2020
DOI: 10.1103/physrevb.101.045423
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Functional dependence of Hall viscosity induced transverse voltage in two-dimensional Fermi liquids

Abstract: The breaking of parity and time-reversal symmetry in two-dimensional Fermi liquids gives rise to non-dissipative transport features characterized by the Hall viscosity. In magnetic fields, the Hall viscous force directly competes with the Lorentz force, since both mechanisms contribute to the Hall voltage. In this work, we present a channel geometry that allows us to uniquely distinguish these two contributions and derive, for the first time, their functional dependency on all external parameters. We show that… Show more

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Cited by 15 publications
(9 citation statements)
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“…The results for the non-local thermal conductivity and viscosity are given in Eqs. (58), and (63). The transport coefficients show pronounced resonance features at vq ≈ ω where q and ω are the wavenumber and frequency of the applied electric field or thermal gradient (see Figs.…”
Section: Resultsmentioning
confidence: 99%
“…The results for the non-local thermal conductivity and viscosity are given in Eqs. (58), and (63). The transport coefficients show pronounced resonance features at vq ≈ ω where q and ω are the wavenumber and frequency of the applied electric field or thermal gradient (see Figs.…”
Section: Resultsmentioning
confidence: 99%
“…To shed light on the generic low energy properties of such quantum Hall states, we construct an effective action for systems with a semi-Dirac phase. Our construction contributes to the quest of understanding Hall viscosities; non-dissipative transport coefficients that emerge in the context of topological order [19][20][21][22][23][24][25], fluid dynamics [26][27][28][29][30][31][32][33][34][35][36][37] or active matter [38][39][40][41][42][43]. Initially thought as an elusive transport property, Hall viscosity has been experimentally identified in both hard- [44] and soft- [45] condensed matter experiments.…”
Section: δ<0 δ=0 δ>0mentioning
confidence: 98%
“…In the presence of an external magnetic field we need to add the Lorentz force as well as a Hall viscosity ν H into the equation of motion. For a steady flow we thus have [80][81][82][83][84]…”
Section: Magnetoresistance and Hall Resistancementioning
confidence: 99%