To a line bundle over a noncommutative space there is naturally associated a Fock module. The algebra of corresponding creation and annihilation operators is the total space algebra of a principal U(1)-bundle over the noncommutative space. We describe the general construction and illustrate it with examples.

Fock modules and noncommutative line bundles

LANDI, GIOVANNI
2015

Abstract

To a line bundle over a noncommutative space there is naturally associated a Fock module. The algebra of corresponding creation and annihilation operators is the total space algebra of a principal U(1)-bundle over the noncommutative space. We describe the general construction and illustrate it with examples.
http://www.sif.it/riviste/ncc/econtents/2015/038/05/article/9
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Utilizza questo identificativo per citare o creare un link a questo documento: http://hdl.handle.net/11368/2883190
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