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Then

K.-Y. Kim and C. Niu, Homes’ law in Holographic Superconductor with Q-lattices , JHEP 10
Original
2016
Later among the works it cites.
M. Blake, Universal Charge Diffusion and the Butterfly Effect in Holographic Theories , Phys. Rev. Lett. 117
Original
2016
Later among the works it cites.
M. Blake, Universal Diffusion in Incoherent Black Holes , Phys. Rev. D94
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2016
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A. Lucas and J. Steinberg, Charge diffusion and the butterfly effect in striped holographic matter , JHEP 10
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2016
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2017

Diffusion and Butterfly Velocity at Finite Density

Kim, Keun-Young, Niu, Chao

Understand

We study diffusion and butterfly velocity ($v_B$) in two holographic models, linear axion and axion-dilaton model, with a momentum relaxation parameter ($\beta$) at finite density or chemical potential ($\mu$).

Axion-dilaton model is particularly interesting since it shows linear-$T$-resistivity, which may have something to do with the universal bound of diffusion.
At finite density, there are two diffusion constants $D_\pm$ describing the coupled diffusion of charge and energy.
By computing $D_\pm$ exactly, we find that in the incoherent regime ($\beta/T \gg 1,\ \beta/\mu \gg 1$) $D_+$ is identified with the charge diffusion constant ($D_c$) and $D_-$ is identified with the energy diffusion constant ($D_e$).