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A Precise Time-Step Integration Method for Transient Analysis of Lossy Nonuniform Transmission Lines

机译:有损不均匀传输线瞬态分析的精确时步积分方法

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This paper presents a novel time-domain integration method for transient analysis of nonuniform multiconductor transmission lines (MTLs). It can solve the time response of various kinds of transmission lines with arbitrary coupling status. The spatial discretization in this method is the same as the finite-difference time-domain (FDTD) algorithm. However, in order to eliminate the Courant–Friedrich–Levy condition constraint, a precise time-step integration method is utilized in time-domain calculation. It gives an analytical solution in the time domain for the spatial discretized Telegrapher''''s equations with linear boundary conditions. Large time steps can be adopted in the integration process to achieve accurate results efficiently. In the analysis of transmission lines with frequency-dependent parameters, a passive equivalent model is introduced, which leads to the similar semidiscrete model as that for the frequency-independent case. In addition, a rigorous proof of the passivity of the model is provided. Numerical examples are presented to demonstrate the accuracy and stability of the proposed method.
机译:本文提出了一种新颖的时域积分方法,用于非均匀多导体传输线(MTL)的瞬态分析。它可以解决具有任意耦合状态的各种传输线的时间响应。此方法中的空间离散化与有限差分时域(FDTD)算法相同。但是,为了消除Courant-Friedrich-Levy条件约束,在时域计算中使用了精确的时间步长积分方法。它为具有线性边界条件的空间离散Telegrapher方程提供了时域的解析解。集成过程中可以采用较大的时间步长,以有效地获得准确的结果。在分析具有频率相关参数的传输线时,引入了一个无源等效模型,这导致了与频率无关情况相似的半离散模型。此外,还提供了模型被动性的严格证明。数值算例表明了该方法的准确性和稳定性。

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