Add to ORKGWe discuss the canonical quantization of Chern-Simons theory in a manifold with boundary. When the spatial slice is a disc, our method yields edge states carrying a representation of the Kac-Moody algebra. We also discuss incorporation of sources through explicit construction of vertex operators A geometric proof of the spin-statistics theorem obeyed by these sources is given We conclude with some remarks on the observability of the edge currents in quantum Hall samples
We prove a general theorem on the relation between the bulk topological quantum number and the edge ...
The current algebra generated by fermions coupled to external gauge potentials and metrics on a mani...
The Abelian Chern-Simons theory is considered on a cylindrical spacetime RxD, in a not necessarily f...
We investigate the quantization and applications of Chern-Simons theories to several systems of inte...
Abstract. Quantum Spin-Hall systems are topological insulators displaying dissipationless spin curre...
We analyze the Lagrangian and Hamiltonian formulations of the Maxwell-Chern-Simons theory defined on...
This paper discusses the formulation of the non-commutative Chern-Simons (CS) theory where the spati...
This paper discusses the formulation of the non-commutativ e Chern-Simons (CS) theory where the spat...
Abstract We elaborate on the extended Hilbert space factorization of Chern Simons theory and show ho...
We explore the non-equilibrium response of Chern insulators. Focusing on the Haldane model, we study...
Abstract Studying the edge states of a topological system and extracting their topological propertie...
Inspired by the spin geometry theorem, two operators are defined which measure angles in the quantum...
We examine the problem of determining which representations of the braid group on a Riemann surface ...
In part 1, we study a realization of a chain of Majorana bound states at the interfaces between alte...
The Chern-Simons axion coupling of a bulk insulator is only defined modulo a quantum of e2/h. The qu...
We prove a general theorem on the relation between the bulk topological quantum number and the edge ...
The current algebra generated by fermions coupled to external gauge potentials and metrics on a mani...
The Abelian Chern-Simons theory is considered on a cylindrical spacetime RxD, in a not necessarily f...
We investigate the quantization and applications of Chern-Simons theories to several systems of inte...
Abstract. Quantum Spin-Hall systems are topological insulators displaying dissipationless spin curre...
We analyze the Lagrangian and Hamiltonian formulations of the Maxwell-Chern-Simons theory defined on...
This paper discusses the formulation of the non-commutative Chern-Simons (CS) theory where the spati...
This paper discusses the formulation of the non-commutativ e Chern-Simons (CS) theory where the spat...
Abstract We elaborate on the extended Hilbert space factorization of Chern Simons theory and show ho...
We explore the non-equilibrium response of Chern insulators. Focusing on the Haldane model, we study...
Abstract Studying the edge states of a topological system and extracting their topological propertie...
Inspired by the spin geometry theorem, two operators are defined which measure angles in the quantum...
We examine the problem of determining which representations of the braid group on a Riemann surface ...
In part 1, we study a realization of a chain of Majorana bound states at the interfaces between alte...
The Chern-Simons axion coupling of a bulk insulator is only defined modulo a quantum of e2/h. The qu...
We prove a general theorem on the relation between the bulk topological quantum number and the edge ...
The current algebra generated by fermions coupled to external gauge potentials and metrics on a mani...
The Abelian Chern-Simons theory is considered on a cylindrical spacetime RxD, in a not necessarily f...