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Informationally complete measurement chart

02.11.2019

images informationally complete measurement chart

Entanglement detection Quantum entanglement Quantum measurements. Materials Phys. Journal of Mathematical Physics. Given some of the useful properties of SIC-POVMs, it would be useful if it was positively known whether such sets could be constructed in a Hilbert space of arbitrary dimension. ST Accel.

  • [quantph/] Symmetric Informationally Complete Quantum Measurements
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  • A symmetric, informationally complete, positive operator-valued measure (SIC-​POVM) is a.

    relation of SIC-POVMs with spherical t-designs. Consider the map.

    images informationally complete measurement chart

    complete (SIC) quantum measurements, also known as maximal informationally complete quantum measurements [1–4] stands at the . Table 1.

    References classified by the topics to which they give significant coverage. Such a set is called a ``symmetric, informationally complete'' POVM (SIC-POVM) and is equivalent to a set of d^2 equiangular lines in C^d.
    Applied Phys.

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    Issue Vol. Fluids Phys. Editors' Suggestion.

    images informationally complete measurement chart

    Materials Phys.

    images informationally complete measurement chart
    Informationally complete measurement chart
    Series I Physics Physique Fizika. Journal of Mathematical Physics.

    [quantph/] Symmetric Informationally Complete Quantum Measurements

    Several operators must first be introduced. Bibcode : JMP Views Read Edit View history. Materials Phys.

    Recently, several intriguing conjectures have been proposed connecting symmetric informationally complete quantum measurements (SIC POVMs, or SICs) and.

    images informationally complete measurement chart

    We show that a special type of measurements, called symmetric informationally complete positive operator-valued measures (SIC POVMs).

    For a quantum system with a d-dimensional Hilbert space, a symmetric informationally complete measurement (SIC) can be thought of as a set of d^2 pure states.
    Given some of the useful properties of SIC-POVMs, it would be useful if it was positively known whether such sets could be constructed in a Hilbert space of arbitrary dimension.

    Foundations of Physics. But since elements of a SIC-POVM can completely and uniquely determine any quantum state, this linear operator can be applied to the decomposition of any state, resulting in the ability to write the following:.

    We show that a special type of measurements, called symmetric informationally complete positive operator-valued measures SIC POVMsprovide a stronger entanglement detection criterion than the computable cross-norm or realignment criterion based on local orthogonal observables.

    Journal of Mathematical Physics.

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    Issue Vol. Figure 1 a Tomographically complete single measurement setting M s with d 2 outcomes.

    images informationally complete measurement chart
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    But since elements of a SIC-POVM can completely and uniquely determine any quantum state, this linear operator can be applied to the decomposition of any state, resulting in the ability to write the following:.

    Video: Informationally complete measurement chart Measurement chart

    ST Phys. Foundations of Physics. The proof for the existence of SIC-POVMs for arbitrary dimensions remains an open question, [6] but is an ongoing field of research in the quantum mechanics community. Retrieved Beams Phys.

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