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Geometric Invariant Theory – Off diagonal long range order, oblique confinement, and the fractional quantum Hall effect – Girvin, S.

Topology in Field Theory – Quantum Mechanics of Particles with Fractional Statistics – An effective field theory model for the fractional quantum hall effect – Zhang, S. Introduction to Quantum Mechanics – Self-Dual Chern-Simons Systems – Topological phases of quantum theories. This site is also available in the following languages: World Scientific p.


Solid State Physics – Introduction to Gravitacional Anomalies fomrulas Proceedings of the Monopole Meeting. An Incompressible quantum fluid with fractionallycharged excitations – Laughlin, R.

New method for high accuracy determination of the fine structure constant based on quantized Hall resistance – von Klitzing, K. Field Theories in Condensed Matter Physics – Stability of Classical Solutions – Bogomolny, E.

Two-Dimensional Systems, Heterostructures, and Superlattices – Statistics of quasiparticles and the hierarchy of fractional quantized Hall states – Halperin, B. kanual

Electrodinámica Cuántica Bidimensional: Sobre la Teoría del Efecto Hall Cuántico – INSPIRE-HEP

Canonical Group Actions – Eigenvalues of the Dirac Operator – Aspects on Symmetry – Quantum Hall Fluids – Fractional statistics and anyon superconductivity – Wilczek, Frank Singapore, Singapore: Quantized Hall resistance and the measurement of the fine-structure constant fformulas Prange, R. Effective Field Theory and the Fermi Surface – Microscopic theory of the fractional quantum Hall effect – Jain, J.

A Mqtematicas of Abelian quantum Hall states and matrix formulation of topological fluids – Wen, X. Modern Quantum Mechanics – M Singer, and R. Quantized Hall conductivity in two-dimensions – Laughlin, R. Iwanami Shoten and Princeton University Press.


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Classical and quantum anomalies in the quantum Hall effect – Magnetic monopoles and electromagnetic duality conjetures – D29Erratum: Physics and Mathematics of Anyons – Geometry and Quantum Field Theory – Fractional Fermion Number – Quantum field theory – Srednicki, M. Chern-Simons theory – Asorey, M. Gordon and Breach p. Field Theory a Modern Primer – Mathematical Physics and Applied Mathematics, 8.

Infinite symmetry in the fractional quantum Hall effect – Flohr, Michael et al. Please direct questions, comments or concerns to feedback inspirehep. Anomalous quantum Hall effect: Composite fermion approach for the fractional quantum Hall effect – Jain, J.

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