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Solutions of Circuits with Fractional, Nonlinear Elements by Means of a Sublval Solver

机译:分数阶非线性解法求解含分数阶非线性元素的电路

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The work concerns the application of a solver based on Sublval (the subinterval-based method for computations of the fractional derivative in initial value problems). A general form of a system of equations is considered. The system is one that can be formulated for a circuit with fractional elements, nonlinear elements and elements that are both fractional and nonlinear. A few details are given on the computations that need to be performed in each time step. An example with fractional, nonlinear elements is introduced to display the usefulness of the solver. The results obtained through the solver are compared with ones obtained through a harmonic balance methodology (steady state solution) . Finally, a measure of the accuracy of the results is introduced and computed for the selected example.
机译:这项工作涉及基于Sublval的求解器的应用(基于Subinterval的方法,用于计算初值问题中的分数导数)。考虑方程组的一般形式。该系统可以为包含分数元素,非线性元素以及分数和非线性元素的电路制定。给出了每个时间步骤中需要执行的计算的一些详细信息。引入带有分数非线性元素的示例以显示求解器的有用性。将通过求解器获得的结果与通过谐波平衡方法(稳态解)获得的结果进行比较。最后,针对所选示例引入并计算了结果准确性。

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