On the electronic viscosity of a Dirac fluid in deformed graphene

Abstract

We discuss the properties of the electronic viscosity of a Dirac fluid in deformed graphene by introducing a strain and velocity gradient as equivalent to a pseudo-magnetic and pseudo-electric field respectively into the Dirac equation. It is thereby analytically established that the dynamic shear viscosity coefficient substantially decreases with the applied strain.

References in corpus (3)

• The electronic properties of graphene
• Generation of pure bulk valley current in graphene
• Analog of Fishtail Anomaly in Plastically Deformed Graphene

Cited by in corpus (1)

• Evolution of Landau levels in graphene-based topological insulators in the presence of wedge disclinations