Paper
23 July 2003 Minimal sets of conditions for distinguishing among separable and entangled states of multiqubit systems
Philippe Jorrand, Mehdi Mhalla
Author Affiliations +
Proceedings Volume 5128, First International Symposium on Quantum Informatics; (2003) https://doi.org/10.1117/12.517906
Event: First International Symposium on Quantum Informatics, 2002, Lipki, Russian Federation
Abstract
A state ψ = α/00] + β/01] + γ/10] +δ/11] of a system of two qubits is separable if the equality among pair-wise products αδ = βγ holds. This paper generalize this form of condition for distinguishing among separable and entangled states of systems of n qubits. Given a pure state /ψN] of a quantum system composed of n qubits, where N = 2n, this paper defines minimal sets of equalities among pair-wise products of amplitudes of /ψN] for characterizing two forms of separability of /ψN]: (i) into a tensor product of n qubit states /ψ2]0 x/ψ2]1 x...x/ψ2]n-1, and (ii), into a tensor product of 2 subsystems states /ψp]x/ψQ] with P=2p and Q=2q such that p+q=n.
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Philippe Jorrand and Mehdi Mhalla "Minimal sets of conditions for distinguishing among separable and entangled states of multiqubit systems", Proc. SPIE 5128, First International Symposium on Quantum Informatics, (23 July 2003); https://doi.org/10.1117/12.517906
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KEYWORDS
Quantum communications

Quantum information

Entangled states

Osmium

Quantum computing

Visualization

Information science

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