Valley-Controlled Viscosity of Two-Dimensional Dirac Fluids | Matter42 Literature
Paper details
Research paper
TheoreticalComputational Kinetic Model
Valley-Controlled Viscosity of Two-Dimensional Dirac Fluids
Alexey Ermakov, Alessandro Principi
arXiv·2026·arXiv:2605.11069
Samples
Each sample groups how it was prepared, characterized, and measured. Click a card to expand.
Effective two-cone Dirac system with an energy offset Delta between the two low-energy cones, used to study valley-controlled viscosity in a weakly hybridized SA-TBG-inspired model.
No measurements recorded
Simulatedvalley-polarized two-cone Dirac fluidStudied Material
Monolayer graphene benchmark system used to analyze shear and kinematic viscosity in a Dirac fluid.
No measurements recorded
SimulatedCStudied Material
Parabolic-band two-dimensional electron gas benchmark system used as a conventional Fermi-liquid control case.
No measurements recorded
Simulatedtwo-dimensional electron gasStudied Material
Valley-Controlled Viscosity of Two-Dimensional Dirac Fluids
Alexey Ermakov, Alessandro Principi
arXiv·2026·arXiv:2605.11069
Samples
Each sample groups how it was prepared, characterized, and measured. Click a card to expand.
Effective two-cone Dirac system with an energy offset Delta between the two low-energy cones, used to study valley-controlled viscosity in a weakly hybridized SA-TBG-inspired model.
No measurements recorded
Simulatedvalley-polarized two-cone Dirac fluidStudied Material
Monolayer graphene benchmark system used to analyze shear and kinematic viscosity in a Dirac fluid.
No measurements recorded
SimulatedCStudied Material
Parabolic-band two-dimensional electron gas benchmark system used as a conventional Fermi-liquid control case.
No measurements recorded
Simulatedtwo-dimensional electron gasStudied Material
Valley-Controlled Viscosity of Two-Dimensional Dirac Fluids
Alexey Ermakov, Alessandro Principi
arXiv·2026·arXiv:2605.11069
Samples
Each sample groups how it was prepared, characterized, and measured. Click a card to expand.
Effective two-cone Dirac system with an energy offset Delta between the two low-energy cones, used to study valley-controlled viscosity in a weakly hybridized SA-TBG-inspired model.
No measurements recorded
Simulatedvalley-polarized two-cone Dirac fluidStudied Material
Monolayer graphene benchmark system used to analyze shear and kinematic viscosity in a Dirac fluid.
No measurements recorded
SimulatedCStudied Material
Parabolic-band two-dimensional electron gas benchmark system used as a conventional Fermi-liquid control case.
No measurements recorded
Simulatedtwo-dimensional electron gasStudied Material
Valley-Controlled Viscosity of Two-Dimensional Dirac Fluids
Alexey Ermakov, Alessandro Principi
arXiv·2026·arXiv:2605.11069
Samples
Each sample groups how it was prepared, characterized, and measured. Click a card to expand.
Effective two-cone Dirac system with an energy offset Delta between the two low-energy cones, used to study valley-controlled viscosity in a weakly hybridized SA-TBG-inspired model.
No measurements recorded
Simulatedvalley-polarized two-cone Dirac fluidStudied Material
Monolayer graphene benchmark system used to analyze shear and kinematic viscosity in a Dirac fluid.
No measurements recorded
SimulatedCStudied Material
Parabolic-band two-dimensional electron gas benchmark system used as a conventional Fermi-liquid control case.
No measurements recorded
Simulatedtwo-dimensional electron gasStudied Material
Linearized semiclassical Boltzmann transport framework for electron-electron scattering and viscosity in Dirac fluids, with dynamically screened Coulomb interaction and shear-channel projection.
Settings
modelstwo-cone Dirac system, monolayer graphene, two-dimensional electron gas
formalismsemiclassical Boltzmann equation
screeningdynamically screened Coulomb interaction
assumptionshydrodynamic regime, incompressible flow, no intervalley scattering in the two-cone model, Umklapp processes neglected, acoustic phonons neglected, static disorder neglected
species includedelectron, hole
collision integralelectron-electron only
Conditions
notes:Used to compute shear viscosity, kinematic viscosity, and transport-time-controlled viscous response versus valley splitting and temperature.
Linearized semiclassical Boltzmann transport framework for electron-electron scattering and viscosity in Dirac fluids, with dynamically screened Coulomb interaction and shear-channel projection.
Settings
modelstwo-cone Dirac system, monolayer graphene, two-dimensional electron gas
formalismsemiclassical Boltzmann equation
screeningdynamically screened Coulomb interaction
assumptionshydrodynamic regime, incompressible flow, no intervalley scattering in the two-cone model, Umklapp processes neglected, acoustic phonons neglected, static disorder neglected
species includedelectron, hole
collision integralelectron-electron only
Conditions
notes:Used to compute shear viscosity, kinematic viscosity, and transport-time-controlled viscous response versus valley splitting and temperature.
Linearized semiclassical Boltzmann transport framework for electron-electron scattering and viscosity in Dirac fluids, with dynamically screened Coulomb interaction and shear-channel projection.
Settings
modelstwo-cone Dirac system, monolayer graphene, two-dimensional electron gas
formalismsemiclassical Boltzmann equation
screeningdynamically screened Coulomb interaction
assumptionshydrodynamic regime, incompressible flow, no intervalley scattering in the two-cone model, Umklapp processes neglected, acoustic phonons neglected, static disorder neglected
species includedelectron, hole
collision integralelectron-electron only
Conditions
notes:Used to compute shear viscosity, kinematic viscosity, and transport-time-controlled viscous response versus valley splitting and temperature.
Linearized semiclassical Boltzmann transport framework for electron-electron scattering and viscosity in Dirac fluids, with dynamically screened Coulomb interaction and shear-channel projection.
Settings
modelstwo-cone Dirac system, monolayer graphene, two-dimensional electron gas
formalismsemiclassical Boltzmann equation
screeningdynamically screened Coulomb interaction
assumptionshydrodynamic regime, incompressible flow, no intervalley scattering in the two-cone model, Umklapp processes neglected, acoustic phonons neglected, static disorder neglected
species includedelectron, hole
collision integralelectron-electron only
Conditions
notes:Used to compute shear viscosity, kinematic viscosity, and transport-time-controlled viscous response versus valley splitting and temperature.