Dynamic Electron Orbits in Atomic Hydrogen

Gurcharn S. Sandhu
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Abstract

Even after extensive research in Quantum Mechanics, we are still unable to visualize instant-to-instant motion of an electron in hydrogen atom. That is because in QM treatment, potential energy term has been mistakenly assumed to be time-independent instead of depending on the instant-to-instant varying position of the orbiting electron [1]. This has led to wrong and weird solutions for the electron motion in hydrogen atom. Before the advent of wave mechanics, Sommerfeld model of elliptical electron orbits was able to explain most features of hydrogen spectra, except for the features associated with electron spin and magnetic moment interactions. However, the Sommerfeld elliptical orbits were of kinematic origin and could not provide visualization of instant-to-instant dynamic motion of the orbiting electron. Contrary to the QM perspective, we find that central core of the electron behaves as a classical particle while its electrostatic field behaves as a wave phenomenon. As such an electron under Coulomb force moves strictly in accordance with Newtonian laws of motion. In this paper, we develop dynamic electron orbits in hydrogen atom by using energy and angular momentum conservation principle in central force field. We have shown that during photon emission, angular momentum of the orbiting electron is changed by ħ due to recoil action. This may be the origin of various quantization rules. During emission of a photon, elliptical orbit transitions are also computed and plotted. Orbit transition time is of the order of 10-16 seconds. We have extended this methodology to compute electron orbits in hydrogen molecular bond and computed the H2 bond energy.
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氢原子中的动态电子轨道
即使在量子力学方面进行了广泛的研究之后,我们仍然无法想象氢原子中电子的瞬时运动。这是因为在QM处理中,势能项被错误地假设为与时间无关,而不是依赖于轨道电子的瞬时变化位置[1]。这导致了氢原子中电子运动的错误和奇怪的解。在波动力学出现之前,椭圆电子轨道的索默菲尔德模型能够解释氢光谱的大部分特征,除了与电子自旋和磁矩相互作用有关的特征。然而,索默菲尔德椭圆轨道是运动学起源,不能提供轨道电子瞬时动态运动的可视化。与量子力学的观点相反,我们发现电子的核心表现为经典粒子,而它的静电场表现为波现象。因此,电子在库仑力作用下严格按照牛顿运动定律运动。本文利用中心力场中的能量守恒和角动量守恒原理,建立了氢原子的动态电子轨道。我们已经证明,在光子发射过程中,由于反冲作用,轨道电子的角动量被改变了。这可能是各种量化规则的起源。在光子发射过程中,还计算并绘制了椭圆轨道跃迁。轨道转换时间约为10-16秒。我们将这种方法扩展到计算氢分子键中的电子轨道,并计算了氢分子键能。
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