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On Modelling of Two-Wire Transmission Lines with Uniform Passive Ladders

机译:具有均匀无源阶梯的两线传输线建模

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In the paper we presented new results in incremental network modelling of two-wire lines in frequency range [0,3] [GHz], by the uniform RLCG ladders with frequency dependent RL parameters, which are analyzed by using PSPICE. Some important frequency limitations of the proposed approach have been pinpointed, restricting the application of developed models to steady-state analysis of RLCG networks transmitting the limited-frequency-band signals. The basic intention of this approach is to circumvent solving of telegraph equations or application of other complex, numerically demanding procedures in determining line steady-state responses at selected equidistant points. The key to the modelling method applied is partition of the two-wire line in segments with defined maximum length, whereby a couple of new polynomial approximations of line transcendental functions is introduced. It is proved that the strict equivalency between the short-line segments and their uniform ladder counterparts does not exist, but if some conditions are met, satisfactory approximations could be produced. This is illustrated by several examples of short and moderately long two-wire lines with different terminations, proving the good agreement between the exactly obtained steady-state results and those obtained by PSPICE simulation.
机译:在本文中,我们通过频率依赖的RL参数的统一RLCG梯形图,在频率范围[0,3] [GHz]的两线线路的增量网络建模中提出了新的结果,并使用PSPICE对其进行了分析。指出了所提出方法的一些重要频率限制,从而限制了已开发模型在传输有限频带信号的RLCG网络的稳态分析中的应用。这种方法的基本目的是规避电报方程式的求解或在确定等距点处确定线路稳态响应时应用其他复杂的,数值要求高的过程。所应用建模方法的关键是将两线线划分为具有最大长度的线段,从而引入线超越函数的两个新的多项式逼近。事实证明,短线段与其统一的梯形段之间不存在严格的等价关系,但是如果满足某些条件,则可以产生令人满意的近似值。这由带有不同终端的短和中等长的两线制线路的几个示例说明,证明了精确获得的稳态结果与通过PSPICE仿真获得的稳态结果之间的良好一致性。

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  • 来源
    《Mathematical Problems in Engineering 》 |2012年第8期| 351894.1-351894.42| 共42页
  • 作者单位

    Department of Physics & Electrical Engineering, School of Mechanical Engineering, University of Belgrade, Kraljice Marije 16,11120 Belgrade, Serbia;

    Department of General Electrical Engineering, School of Electrical Engineering, University of Belgrade, Bulevar Kralja Aleksandra 73,11000 Belgrade, Serbia;

    Department of Telecommunications, School of Electrical Engineering, University of Belgrade, Bulevar Kralja Aleksandra 73,11000 Belgrade, Serbia;

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