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Investigation of Properties of Time-Dependent Bell Inequalities in Wigner's Form for Nonstationary and Open Quantum Systems

机译:非平稳和开放量子系统中维格纳形式的时变贝尔不等式的性质研究

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摘要

A radically new class of Bell inequalities in Wigner's form was obtained on the basis of Kolmorov's axiomatization of probability theory and the hypothesis of locality. These inequalities take explicitly into account the dependence on time (time-dependent Bell inequalities in Wigner's form). By using these inequalities, one can propose a means for experimentally testing Bohr' complementarity principle in the relativistic region. The inequalities in question open broad possibilities for studying correlations of nonrelativistic and relativistic quantum systems in external fields. The violation of the time-dependent inequalities in quantum mechanics was studied by considering the behavior of a pair of anticorrelated spins in a constant external magnetic field and oscillations of neutral pseudoscalar mesons. The decay of a pseudoscalar particle to a fermion-antifermion pair is considered within quantum field theory. In order to test experimentally the inequalities proposed in the present study, it is not necessary to perform dedicated noninvasive measurements required in the Leggett-Garg approach, for example.
机译:基于Kolmorov概率论的公理化和局部性假设,获得了Wigner形式的一类全新的Bell不等式。这些不等式明确考虑了对时间的依赖性(维格纳形式的与时间有关的贝尔不等式)。通过使用这些不等式,可以提出一种在相对论区域中实验测试玻尔互补原理的方法。所讨论的不等式为研究外部领域中非相对论和相对论量子系统的相关性开辟了广阔的可能性。通过考虑一对反相关自旋在恒定外部磁场中的行为以及中性伪标量介子的振动,研究了量子力学中时间相关不等式的违反。在量子场论中考虑了伪标量粒子对费米-安替米翁对的衰减。为了通过实验测试本研究中提出的不等式,例如,不必执行Leggett-Garg方法所需的专用无创测量。

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