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Completely positive tensor decomposition
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Completely positive tensor decomposition
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A symmetric tensor, which has a symmetric nonnegative decomposition, is called a completely positive tensor. We consider the completely positive tensor decomposition problem. A semidefinite algorithm is presented for checking whether a symmetric tensor is completely positive. If it is not completely positive, a certificate for it can be obtained; if it is completely positive, a nonnegative decomposition can be obtained.
Forward citations
Cited by 1 Pith paper
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Entanglement in the Dicke subspace
Mixtures of Dicke states are separable exactly when their parametrizing tensor is completely positive; this yields PPT-entangled examples for all n≥3, d≥3 and SDP relaxations for separability.
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