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A decomposition theorem for positive maps, and the projection onto a spin factor

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arxiv 1308.3332 v2 pith:LSVLBCLN submitted 2013-08-15 math.FA

classification math.FA
keywords positivefactorontoprojectionspinalgebrasanalyzedatomic
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It is shown that each positive map between matrix algebras is the sum of a maximal decomposable map and an atomic map which is both optimal and co-optimal. The result is analyzed in detail for the positive projection onto a spin factor.

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  1. Scaling Bound Entanglement through Local Extensions

    quant-ph 2025-09 conditional novelty 6.0 of 10

    Local extensions produce PPT bound entangled states of Schmidt number 3, 4, and 5 in record dimensions 4×5, 7×7, and 9×9.

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