Holographic superconductor/insulator transition at zero temperature
By T. Nishioka, S. Ryu, T. Takayanagi. 2009
250 citations recorded by the source corpus.
We analyze the five-dimensional AdS gravity coupled to a gauge field and a charged scalar field. Under a Scherk-Schwarz compactification, we show that the system undergoes a superconductor/insulator transition at zero temperature in 2 + 1 dimensions as we change the chemical potential. By taking into account a confinement/deconfinement transition, the phase diagram turns out to have a rich structure. We will observe that it has a similarity with the RVB (resonating valence bond) approach to high-Tc superconductors via an emergent gauge symmetry.
Subfields: Astronomy and Astrophysics, Atomic and Molecular Physics, and Optics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/4deca3ded3206225d634f67d1e3dad775e2aba9c
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Citations in the corpus
- Quantum computation vs. firewalls (2013, background): “This transition has been previously discussed by [80].”
- Holographic Quantum Matter (2016, background): “The interplay of holographic superconductivity and confinement is studied in [395; 580].”
- Introduction to holographic superconductor models (2015, methodology): “[13] at zero temperature by taking the AdS soliton as the gravitational background in the Abelian-Higgs model.”
- Complete phase diagrams for a holographic superconductor/insulator system (2010, background): “When the scalar field is nonzero, there is an additional delta function at ω = 0 indicating the onset of superconductivity [11].”
- Electron stars for holographic metallic criticality (2010, unknown): “ scalar elds [26], Cooper pairing of charged fermions [27], emission of D branes [28, 29, 14], backreaction of a bulk fermionic charge density induced by the local chemical potential [14], connement [30, 31, 32], and perhaps the emergence of underlying lattice degrees of freedom [33]. It is not clea”
- What Can Gauge-Gravity Duality Teach Us about Condensed Matter Physics? (2011, background): “Confining geometries were also considered for the superfluid state [93, 94], and our present arguments indicate that these are traditional superfluids.”