2014
DOI: 10.1103/physrevd.89.045002
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Relativistic fluids, superfluids, solids, and supersolids from a coset construction

Abstract: We provide a systematic coset construction of the effective field theories governing the low-energy dynamics of relativistic fluids and solids, and of their 'super' counterparts. These effective theories agree with those previously derived via different techniques. As an application of our methods, we re-derive the Wess-Zumino term relevant for anomalous charge-carrying fluids in (1+1) dimensions.

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Cited by 153 publications
(264 citation statements)
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“…Analyses of screening in these models can be found in [197-200, 465, 466], along with studies of large-scale sctructure [467,468]. Away from cosmology, theories of this type have been used to model fluids and solids [469][470][471][472][473][474][475][476][477][478][479][480].…”
Section: Kinetic Screeningmentioning
confidence: 99%
“…Analyses of screening in these models can be found in [197-200, 465, 466], along with studies of large-scale sctructure [467,468]. Away from cosmology, theories of this type have been used to model fluids and solids [469][470][471][472][473][474][475][476][477][478][479][480].…”
Section: Kinetic Screeningmentioning
confidence: 99%
“…[11][12][13][14][15]. See also [16] for a discussion on spontaneous breaking of spacetime symmetries in condensed matter systems, [17,18] for a discussion on the coset construction for superfluids etc and [19][20][21][22] for more examples related to cosmology and gravity.…”
Section: Jhep10(2017)051mentioning
confidence: 99%
“…In order to construct invariant Lagrangians we again use the Maurer-Cartan form which now has the following structure 17) and transformation properties 18) i.e. the components (ω I ) µ do not transform covariantly and we must use the ω I to build invariant Lagrangians since now the coordinates transform.…”
Section: Jhep10(2017)051mentioning
confidence: 99%
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“…At low energies, such system is described by a single real scalar field, φ, that shifts under U(1) and acquires a time-dependent expectation value φ = µt, with µ the chemical potential for the U(1) charge. This expectation value spontaneously breaks boosts, as well as U(1) and time translations down to the diagonal subgroup [8]. Nevertheless, this system admits a single Goldstone boson -the phonon -associated with fluctuations of φ around its background, φ = µt + π.…”
Section: Introductionmentioning
confidence: 99%