基于滞后电流和电容准正弦方差的能量产生建模

A. Ward
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摘要

能量守恒定律还有待证明。然而,无法反驳这一法则并不能证明其有效性。能量的产生用滞后电流和电容的准正弦方差来建模。这里的准正弦方差是均值大于中值的正弦波形。定子电容的准正弦变化是由定子的电荷引起的转子导电段内的静电感应形成的。定子与直流电压源、负载和超大电感相连,形成RLC电路。结合直流电压源和超大电感,定子电容的准正弦方差建立了滞后交流电。滞后电荷对应的峰值分别出现在定子电容缓慢减小时和快速增大时。定子电容变化的差异使能量得以产生。在Ansys和Maplesoft中对该装置的变化进行了建模。在一个变化中,平均电力功率为10.77瓦,6。产生平均机械功率5S瓦,直流电压源内平均功率1.11瓦。因此,该装置被建模为具有超单位能量转换。
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Modeling Energy Creation with a Lagging Current and a Quasi-Sinusoidal Variance in Capacitance
The law of conservation of energy has yet to be disproven. However, an inability to disprove this law is no proof of its validity. Energy creation was modeled with a lagging current and a quasi-sinusoidal variance in capacitance. A quasi-sinusoidal variance here is a sinusoidal waveform whose mean is larger than its median. The stator’s quasi-sinusoidal variance in capacitance is formed by the rotors’ electrostatic induction within its conductive segments, which is induced by the stator’s charge. The stator, connected to a dc voltage source, an electrical load, and an oversized inductor, form an RLC circuit. In combination with the dc voltage source and oversized inductor, the stator’s quasi-sinusoidal variance in capacitance establishes a lagging-alternating current. The lagging charge’s corresponding peaks occur once while the stator’s capacitance is slowly decreasing and once while the stator’s capacitance is quickly increasing. This difference in the stator’s variance in capacitance enables energy to be created. Variations of this device were modeled within Ansys and Maplesoft. In one variation, 10.77 Watts of average electrical power, 6. 5S Watts of average mechanical power, and 1.11 Watts of average power within the dc voltage source were created. Therefore, this device was modeled as having over-unity energy conversion.
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