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Superfluid analogies of cosmological phenomena
General Relativity and Quantum Cosmology · Submitted 21 May 2000
abstract compiled · 2026-09-23 · no language-model review
The authors' main claim Stability analysis of ground state beyond effective theory leads to exact nullification of vacuum energy: equilibrium vacuum is not gravitating.
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The abstract, sentence by sentence
Superfluid 3He-A gives example of how chirality, Weyl fermions, gauge fields and gravity appear in low energy corner together with corresponding symmetries, including Lorentz symmetry and local SU(N). This supports idea that quantum field theory (Standard Model or GUT) is effective theory describing low-energy phenomena. * Momentum space topology of fermionic vacuum provides topological stability of universality class of systems, where above properties appear. * BCS scheme for 3He-A incorporates both ``relativistic'' infrared regime and ultraviolet ``transplanckian'' range: subtle issues of cut-off in quantum field theory and anomalies can be resolved on physical grounds. This allows to separate ``renormalizable'' terms in action, treated by effective theory, from those obtained only in ``transPlanckian'' physics. * Energy density of superfluid vacuum within effective theory is ~ E_{Planck}^4. Stability analysis of ground state beyond effective theory leads to exact nullification of vacuum energy: equilibrium vacuum is not gravitating. In nonequilibrium, vacuum energy is of order energy density of matter. * 3He-A provides experimental prove for anomalous nucleation of fermionic charge according to Adler-Bell-Jackiw. * Helical instability in 3He-A is described by the same equations as formation of magnetic field by right electrons in Joyce-Shaposhnikov scenario. * Macroscopic parity violating effect and angular momentum paradox are both desribed by axial gravitational Chern-Simons action. * High energy dispersion of quasiparticle spectrum allow to treat problems of vacuum in presence of event horizon, etc.
background contribution method result interpretation main claim
| # | sentence | role | the authors' own work | states the main conclusion | strength |
|---|---|---|---|---|---|
| s0 | Superfluid 3He-A gives example of how chirality, Weyl fermions, gauge fields and gravity appear in low energy corner together with corresponding symmetries, including Lorentz symmetry and local SU(N). | contribution 0.49 | 0.26 | 0.23 | asserted 0.99 |
| s1 | This supports idea that quantum field theory (Standard Model or GUT) is effective theory describing low-energy phenomena. * Momentum space topology of fermionic vacuum provides topological stability of universality class of systems, where above properties appear. * BCS scheme for 3He-A incorporates both ``relativistic'' infrared regime and ultraviolet ``transplanckian'' range: subtle issues of cut-off in quantum field theory and anomalies can be resolved on physical grounds. | interpretation 0.98 | 0.26 | 0.21 | asserted 0.54 |
| s2 | This allows to separate ``renormalizable'' terms in action, treated by effective theory, from those obtained only in ``transPlanckian'' physics. * Energy density of superfluid vacuum within effective theory is ~ E_{Planck}^4. | interpretation 0.62 | 0.49 | 0.09 | asserted 0.96 |
| s3 | Stability analysis of ground state beyond effective theory leads to exact nullification of vacuum energy: equilibrium vacuum is not gravitating. | result 0.97 | 0.73 | 0.36 | asserted 1.00 |
| s4 | In nonequilibrium, vacuum energy is of order energy density of matter. * 3He-A provides experimental prove for anomalous nucleation of fermionic charge according to Adler-Bell-Jackiw. * Helical instability in 3He-A is described by the same equations as formation of magnetic field by right electrons in Joyce-Shaposhnikov scenario. * Macroscopic parity violating effect and angular momentum paradox are both desribed by axial gravitational Chern-Simons action. * High energy dispersion of quasiparticle spectrum allow to treat problems of vacuum in presence of event horizon, etc. | result 0.80 | 0.56 | 0.13 | asserted 1.00 |
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Original abstract
Superfluid 3He-A gives example of how chirality, Weyl fermions, gauge fields and gravity appear in low energy corner together with corresponding symmetries, including Lorentz symmetry and local SU(N). This supports idea that quantum field theory (Standard Model or GUT) is effective theory describing low-energy phenomena. * Momentum space topology of fermionic vacuum provides topological stability of universality class of systems, where above properties appear. * BCS scheme for 3He-A incorporates both ``relativistic'' infrared regime and ultraviolet ``transplanckian'' range: subtle issues of cut-off in quantum field theory and anomalies can be resolved on physical grounds. This allows to separate ``renormalizable'' terms in action, treated by effective theory, from those obtained only in ``transPlanckian'' physics. * Energy density of superfluid vacuum within effective theory is ~ E_{Planck}^4. Stability analysis of ground state beyond effective theory leads to exact nullification of vacuum energy: equilibrium vacuum is not gravitating. In nonequilibrium, vacuum energy is of order energy density of matter. * 3He-A provides experimental prove for anomalous nucleation of fermionic charge according to Adler-Bell-Jackiw. * Helical instability in 3He-A is described by the same equations as formation of magnetic field by right electrons in Joyce-Shaposhnikov scenario. * Macroscopic parity violating effect and angular momentum paradox are both desribed by axial gravitational Chern-Simons action. * High energy dispersion of quasiparticle spectrum allow to treat problems of vacuum in presence of event horizon, etc.
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References
How the literature uses it
27 arXiv papers cite this in 38 sentences
Papers citing it · 26 sentences without a confident label
Uses its method or tool 1 paper
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Let us now study our system in terms of the collective variables $n(p)$ which is the density of quasi-particles and $v⃗$ the velocity of the fluid [ref] , we define, according to Volovik citevolo , the distribution of quasiparticles in thermal equilibrium at a temperature $T$ [equation] where $+$ represents fermion and $-$ represents Boson.
Relativistic Hydrodynamics a brief review of classical and quantum fluids in relativistic astrophysics · Building collective variables for the components $j⃗_s$ and $j⃗_n$ · 0.82
Cites it as support 1 paper
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All ingredients of the Standard Model, such as chiral fermions, Lorentz symmetry, gauge invariance, chiral anomaly, have their counterparts as emergent phenomena in condensed matter physics [ref] .
Breaking the light speed barrier · Elvisebrions · 0.98
Cites it as background 10 papers
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A deeper interweaving between condensed matter and gravitational theories has already proven to be a powerful tool for inspecting many aspects of fundamental physics [ref] , while also providing new insights into related unresolved issues [ see for example `analogue gravity' techniques exploiting a bottom-up formulation for condensed matter systems featuring analogues of gravitational effects [ref] , or top-down holographic approaches, where a substrate description comes from the geometric formulation of a suitable gravitational model [ref] . ].
Superconductor in static gravitational, electric and magnetic fields with vortex lattice · Concluding remarks · 0.83
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The notion of emergent gravity is quite general and it has been used in several different contexts [ref] .
Emergence of a Dark Force in Corpuscular Gravity · Introduction · 0.99
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Neutrino superfluid has many interesting applications in cosmological and astrophysical phenomena, and include the formation of neutrino vortices, exotic neutrino superfluid boson stars, gravitational waves etc., which have been extensively investigated in a wide literature — see e.g. Refs. [ref] .
Dark Energy and Neutrino Superfluids · Neutrino Condensation · 0.95
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