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Numerical synthesis of RLC one-port networks

机译:RLC单端口网络的数值合成

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An iterative numerical technique is used to synthesize a given minimal RLC network with a prescribed admittance function. A minimal network is one containing the minimum number of capacitors and inductors and as many elements as there are independent coefficients in the admittance function. Reducing the given network through certain reduction techniques to one that can be synthesized by routine methods produces the initial element values. Coefficient matching of admittance functions is used to establish evaluating equations for element parameters. The concept of sensitivities of the evaluating equations with respect to element parameters is used to achieve fast convergence. The element values can be determined to any degree of accuracy desired. Special attention is paid to biquadratic functions realized by networks containing one inductor, one capacitor, and three resistors. It is noted that there may or may not be a solution.
机译:迭代数值技术用于合成具有规定导纳函数的给定最小RLC网络。最小网络是一个包含最少数量的电容器和电感器以及与导纳函数中独立系数一样多的元素的网络。通过某些还原技术将给定网络还原为可以通过常规方法合成的网络,即可产生初始元素值。导纳函数的系数匹配用于建立元素参数的评估方程。评估方程相对于元素参数的敏感性的概念用于实现快速收敛。可以将元素值确定为所需的任何精确度。特别注意由包含一个电感器,一个电容器和三个电阻器的网络实现的双二次函数。注意,可能有也可能没有解决方案。

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