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首页> 外文期刊>Open Journal of Physical Chemistry >Numerical Experiment for Dipole-Dipole Interaction in Electro-Magnetism with Help of a Regular Tetrahedron
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Numerical Experiment for Dipole-Dipole Interaction in Electro-Magnetism with Help of a Regular Tetrahedron

机译:正四面体在电磁中偶极-偶极相互作用的数值实验

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Aim of this work is to try to explain, on a Rational basis, some equations of Electro-Magnetism, which are based on Experimental data. Any Electric Field can produce a Field of many small Electric Dipoles, continuously distributed in space. In a region, where the Electric Field is constant, in direction and magnitude, all the small Dipoles are parallel to the Electric Field, and are represented by a single, long, parallel to them, fixed in space, Electric Dipole, which is here called Compass. An Alternating current, in a straight Conductor, is studied, by a simple, short computer program, for step-by-step nonlinear dynamic analysis. It is found that, only an Alternating current, not a direct current, can produce an Electric Dipole, in a straight Conductor. The two above Dipoles (Compass-Conductor) are assumed with equal lengths ℓ , lying on two skew lines, perpendicular to each other, at a distance ℓ √2 , thus forming, by their four ends, a Regular Tetrahedron, with side length ℓ . Repulsion, between Like Charges, obeys the simple Coulomb Electro-Static law. Whereas Interaction (Attraction or Repulsion), between Unlike Charges, obeys a more accurate Lennard-Jones law. The analysis of Dipole-Dipole (Compass-Conductor) Interaction is performed by hand calculator. The only out-of-balance forces, in the regular Tetrahedron, acting on the Rigid Conductor, are the so-called magnetic forces. Their direction is found, in a simple Rational way, with help of Regular Tetrahedron, without recoursing to a “right-hand-rule”. The proposed model is applied to 1 ) The force acting on an Electric Charge moving in a magnetic field. 2 ) The force acting on a Current carrying straight Conductor, due to a magnetic field. 3 ) The magnetic fields created around a Current carrying straight Conductor. In these applications, proposed model gives reasonable results. Particularly, in third application, results, obtained by proposed model, are found in satisfactory approximation with corresponding ones, obtained by an empirical formula, based on relevant Experimental observations of H.-C. Oersted and A.-M. Ampère. So, the reliability of proposed model is checked. Position and direction of magnetic field vector coincide with those of a corresponding fixed Compass of a constant Electric Field. Main point of present work is that, without introducing the concept of a magnetic field vector, by combining field of dipoles, produced by an electric field, with dipole of an alternating current carrying conductor, the magnetic forces can be determined.
机译:这项工作的目的是试图在合理的基础上解释一些基于实验数据的电磁方程。任何电场都可以产生许多连续分布在空间中的小电偶极子的场。在电场在方向和大小上恒定的区域中,所有小偶极子都平行于电场,并由固定在空间中的单个长且平行于它们的电偶极子表示,此处为叫做指南针通过简单,简短的计算机程序,研究了直导线中的交流电,以进行逐步非线性动力学分析。已经发现,只有交流电而不是直流电才能在直导体中产生电偶极子。假定以上两个偶极子(罗盘导体)的长度相等ℓ ,位于彼此垂直的两条倾斜线上,距离ℓ √2,从而在其四个端部形成规则四面体,边长为ℓ 。相似电荷之间的排斥遵循简单的库仑静电定律。而“不相同的电荷”之间的相互作用(吸引或排斥)则遵循更精确的伦纳德·琼斯定律。偶极-偶极(罗盘-导体)相互作用的分析是通过手动计算器进行的。在常规四面体中,作用在刚性导体上的唯一不平衡力就是所谓的磁力。在常规四面体的帮助下,可以通过一种简单的理性方式找到他们的方向,而无需诉诸“右手规则”。所提出的模型适用于1)作用在电荷上的力在磁场中移动。 2)由于磁场作用在载流直导线上的力。 3)载流直导线周围产生的磁场。在这些应用中,提出的模型给出了合理的结果。特别是,在第三次申请中,根据有关H.-C的实验观察结果,发现通过提议的模型获得的结果与通过经验公式获得的相应结果令人满意地近似。 Oersted和A.-M.安培。因此,检查了所提出模型的可靠性。磁场矢量的位置和方向与恒定电场的相应固定罗盘的位置和方向一致。当前工作的重点在于,在不引入磁场矢量的概念的情况下,通过将电场产生的偶极子场与交流载流导体的偶极子相结合,可以确定磁力。

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