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Application of Numerical Inverse Laplace Transform Methods for Simulation of Distributed Systems with Fractional-Order Elements

机译:数值拉普拉斯逆变换方法在分数阶元素分布系统仿真中的应用

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The paper presents a computationally efficient method for modeling and simulating distributed systems with lossy transmission line (TL) including multiconductor ones, by a less conventional method. The method is devised based on 1D and 2D Laplace transforms, which facilitates the possibility of incorporating fractional-order elements and frequency-dependent parameters. This process is made possible due to the development of effective numerical inverse Laplace transforms (NILTs) of one and two variables, 1D NILT and 2D NILT. In the paper, it is shown that in high frequency operating systems, the frequency dependencies of the system ought to be included in the model. Additionally, it is shown that incorporating fractional-order elements in the modeling of the distributed parameter systems compensates for losses along the wires, provides higher degrees of flexibility for optimization and produces more accurate and authentic modelling of such systems. The simulations are performed in the Matlab environment and are effectively algorithmized.
机译:本文提出了一种计算效率高的方法,该方法可以通过一种较不常用的方法来建模和仿真包含多导体的有损传输线(TL)的分布式系统。该方法是基于1D和2D Laplace变换设计的,这有利于合并分数阶元素和频率相关参数的可能性。由于开发了一个和两个变量一维NILT和2D NILT的有效数值拉普拉斯逆变换(NILT),因此使此过程成为可能。本文表明,在高频操作系统中,系统的频率依赖性应包含在模型中。另外,示出了在分配参数系统的建模中并入分数阶元素可以补偿沿导线的损耗,为优化提供了更高的灵活性,并产生了这种系统的更准确和可靠的建模。仿真是在Matlab环境中执行的,并且经过了有效的算法处理。

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