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Michael Schütt

Researcher at University of Minnesota

Publications -  20
Citations -  842

Michael Schütt is an academic researcher from University of Minnesota. The author has contributed to research in topics: Graphene & Magnetic field. The author has an hindex of 12, co-authored 20 publications receiving 684 citations. Previous affiliations of Michael Schütt include Paul Scherrer Institute & ETH Zurich.

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Hydrodynamics in graphene: Linear-response transport

TL;DR: In this article, a hydrodynamic description of transport properties in graphene-based systems was developed from the quantum kinetic equation, which allows to describe the system in terms of three macroscopic currents carrying electric charge, energy, and quasiparticle imbalance.
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Origin of the Resistivity Anisotropy in the Nematic Phase of FeSe

TL;DR: The intrinsic resistivity anisotropy of strain-free samples is extracted to show that it decreases to nearly zero on cooling down to the superconducting transition, consistent with a scenario in which the in-planeresistivity an isotropy is dominated by inelastic scattering by anisotropic spin fluctuations.
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Collision-dominated nonlinear hydrodynamics in graphene

TL;DR: In this article, an effective hydrodynamic theory of electronic transport in graphene in the interaction-dominated regime is presented, which takes into account dissipation due to Coulomb interaction and finds the viscosity of Dirac fermions in graphene for arbitrary densities.
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Magnetoresistance in two-component systems.

TL;DR: Two-component systems with equal concentrations of electrons and holes exhibit nonsaturating, linear magnetoresistance in classically strong magnetic fields including most of the topological insulators.
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Giant magnetodrag in graphene at charge neutrality

TL;DR: Experimental data and theoretical analysis of Coulomb drag between two closely positioned graphene monolayers in a weak magnetic field show the coexistence of electrons and holes in each layer leads to a dramatic increase of the drag resistivity away from charge neutrality.