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Unification of spatiotemporal quantum formalisms: mapping between process and pseudo-density matrices via multiple-time states
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We consider the relation between three different approaches to defining quantum states across several times and locations: the pseudo-density matrix (PDM), the process matrix, and the multiple-time state approaches. Previous studies have shown that bipartite two-time states can reproduce the statistics of bipartite process matrices. Here, we show that the operational scenarios underlying two-time states can be represented as PDMs, and thereby construct a mapping from process matrices with measurements to PDMs. The existence of this mapping implies that PDMs can, like the process matrix, model processes with indefinite causal orders. The results contribute to the unification of quantum models of spatiotemporal states.
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Temporal Kirkwood-Dirac Quasiprobability Distribution and Unification of Temporal State Formalisms through Temporal Bloch Tomography
A generalized Kirkwood–Dirac distribution for multi-time processes unifies pseudo-density operators, doubled density operators, and related temporal state formalisms via temporal Bloch tomography.
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