基于浮动导纳矩阵法的带通滤波器数学建模与仿真

S. Roy, K. Sharma, C. Bhargava, B. P. Singh
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引用次数: 1

摘要

本文旨在利用浮动导纳矩阵(FAM)方法建立带通滤波器的数学模型。使用基于KCL、KVL、Thevenin、Norton的常规分析方法取决于特定电路的类型。采用浮动导纳矩阵方法建立的数学模型是独特的,可以适用于所有类型的电路。该方法对大型网络采用分区技术。任何行或任何列的所有元素的和等于零的性质,提供了进一步分析或重新观察第一个方程的保证。这节省了时间和精力。这里提出的FAM方法非常简单,任何人只要有一点电子知识,但理解矩阵操作,就可以分析任何电路来推导所有类型的传递函数。使用FAM方法的数学建模为设计师提供了在分析的任何阶段轻松调整设计的杠杆。这些陈述为采用拟议的进程提供了令人信服的理由,并展示了其好处
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Mathematical Modelling and Simulation of Band Pass Filters using the Floating Admittance Matrix Method
This article aims to develop a band pass filter's mathematical model using the Floating Admittance Matrix (FAM) method. The use of the conventional methods of analysis based KCL, KVL, Thevenin's, Norton's depends on the type of the particular circuit. The proposed mathematical modeling using the floating admittance matrix method is unique, and the same can be used for all types of circuits. This method uses the partitioning technique for large network. The sum property of all the elements of any row or any column equal to zero provides the assurance to proceed further for analysis or re-observe the very first equation. This saves time and energy. The FAM method presented here is so simple that anybody with slight knowledge of electronics but understating the matrix maneuvering, can analyze any circuit to derive all types of transfer functions. The mathematical modeling using the FAM method provides leverage to the designer to comfortably adjust their design at any stage of analysis. These statements provide compelling reasons for the adoption of the proposed process and demonstrate its benefits
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