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Advantages of Probability Amplitude Over Probability Density in Quantum Mechanics

机译:量子力学中概率振幅相对于概率密度的优势

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摘要

We discuss reasons why a probability amplitude, which becomes a probability density after squaring, is considered as one of the most basic ingredients of quantum mechanics. First, the Heisenberg/Schr?dinger equation, an equation of motion in quantum mechanics, describes a time evolution of the probability amplitude rather than of a probability density. There may be reasons why dynamics of a physical system are described by amplitude. In order to investigate one role of the probability amplitude in quantum mechanics, specialized codeword-transfer experiments are designed using classical information theory. Within this context, quantum mechanics based on probability amplitude provides the following: i) a minimum error of the codeword transfer; ii) this error is independent of coding parameters; and iii) nontrivial and nonlocal correlation can be realized. These are considered essential advantages of the probability amplitude over the probability density.
机译:我们讨论了为什么方差在平方后成为概率密度的原因被认为是量子力学的最基本要素之一。首先,海森堡/薛定er方程(量子力学中的运动方程)描述了概率振幅而不是概率密度的时间演化。物理系统的动力学用幅度来描述可能是有原因的。为了研究概率振幅在量子力学中的作用,使用经典信息论设计了专门的码字转移实验。在这种情况下,基于概率振幅的量子力学提供了以下内容:i)码字传输的最小误差; ii)该错误与编码参数无关; iii)可以实现非平凡和非局部的相关性。这些被认为是概率幅度相对于概率密度的基本优点。

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