Leituras da lógica de Hegel

Bavaresco, Agemir; Pertille, José Pinheiro; Miranda, Marloren Lopes; Tauchen, Jair

doi:10.36592/9786581110031

2019

DOI: 10.36592/9786581110031

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Leituras da lógica de Hegel

Agemir Bavaresco¹,

José Pinheiro Pertille²,

Marloren Lopes Miranda³

et al.

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“…In Supplemental Material we present the results of exploratory studies of application of quasi POVMs for PMsimulability for qutrit POVMs that are covariant with respect to Z 3 × Z 3 group [2]. We expect that quasi-POVMs can be applied in other problems, such as construction of local hidden-variable models for general quantum states [15,16] or the problem of joint measurability [33,34].…”

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Simulating Positive-Operator-Valued Measures with Projective Measurements

et al. 2017

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Standard projective measurements (PMs) represent a subset of all possible measurements in quantum physics, defined by positive-operator-valued measures. We study what quantum measurements are projective simulable, that is, can be simulated by using projective measurements and classical randomness. We first prove that every measurement on a given quantum system can be realized by classical randomization of projective measurements on the system plus an ancilla of the same dimension. Then, given a general measurement in dimension two or three, we show that deciding whether it is PM simulable can be solved by means of semidefinite programming. We also establish conditions for the simulation of measurements using projective ones valid for any dimension. As an application of our formalism, we improve the range of visibilities for which two-qubit Werner states do not violate any Bell inequality for all measurements. From an implementation point of view, our work provides bounds on the amount of white noise a measurement tolerates before losing any advantage over projective ones.

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Simulating Positive-Operator-Valued Measures with Projective Measurements

et al. 2017

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Leituras da lógica de Hegel

Cited by 1 publication

References 0 publications

Simulating Positive-Operator-Valued Measures with Projective Measurements

Simulating Positive-Operator-Valued Measures with Projective Measurements

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