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首页> 外文期刊>Journal of Modern Physics >The Definition of Universal Momentum Operator of Quantum Mechanics and the Essence of Micro-Particle’s Spin——To Reveal the Real Reason That the Bell Inequality Is Not Supported by Experiments
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The Definition of Universal Momentum Operator of Quantum Mechanics and the Essence of Micro-Particle’s Spin——To Reveal the Real Reason That the Bell Inequality Is Not Supported by Experiments

机译:量子力学通用动量算符的定义和微粒自旋的本质-揭示实验不支持贝尔不等式的真实原因

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The definition of momentum operator in quantum mechanics has some foundational problems and needs to be improved. For example, the results are different in general by using momentum operator and kinetic operator to calculate microparticle’s kinetic energy. In the curved coordinate systems, momentum operators can not be defined properly. When momentum operator is acted on non-eigen wave functions in coordinate space, the resulting non-eigen values are complex numbers in general. In this case, momentum operator is not the Hermitian operator again. The average values of momentum operator are complex numbers unless they are zero. The same problems exist for angle momentum operator. Universal momentum operator is proposed in this paper. Based on it, all problems above can be solved well. The logical foundation of quantum mechanics becomes more complete and the EPY momentum paradox can be eliminated thoroughly. By considering the fact that there exist a difference between the theoretical value and the real value of momentum, the concepts of auxiliary momentum and auxiliary angle momentum are introduced. The relation between auxiliary angle momentum and spin is deduced and the essence of micro-particle’s spin is revealed. In this way, the fact that spin gyro-magnetic ratio is two times of orbit gyro-magnetic ratio, as well as why the electrons of ground state without obit angle momentum do not fall into atomic nuclear can be explained well. The real reason that the Bell inequality is not supported by experiments is revealed, which has nothing to do with whether or not hidden variables exist, as well as whether or not locality is violated in microcosmic processes.
机译:量子力学中动量算子的定义存在一些基础性的问题,有待改进。例如,通过使用动量算符和动量算符来计算微粒的动能,结果通常是不同的。在曲线坐标系中,无法正确定义动量算符。当动量算符作用于坐标空间中的非本征波函数时,所得的非本征值通常为复数。在这种情况下,动量算符不再是Hermitian算符。动量算子的平均值为复数,除非它们为零。角动量算符存在相同的问题。本文提出了通用动量算子。基于此,可以很好地解决以上所有问题。量子力学的逻辑基础变得更加完整,并且可以彻底消除EPY动量悖论。考虑到动量的理论值与实际值之间存在差异,引入了辅助动量和辅助角动量的概念。推导了辅助角动量与自旋之间的关系,揭示了微粒自旋的本质。这样,可以很好地解释自旋旋磁比是轨道旋磁比的两倍的事实,以及没有观察角动量的基态电子为什么不落入原子核的原因。揭示了贝尔不等式不受实验支持的真正原因,这与隐藏变量是否存在以及微观过程中是否违反局部性无关。

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