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The two loop contributions to the chiral vortical conductivity are considered.
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D. T. Son and P. Surowka, Hydrodynamics with Triangle Anomalies
2009
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2011
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2011
Cited alongside, same era.
T. Kalaydzhyan and I Kirsch, Fluid/gravity Model for the Chiral Magnetic Effect
2011
Cited alongside, same era.
D. K. Hong, Anomalous Currents in Dense Matter under a Magentic Field
Y. Neiman and Y. Oz, Relativistic Hydrodynamics with General Anomalous Charges
2011
Later among the works it cites.
K. Landsteiner, E. Megias and F. Pena-Benitez, Gravitational Anomaly and Transport
2011
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2011
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2012
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Defu Hou, Hui Liu and Hai-cang Ren, Some Field Theoretic Issues Regarding the Chiral Magnetic Effect
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2011
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I. Amado, K. Landsteiner and F. Pena-Benitez, Anomalous Transport Coefficients from Kubo formulas and Holography
2011
Cited alongside, same era.
Shu Lin, An Anomalous Hydrodynamics for Chiral Superfluid
Cited in the paper.
Cited in the paper.
V. Rubakov, On Chiral Magnetic Effect and Holography
Cited in the paper.
S. Golkar and D. T. Son, Non-Renormalization of the Chiral Vortical Effect Coefficient
Cited in the paper.
The vertical conductivity in Son is defined in Landau frame, given by μ 5 2 2 π 2 ( 1 − 2 3 n 5 μ 5 u + p ) \frac{\mu_{5}^{2}}{2\pi^{2}}\left(1-\frac{2}{3}\frac{n_{5}\mu_{5}}{u+p}\right) with n 5 n_{5} , u u and p p the axial-charge density, the energy density and the pressure of the fluid. The 2nd term inside the parentheses represents the contribution from the energy flow and is subtracted out in this paper. See Landsteiner1 for clarifications
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Cited in the paper.
2035
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