Reinvestigation of Heisenberg’s Uncertainty Principle and a New Deduction of Schrodinger Equation - Spinvector Motion II

Z. Bo
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Abstract

A thorough investigation was conducted for the proof process of Heisenberg’s famous inequality. It is apparent that any particle, no matter a classical or a quantum particle, as long as in wave motion, its d p always has an upper limit and a lower limit, which results in the product of d p and d x has both upper and lower limits. The Heisenberg’s inequality is nothing to do with measurement accuracy but related to energy conservation. A new deduction method for a spinning electron revolving on an orbit around a nucleus was developed based on our recently developed theory of spin vector in motion behaving particle-wave duality. The electron’s motion equation is same as Schrodinger equation while with a different energy constant j which is related to the spin vector’s motion features such as the mass of the object, the spin period and revolution period, the orbit shape and size. The new deduction process of Schrodinger equation will help explain the dilemma of the quantum mechanics.
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海森堡测不准原理的再研究与薛定谔方程的新演绎——旋维矢量运动2
对海森堡著名不等式的证明过程进行了深入的考察。很明显,任何粒子,无论是经典粒子还是量子粒子,只要在波动中,它的dp总是有上限和下限,这就导致dp与dx的乘积既有上限也有下限。海森堡不等式与测量精度无关,而是与能量守恒有关。基于我们最近发展的运动自旋矢量表现粒子波二象性的理论,提出了一种新的自旋电子绕核轨道旋转的推导方法。电子的运动方程与薛定谔方程相同,但不同的能量常数j与物体的质量、自旋周期和公转周期、轨道形状和大小等自旋矢量的运动特征有关。薛定谔方程的新演绎过程将有助于解释量子力学的困境。
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