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Mathematical models of the electric arc of variable geometrical parameters and various heat dissipation methods

机译:可变几何参数电弧的数学模型及各种散热方法

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The paper deals with three mathematical models of the electric arc of variable geometrical parameters, in which the dissipated power depends respectively on the arc lateral area (the Voronin model), on its volume or on these two parameters simultaneously (two variants proposed in this study). Simulations were carried out to verify the applicability of these models. At the first stage of the simulation it was assumed that variation in arc length was significantly slower than variation in current and an arc variant was tested with a constant cross-section area. At the second stage a constant length arc with the cross-section area varying in a quasi-steep manner was investigated. The effectiveness of these mathematical models is presented in the form of dynamic voltage-current characteristics, for various prescribed values of parameters.
机译:本文涉及三种数学模型的可变几何参数的电弧,其中耗散功率分别取决于弧形横向区域(Voronin模型)同时在其体积上或在这两个参数上(本研究中提出的两个变体上)。进行仿真以验证这些模型的适用性。在模拟的第一阶段,假设电弧长度的变化显着比电流的变化显着较慢,并且用恒定的横截面区域测试弧形变量。在第二阶段,研究了具有以准陡方式变化的横截面区域的恒定长度弧。这些数学模型的有效性以动态电压电流特性的形式呈现,用于各种规定的参数值。

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