2008
DOI: 10.1088/1126-6708/2008/11/080
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Heating up Galilean holography

Abstract: We embed a holographic description of a quantum field theory with Galilean conformal invariance in string theory. The key observation is that such field theories may be realized as conventional superconformal field theories with a known string theory embedding, twisted by the R-symmetry in a light-like direction. Using the Null Melvin Twist, we construct the appropriate dual geometry and its non-extremal generalization. From the nonzero temperature solution we determine the equation of state. We also discuss t… Show more

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Cited by 281 publications
(556 citation statements)
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References 69 publications
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“…For d = 2 it is known that the field theory dual to the spacetime 3.19 is simply the discrete light cone quantization of N = 4 SYM theory in four spacetime dimensions [47,68]. Field theory properties, such as hydrodynamics and thermodynamics, follow from this relativistic reduction [47,75].…”
Section: Kaluza-klein Vector Khrononmentioning
confidence: 99%
See 2 more Smart Citations
“…For d = 2 it is known that the field theory dual to the spacetime 3.19 is simply the discrete light cone quantization of N = 4 SYM theory in four spacetime dimensions [47,68]. Field theory properties, such as hydrodynamics and thermodynamics, follow from this relativistic reduction [47,75].…”
Section: Kaluza-klein Vector Khrononmentioning
confidence: 99%
“…It is separately invariant under the symmetry transformations. It encodes the effect of R-twisted boundary conditions in the field theory [47,1,68]. To get a non-trivial field theory with the desired Schrödinger invariance twisting is not needed and the light-like circle compactification with periodic boundary conditions suffices.…”
Section: Kaluza-klein Vector Khrononmentioning
confidence: 99%
See 1 more Smart Citation
“…To name a few, holographic superconductivity was first constructed using a minimal set of matter fields and gravity [4], and only later string theory embeddings were studied [5][6][7]. The same happened for theories with Lifshitz or Schrödinger scaling, proposed in [8] and [9] respectively and then obtained from string theory in [10][11][12]. A different application of bottom-up models is a phenomenological approach.…”
Section: Jhep04(2014)042mentioning
confidence: 99%
“…For instance quantum Hall effect [3], fractional quantum Hall effect [4], Nernst effect [5][6][7] and superconductors [8][9][10][11][12] have been studied by this method. Furthermore, there are interesting strongly correlated electronic and atomic systems and also non-relativistic ones which possess Schrodinger symmetry [13][14][15]. Nevertheless, the near a critical point dynamics of such systems can be described by a relativistic conformal field theory or a more subtle scaling theory respecting the Lifshitz symmetry [16] t → λ z t, x → λ x.…”
Section: Introductionmentioning
confidence: 99%