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A Method of Transformation from Symbolic Transfer Function to Active-RC Circuit by Admittance Matrix Expansion

机译:导纳矩阵扩展从符号传递函数到有源RC电路的转换方法

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Active-RC circuits containing 2-terminal linear passive elements and ideal transistors or operational amplifiers are derived from symbolic voltage or current transfer functions by admittance matrix transformations without any prior assumption concerning circuit architecture or topology. Since the method is a reversal of symbolic circuit analysis by Gaussian elimination applied to a circuit nodal admittance matrix, it can generate all circuits using the specified elements that possess a given symbolic transfer function. The method is useful for synthesis of low-order circuits, such as those used for cascade implementation, for deriving alternative circuits with the same transfer function as an existing circuit or for realizing unusual transfer functions, as may arise, for example, where a transfer function is required that contains specific tuning parameters
机译:包含2端子线性无源元件和理想晶体管或运算放大器的有源RC电路是通过导纳矩阵变换从符号电压或电流传递函数中得出的,而无需事先假设电路结构或拓扑。由于该方法是通过将高斯消除应用于电路节点导纳矩阵来逆转符号电路分析的方法,因此它可以使用具有给定符号传递函数的指定元素来生成所有电路。该方法可用于合成低阶电路(例如用于级联实现的电路),派生与现有电路具有相同传递函数的替代电路,或用于实现异常传递函数(例如在传递时可能会出现)需要包含特定调整参数的功能

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