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首页> 外文期刊>Journal of Physics, D. Applied Physics: A Europhysics Journal >A new numerical model applied to bipolar charge transport, trapping and recombination under low and high dc voltages
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A new numerical model applied to bipolar charge transport, trapping and recombination under low and high dc voltages

机译:一种新的数值模型,适用于低和高直流电压下的双极电荷传输,俘获和复合

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摘要

In this paper, we present a new numerical formulation that we have applied to the model for bipolar charge transport, trapping and recombination in polymeric insulators, such as low density polyethylene. The numerical model is based on the high precision Runge - Kutta method for determining mobile and trapped charge local density within the sample, during the application of a dc voltage. In addition, we have applied the finite element method considered as the most general one, which can be applied to any sample shape and boundary conditions. It is applied to resolve Poisson's equation, thus providing the potential and its gradient within the sample and at the dielectric - electrode interfaces. In a first step, the new formulation is validated for the charge dynamic under low dc applied voltage. In a second step, model outputs are analyzed under high dc applied voltage. The appearance of charge packets is revealed for the first time in modelling works although they have long been reported in experimental studies on polyethylene materials. The conditions for the appearance of such packets are discussed.
机译:在本文中,我们提出了一种新的数值公式,已将其应用于聚合物绝缘子(例如低密度聚乙烯)中的双极电荷传输,俘获和复合的模型。数值模型基于高精度Runge-Kutta方法,用于在施加直流电压期间确定样品中的移动电荷电荷和捕获电荷局部密度。此外,我们应用了被认为是最通用的有限元方法,该方法可以应用于任何样品形状和边界条件。它用于解决泊松方程,从而提供样品内以及介电电极接触面的电势及其梯度。第一步,对新配方的低直流施加电压下的电荷动态进行验证。第二步,在高直流电压下分析模型输出。电荷包的外观是首次在建模工作中揭示的,尽管在聚乙烯材料的实验研究中早有报道。讨论了出现这种数据包的条件。

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