Sudbery, A. (2001) On local invariants of pure three-qubit states. Journal of Physics A: Mathematical and General, 34 (3). pp. 643-652. ISSN 1361-6447Full text not available from this repository.
We study invariants of three-qubit states under local unitary transformations, i.e. functions on the space of entanglement types, which is known to have dimension six. We show that there is no set of six algebraically independent polynomial invariants of degree ≤ 6, and find such a set with maximum degree eight. We describe an intrinsic definition of a canonical state on each orbit, and discuss the (non-polynomial) invariants associated with it.
|Academic Units:||The University of York > Mathematics (York)|
|Depositing User:||York RAE Import|
|Date Deposited:||20 Apr 2009 12:01|
|Last Modified:||20 Apr 2009 12:01|
|Publisher:||Institute of Physics and IOP Publishing Limited|
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