We derive quantum field theory Ward identities based on linear area preserving and conformal transformations in 2+1 dimensions. The identities relate Hall viscosities, Hall conductivities and the angular momentum. They apply both for relativistic and non relativistic systems, at zero and at finite temperature. We consider systems with or without translation invariance, and introduce an external magnetic field and viscous drag terms. A special case of the identities yields the well known relation between the Hall conductivity and half the angular momentum density
This dissertation studies quantum entanglement in relation to the geometric response known as Hall v...
For a spacetime of odd dimensions endowed with a unit vector field, we introduce a new topological c...
The nondissipative (Hall) viscosity is known to play an interesting role in two-dimensional (2D) top...
We use the Ward identities corresponding to general linear transformations, and derive relations bet...
We use the Ward identities corresponding to general linear transformations, and derive relations bet...
We derive a generalized set of Ward identities that captures the effects of topological charge on Ha...
For a spacetime of odd dimensions endowed with a unit vector field, we introduce a new topological c...
We use the holographic approach to compare the Hall viscosity η_H and the angular momentum density J...
We use the holographic approach to compare the Hall viscosity η[subscript H] and the angular momentu...
We study the spontaneous parity breaking and generating of Hall viscosity and angular momentum in ho...
We study parity-violating effects, particularly the generation of angular momentum density and its r...
International audienceWe study linear responses to metric perturbation in two-dimensional topologica...
Hall viscosity, also known as the Lorentz shear modulus, has been proposed as a topological property...
We study the Hall conductivity in holographic models where translational invariance is broken by a l...
International audienceUsing derivative expansion applied to the Wigner transform of the two-point Gr...
This dissertation studies quantum entanglement in relation to the geometric response known as Hall v...
For a spacetime of odd dimensions endowed with a unit vector field, we introduce a new topological c...
The nondissipative (Hall) viscosity is known to play an interesting role in two-dimensional (2D) top...
We use the Ward identities corresponding to general linear transformations, and derive relations bet...
We use the Ward identities corresponding to general linear transformations, and derive relations bet...
We derive a generalized set of Ward identities that captures the effects of topological charge on Ha...
For a spacetime of odd dimensions endowed with a unit vector field, we introduce a new topological c...
We use the holographic approach to compare the Hall viscosity η_H and the angular momentum density J...
We use the holographic approach to compare the Hall viscosity η[subscript H] and the angular momentu...
We study the spontaneous parity breaking and generating of Hall viscosity and angular momentum in ho...
We study parity-violating effects, particularly the generation of angular momentum density and its r...
International audienceWe study linear responses to metric perturbation in two-dimensional topologica...
Hall viscosity, also known as the Lorentz shear modulus, has been proposed as a topological property...
We study the Hall conductivity in holographic models where translational invariance is broken by a l...
International audienceUsing derivative expansion applied to the Wigner transform of the two-point Gr...
This dissertation studies quantum entanglement in relation to the geometric response known as Hall v...
For a spacetime of odd dimensions endowed with a unit vector field, we introduce a new topological c...
The nondissipative (Hall) viscosity is known to play an interesting role in two-dimensional (2D) top...