Within the Grassmannian U(2N)/U(N) x U(N) nonlinear sigma-model representation of localization, one can study the low-energy dynamics of both a free and interacting electron gas. We study the crossover between these two fundamentally different physical problems. We show how the topological arguments for the exact quantization of the Hall conductance are extended to include the Coulomb interaction problem. We discuss dynamical scaling and make contact with the theory of variable range hopping. (C) 2005 Pleiades Publishing, Inc
We report a theoretical study of the linear and nonlinear dynamics of edge excitations of an integer...
Scaling ideas in the theory of the quantum Hall effect are fundamentally based on topological princi...
Noncommutative geometry governs the physics of quantum Hall (QH) effects. We introduce the Weyl orde...
Within the Grassmannian U(2N)/U(N) x U(N) nonlinear sigma-model representation of localization, one ...
We report the results of a microscopic theory, based on the topological concept of a θ vacuum, which...
International audienceThe quantum Hall effect is universal and expected to occur in all two-dimensio...
International audienceThe quantum Hall effect is universal and expected to occur in all two-dimensio...
We consider the Finkelstein action describing a system of spin-polarized or spinless electrons in 2+...
The localization-delocalization transition occurring in the quantum Hall effect is studied for nonin...
The localization-delocalization transition occurring in the quantum Hall effect is studied for nonin...
We consider the Finkelstein action describing a system of spin-polarized or spinless electrons in 2+...
The localization-delocalization transition occurring in the quantum Hall effect is studied for nonin...
In this essay, we intend to review aspects of universality and phase transition in the quantum Hall ...
Transitions among quantum Hall plateaux share a suite of remarkable experimental features, such as ...
Transitions among quantum Hall plateaux share a suite of remarkable experimental features, such as ...
We report a theoretical study of the linear and nonlinear dynamics of edge excitations of an integer...
Scaling ideas in the theory of the quantum Hall effect are fundamentally based on topological princi...
Noncommutative geometry governs the physics of quantum Hall (QH) effects. We introduce the Weyl orde...
Within the Grassmannian U(2N)/U(N) x U(N) nonlinear sigma-model representation of localization, one ...
We report the results of a microscopic theory, based on the topological concept of a θ vacuum, which...
International audienceThe quantum Hall effect is universal and expected to occur in all two-dimensio...
International audienceThe quantum Hall effect is universal and expected to occur in all two-dimensio...
We consider the Finkelstein action describing a system of spin-polarized or spinless electrons in 2+...
The localization-delocalization transition occurring in the quantum Hall effect is studied for nonin...
The localization-delocalization transition occurring in the quantum Hall effect is studied for nonin...
We consider the Finkelstein action describing a system of spin-polarized or spinless electrons in 2+...
The localization-delocalization transition occurring in the quantum Hall effect is studied for nonin...
In this essay, we intend to review aspects of universality and phase transition in the quantum Hall ...
Transitions among quantum Hall plateaux share a suite of remarkable experimental features, such as ...
Transitions among quantum Hall plateaux share a suite of remarkable experimental features, such as ...
We report a theoretical study of the linear and nonlinear dynamics of edge excitations of an integer...
Scaling ideas in the theory of the quantum Hall effect are fundamentally based on topological princi...
Noncommutative geometry governs the physics of quantum Hall (QH) effects. We introduce the Weyl orde...