Titlebook: Self-Dual Chern-Simons Theories; Gerald Dunne Book 1995 Springer-Verlag Berlin Heidelberg 1995 Quantum Hall effect.condensed matter.conden

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假

Introduction,ories in which the interactions have particular forms and special strengths such that the second order equations of motion (in general, a set of coupled nonlinear partial differential equations) reduce to first order equations which are simpler to analyze. The “self-dual point”, at which the interac

芳香一点

Abelian Nonrelativistic Model,nyons — point particles in the plane with fractional statistics. In this Chapter we concentrate on the symmetry and self-dual structure of the classical field theory, deferring discussion of quantum aspects to Chapter 6. This 2 + 1 dimensional theory has a Bogomol’nyi style lower bound for the energ

Tailor

Nonabelian Nonrelativistic Model,lian generalization is of interest for the understanding of nonabelian fractional statistics, a rich subject with potential applications in various quantum Hall systems [257,31]. As in the abelian models, there is a Bogomol’nyi lower bound for the energy which is saturated by static zero energy conf

灌溉

Abelian Relativistic Model,dynamics [113,127]. It is a unique feature of these Chern-Simons theories that it is still possible to find a factorization of the equations of motion into first-order self-duality equations. The energy is bounded below, with the bound saturated by solutions to the self-duality equations, provided t

dendrites

嘲弄

Quantum Aspects,have concentrated on classical aspects, although particular emphasis has been given to that classical data (such as static solutions, and vacuum spectra) which is usually of the greatest significance for quantization [122,211]. In 1 + 1 dimensional field theories, the equivalence between direct quan

狗窝

0940-7677 Chern-Simons theories and finishes with some applications in quantum physics. The book is written for advanced students and researchers in mathematical, particle, and condensed matter physics.978-3-662-14044-4978-3-540-44777-1Series ISSN 0940-7677

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