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Mathematical analysis for predicting an unbalanced force in a simple asymmetric circuit using Maxwellian electrodynamics

机译:用麦克斯韦电动力学预测简单不对称电路中不平衡力的数学分析

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The notion of inertia is not explicitly supported in Maxwellian electrodynamics, as there is no reaction to the Lorentz force in the Lorentz relation. Recent experimental work suggests that the apparent lack of reaction to rail gun firing indicates a violation of the Newtonian laws of motion, but Einsteinian and Newtonian electrodynamics do support the principle of inertia and its consequence, the law of conservation of momentum. In this paper, drawing from first principles in electrical engineering and Euclidean geometry we construct the integrals that describe the forces upon the line elements of a simple asymmetric circuit caused by its current and that same current's local magnetic self-induction caused by the other line elements. The complete solutions of these double integrals produce complex mathematical expressions, indicating imbalance of forces. The possibility of an entirely new class of electric motors for energy generation and motion arises with the constant change in linear momentum for the body with flow of high current within a geometrically asymmetric embedded circuit.
机译:麦克斯韦电动力学未明确支持惯性概念,因为在洛伦兹关系中对洛伦兹力没有任何反应。最近的实验工作表明,对轨道炮射击的明显缺乏反应表明违反了牛顿运动定律,但爱因斯坦和牛顿电动力学确实支持惯性原理及其结果,即动量守恒定律。在本文中,根据电气工程和欧几里得几何学的第一原理,我们构建了一个积分,该积分描述了由简单非对称电路的电流引起的作用于简单非对称电路的线路元素上的力,以及由其他线路元素引起的相同电流的局部磁自感生。这些双积分的完整解产生了复杂的数学表达式,表明力的不平衡。随着几何不对称嵌入式电路中高电流的流动,身体的线性动量不断变化,出现了用于产生能量和运动的全新电动机的可能性。

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