fluctuating pair density wave

In weakly coupled BCS superconductors, only electrons within a tiny energy window around the Fermi energy, E F , form Cooper pairs. This may not be the case in strong coupling superconductors such as cuprates, FeSe, SrTiO 3 or cold atom condensates where the pairing scale, E B , becomes comparable o...

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Veröffentlicht in:Nature communications 2023-06, Vol.14 (1), p.3181-8, Article 3181
Hauptverfasser: Setty, Chandan, Fanfarillo, Laura, Hirschfeld, P. J.
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Sprache:eng
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Zusammenfassung:In weakly coupled BCS superconductors, only electrons within a tiny energy window around the Fermi energy, E F , form Cooper pairs. This may not be the case in strong coupling superconductors such as cuprates, FeSe, SrTiO 3 or cold atom condensates where the pairing scale, E B , becomes comparable or even larger than E F . In cuprates, for example, a plausible candidate for the pseudogap state at low doping is a fluctuating pair density wave, but no microscopic model has yet been found which supports such a state. In this work, we write an analytically solvable model to examine pairing phases in the strongly coupled regime and in the presence of anisotropic interactions. Already for moderate coupling we find an unusual finite temperature phase, below an instability temperature T i , where local pair correlations have non-zero center-of-mass momentum but lack long-range order. At low temperature, this fluctuating pair density wave can condense either to a uniform d -wave superconductor or the widely postulated pair-density wave phase depending on the interaction strength. Our minimal model offers a unified framework to understand the emergence of both fluctuating and long range pair density waves in realistic systems. Pair density wave is a superconducting state with a periodically modulated order parameter which could exist in high-temperature superconductors. Setty et al. develop a unified theoretical framework that accounts for both long-range-ordered and fluctuating pair density waves in the strong-coupling limit.
ISSN:2041-1723
2041-1723
DOI:10.1038/s41467-023-38956-x