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Quantitative measurement of viscosity in two-dimensional electron fluids
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abstract
Electron hydrodynamics is an emerging framework that describes dynamics of interacting electron systems as conventional fluids. While evidence for hydrodynamic-like transport is reported in a variety of two-dimensional materials, precise quantitative measurement of the core parameter, electron viscosity, remains challenging. In this work, we demonstrate that magnetoresistance in Corbino-shaped graphene devices offers a simultaneous Ohmmeter/viscosometer, allowing us to disentangle the individual Ohmic and viscous contributions to the transport response, even in the mixed flow regime. Most surprising, we find that in both monolayer and bilayer graphene, the effective electron-electron scattering rate scales linearly with temperature, at odds with the expected $T$-squared dependence expected from conventional Fermi liquid theory, but consistent with a recently identified tomographic flow regime, which was theoretically conjectured to be generic for two-dimensional charged fluids.
Forward citations
Cited by 3 Pith papers
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Magnetotransport of tomographic electrons in a Corbino disk
Tomographic boundary layers in a Corbino disk enhance the quadratic magnetoresistance coefficient via curvature-dependent slip and superballistic electrode conductance, yielding three B-field regimes with anomalous T/...
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Tomographic flow regime vs even-odd effect for the magnetotransport in the Corbino geometry
In a Corbino disk, long-lived odd angular harmonics make the resistance sensitivity to B-squared peak at small magnetic fields, strongest near the tomographic crossover.
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