波动性质的微观表现与第五基本场

L. Moukala
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摘要

在量子力学中,我们知道波函数的解释是概率的。我们之前已经确定,任何粒子的标量场都是其存在的原因。在这里,一个人通过相对论的形式主义检验了真空中运动粒子的平面解。事情是这样的。(i)解决方案有四种选择,如狄拉克统一形式主义;在寻找系统真空-粒子或系统真空-反粒子的固定解时。(ii)考虑前者,每个自旋分量表示一个粒子电荷与三个自旋为- 1 / 2的真空费米子的相互作用;每个都沿着一个空间方向。此外,这允许演绎任何规范费米子的三重性质。(iii)每个解情况都可以用相同的波前宽度来定义。从之前介绍过的波函数的伴生向量中可以确定。这里,它指出了横向时间的存在。(四)这两个函数都强调存在第三个长距离基本场,这是基本自旋场可以识别的。(v)这将粒子自旋和轨道动量结合起来,并附带一个尚不清楚的类磁场。(vi)根据电荷,粒子场在波动现象中是可观察到的,从它的规范费米子或规范玻色子的表现;最后,从五个可微场出发,重点讨论了波函数的量子组成、自旋场的开放以及波的性质表现。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Microscopic Manifestations of the Wave Nature and the Fifth Fundamental Field
In Quantum Mechanics, one knows that the wave function interpretation is probabilistic. We previously established that any particle scalar field is the cause of its existence. Here, one examined the plane solution regarding a moving particle in vacuum, through the relativistic formalism. It appeared the following. (i) The solution presents four alternatives, like in Dirac unified formalism; when searching stationary solutions of the system vacuum-particle or the system vacuum-antiparticle. (ii) Considering the former, each spinner component shows the interaction of one particle charge with three vacuum fermions of spin-½; each oriented along one space direction. Furthermore, this allows deducting the triple nature of any gauge fermion. (iii) Each solution case is definable with a same wave front width. This determination became possible from the vector companion of that wave function one introduced before. Here, this points out the existence of transverse time. (iv) Both functions let emphasizing the existence of a third fundamental field of long range, which is identifiable to the fundamental spin field. (v) This unites the particle spin and orbital momenta and bears in addition a magnetic-like field, which is yet unknown. (vi) According to the charge, a particle field is observable in wave phenomena, from the manifestations of its gauge fermions or gauge bosons; when ejected from their stationary states by a perturbation… At last, the results highlight the quantum composition of wave functions, the spin-field patency, and the wave nature manifestation from five differentiable fields.
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