量子力学概率波的错觉

Wim Vegt
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引用次数: 0

摘要

1928年相对论量子力学狄拉克方程的发表,达到了量子物理学的一个重要里程碑。然而,狄拉克方程代表的是一维量子力学方程,无法描述四维物理现实。本文将给出用矢量概率函数和复共轭矢量概率函数表示的四维相对论量子力学狄拉克方程。要实现这一点,物理学的经典边界必须改变。有必要回到300年前。200多年前,狄拉克方程还没有发表。回到物理学的初始阶段。艾萨克·牛顿于1687年在《自然哲学的数学原理》中发表了一篇与科学和宗教和谐相处的物理学的普遍基本原理。物理学中的普遍路径,主题,普遍概念。牛顿发现了“普遍平衡”的概念,并将其表述为著名的第三个方程式:作用力=反作用。本文在此基础上提出了一种新的物理学,为量子物理学和广义相对论开辟了一条新途径。量子力学概率波的物理概念是在1927年著名的第五届索尔维会议上提出的。在那个时期,有几种情况结合在一起,使得有可能创造出一种独特的想法,即物质波是复杂的(部分是真实的,部分是虚构的),并描述了物理对象(基本粒子)出现的概率。复概率波的概念在20世纪初是一个新概念。从那时起,新概念在哥本哈根解释中得到了谨慎的保护。当Schrödinger在1926年发表他著名的物质波动方程时,他发现了原子中电子存在的球形和椭圆形解。Schrödinger波动方程中物质波的第一个概念是受限电磁波的概念。但根据麦克斯韦的说法,这是不可能的。根据麦克斯韦方程组,电磁波只能沿直线传播,光(电磁波)不可能局限于球体或椭圆的表面。出于这个原因,Schrödinger波动方程中的这些物质波只能来自与电磁波不同的起源。尼尔斯·玻尔在Schrödinger的波动方程中引入了“概率波”的概念作为物质波的起源。并定义了新概念,即电子仍然是粒子,但原子中电子的物理存在被一个球面概率函数等分。在新理论中,将证明,由于麦克斯韦方程中的一个错误,在1927年,受限电磁波不能被认为是Schrödinger波动方程中表示的物质波。新理论提出了一个描述电磁场组态的新方程,该方程也是薛定谔波动方程和相对论量子力学狄拉克方程的解,并以离散值携带质量、电荷和磁自旋。
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The Illusion of Quantum Mechanical Probability Waves
An important milestone in quantum physics has been reached by the publication of the Relativistic Quantum Mechanical Dirac Equation in 1928. However, the Dirac equation represents a 1-Dimensional quantum mechanical equation which is unable to describe the 4-Dimensional Physical Reality. In this article the 4-Dimensional Relativistic Quantum Mechanical Dirac Equation expressed in the vector probability functions  and the complex conjugated vector probability function  will be published. To realize this, the classical boundaries of physics has to be changed. It is necessary to go back in time 300 years ago. More than 200 years ago before the Dirac Equation had been published. A Return to the Inception of Physics. The time of Isaac Newton who published in 1687 in the “Philosophiae Naturalis Principia Mathematica” a Universal Fundamental Principle in Physics which was in Harmony with Science and Religion. The Universal Path, the Leitmotiv, the Universal Concept in Physics. Newton found the concept of “Universal Equilibrium” which he formulated in his famous third equation Action = - Reaction. This article presents a New Kind of Physics based on this Universal Fundamental Concept in Physics which results in a New Approach in Quantum Physics and General Relativity. The physical concept of quantum mechanical probability waves has been created during the famous 1927 5th Solvay Conference. During that period there were several circumstances which came together and made it possible to create an unique idea of material waves being complex (partly real and partly imaginary) and describing the probability of the appearance of a physical object (elementary particle). The idea of complex probability waves was new in the beginning of the 20th century. Since then the New Concept has been protected carefully within the Copenhagen Interpretation. When Schrödinger published his famous material wave equation in 1926, he found spherical and elliptical solutions for the presence of the electron within the atom. The first idea of the material waves in Schrödinger’s wave equation was the concept of confined Electromagnetic Waves. But according to Maxwell this was impossible. According to Maxwell’s equations Electromagnetic Waves can only propagate along straight lines and it is impossible that Light (Electromagnetic Waves) could confine with the surface of a sphere or an ellipse. For that reason, these material waves in Schrödinger’s wave equation could only be of a different origin than Electromagnetic Waves. Niels Bohr introduced the concept of “Probability Waves” as the origin of the material waves in Schrödinger’s wave equation. And defined the New Concept that the electron was still a particle but the physical presence of the electron in the Atom was equally divided by a spherical probability function. In the New Theory it will be demonstrated that because of a mistake in the Maxwell Equations, in 1927 Confined Electromagnetic waves could not be considered to be the material waves expressed in Schrödinger's wave equation. The New Theory presents a new equation describing electromagnetic field configurations which are also solutions of the Schrodinger's wave equation and the relativistic quantum mechanical Dirac Equation and carry mass, electric charge and magnetic spin at discrete values.
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