Representations of the quantum algebra are constructed on the space of (N + 1)-component anyons in , extending analogous results on the lattice. Such representations can be obtained in terms of both fermionic or bosonic anyons, showing that the hard-core constraint is not necessary in the continuous case.

Representations of ${cal U}_q(hat A_N)$ in the space of continuous anyons

ROSSI, Marco
1996-01-01

Abstract

Representations of the quantum algebra are constructed on the space of (N + 1)-component anyons in , extending analogous results on the lattice. Such representations can be obtained in terms of both fermionic or bosonic anyons, showing that the hard-core constraint is not necessary in the continuous case.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/20.500.11770/149578
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