首页> 外文会议>Electronics, Circuits and Systems, 2003. ICECS 2003. Proceedings of the 2003 10th IEEE International Conference on >Simulation of multiconductor transmission line circuits combining 1D and 2D Laplace transformations
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Simulation of multiconductor transmission line circuits combining 1D and 2D Laplace transformations

机译:结合一维和二维拉普拉斯变换的多导体传输线电路的仿真

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The paper presents an innovative way for a simulation of multiconductor transmission line (MTL) circuits which combines the Laplace transformations in one and in two variables. This approach enables computation of both nodal voltages (branch currents) in lumped-element parts of a circuit and voltage (current) waves distributions along MTL wires effectively. The first one is performed by the numerical inversion of 1D Laplace transforms when the solution in frequency s-domain is formulated using a modified nodal admittance equation method (MNA). The second one is done by the numerical inversion of 2D Laplace transforms when the solution appertaining to distributed parts of the circuit is formulated in the (q,s)-domain. Both NILT (numerical inversion of Laplace transforms) methods utilize the FFT in conjunction with quotient-difference algorithm to provide the high speed calculation and precision of results.
机译:本文提出了一种创新的多导体传输线(MTL)电路仿真方法,该方法将Laplace变换组合在一个变量和两个变量中。这种方法既可以计算电路的集总元件部分的节点电压(分支电流),又可以有效地计算沿着MTL导线的电压(电流)波分布。当使用改进的节点导纳方程法(MNA)来制定频率s域中的解时,第一个是通过一维Laplace变换的数值反演来执行的。第二个是通过在(q,s)域中构造与电路的分布式部分有关的解时,通过二维Laplace变换的数值反演来完成的。两种NILT(拉普拉斯变换的数字求逆)方法都将FFT与商差算法结合使用,以提供高速计算和结果精度。

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