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Disentropy of the Wigner function

机译:Wigner函数的Disontropy

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In this work, the usage of the disentropy of the Wigner function as order and quantumness measure is investigated. Furthermore, the relative disentropy of the Wigner function as a distance measure between two Wigner functions is also discussed. The numerical calculation of the dynamic of the disentropy and relative disentropy of the Wigner function are realized considering an initially pure quantum state that evolves to a classical mixture and when an initially coherent state evolves to a Schrodinger cat state. It is shown that in all cases the disentropy is minimal for the quantum states with maximal quantumness, and it is maximal for maximally ordered states (pure states with positive Wigner function). (C) 2019 Optical Society of America
机译:在这项工作中,研究了作为订单和量子测量的Wigner函数的表达式的使用情况。 此外,还讨论了作为两个Wigner函数之间的距离测量的Wigner函数的相对表现出来。 考虑到初始纯的量子状态,实现了初始纯的量子状态,并且当最初相干状态发展到Schrodinger猫状态时,实现了Wigner函数的动态的数值计算。 结果表明,在所有情况下,在具有最大量子度的量子状态的所有情况下都是最小的,并且对于最大有序状态(具有积极的Wigner函数的纯状态)最大化。 (c)2019年光学学会

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