Pseudogap and time reversal breaking in a holographic superconductor
By M. Roberts, S. Hartnoll. 2008
161 citations recorded by the source corpus.
Classical SU(2) Yang-Mills theory in 3+1 dimensional anti-de Sitter space is known to provide a holographic dual to a 2+1 system that undergoes a superconducting phase transition. We study the electrical conductivity and spectral density of an isotropic superconducting phase. We show that the theory exhibits a pseudogap at low temperatures and a nonzero Hall conductivity. The Hall conductivity is possible because of spontaneous breaking of time reversal symmetry.
Subfields: Condensed Matter Physics, Nuclear and High Energy Physics
View Paper: https://www.semanticscholar.org/paper/d7413230a81fe53dac5bf43594eaaca3dca9531c
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Condensed Matter Physics
- S. Hartnoll
- Christopher P. Herzog
- Andrew Lucas
- S. Sachdev
- G. Horowitz
- M. Roberts
- M. Kaminski
- M. Ammon
In Nuclear and High Energy Physics
- S. Hartnoll
- G. Horowitz
- S. Sachdev
- Christopher P. Herzog
- Andrew Lucas
- M. Roberts
- Blaise Goutéraux
- M. Rangamani
Citations in the corpus
- Holographic Superconductors (2008, background): “(A concrete suggestion for embedding p wave superconductors was made in [13].”
- Lectures on holographic methods for condensed matter physics (2009, background): “The puzzle is made sharper by the fact that such tails are observed in isotropic p-wave holographic superconductors [109] which are in some ways similar to the s-wave models we are discussing (this shows that it is not purely a large N effect).”
- Superconductivity from gauge/gravity duality with flavor (2008, methodology): “The methods presented in this letter can also be applied to D2/D6 or D3/D5 (see also [21]) systems.”
- Zero temperature limit of holographic superconductors (2009, background): “Even in the probe limit, Reσ(ω) was not strongly suppressed at low frequency and low temperature [4], and the specific heat is a power law [18] indicating the absence of an energy gap for charged excitations.”
- Heating up Galilean holography (2008, unknown): “[4, 5, 6, 7, 8, 9, 10, 11, 12] for a sampling) has already applied this AdS/CMat correspondence to strongly correlated electrons, superconductors, the quantum Hall effect, and more.”
- Supercurrent: Vector hair for an AdS black hole (2008, background): “Various related works discuss other aspects of superconductivity including partial discussions of Meissner effect and the non-abelian case [22, 23, 24, 25, 26, 27, 28].”
- Gauge gravity duality for d-wave superconductors: prospects and challenges (2010, background): “Similar phenomena were reported in a holographic context for p-wave superconductors in [52, 53].”
- Flavor superconductivity from gauge/gravity duality (2009, background): “In contrast, in the related works on p-wave superconductors in 2+1 dimensions [7,8], the spontaneous breaking of the U(1)3 symmetry has to be put in by hand by setting the source term for the corresponding operator to zero.”
- Introduction to holographic superconductor models (2015, background): “in an isotropic superconducting phase which exhibits a pseudogap(15) at low temperatures and a nonzero Hall conductivity with no external magnetic field [83].”
- Introduction to Holographic Superconductors (2010, unknown): “P-wave holographic superconductors have been found [22, 54].”
- Holographic Quantum Matter (2016, methodology): “A rather constrained model is given by gravity coupled to a non-abelian gauge field in the bulk [32; 79; 307; 312; 633]:”