Noncommutativity from Embedding Techniques

Abstract

We apply the embedding method of Batalin-Tyutin for revealing noncommutative structures in the generalized Landau problem. Different types of noncommutativity follow from different gauge choices. This establishes a duality among the distinct algebras. An alternative approach is discussed which yields equivalent results as the embedding method. We also discuss the consequences in the Landau problem for a non constant magnetic field.

To appear in Modern Physics Letters A

References in corpus (1)

• Extended Space Duality in the Noncommutative Plane

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