首页> 外文会议>ICBGM;International Conference on Bond Graph Modeling and Simulation; 20070114-17;20070114-17; San Diego,CA(US);San Diego,CA(US) >S-Domain Bond Graph Models Computer Generated Transfer Functions for Electrical Circuits and Operational Amplifiers
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S-Domain Bond Graph Models Computer Generated Transfer Functions for Electrical Circuits and Operational Amplifiers

机译:S域结合图模型为电路和运算放大器计算机生成的传递函数

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This paper presents an explanation of the generation of transfer functions' utilizing the classical Laplace transformation approach and the Bond Graph Modeling approach. Utilizing electrical circuits and Operational amplifier models, presents a detailed methodology on how to obtain transfer functions from bond graph models using the impedance concept and using the Laplace transformation of the state space equations obtained from a bond graph model. It introduces the concept of the Frequency Domain Bond Graph and the Impedance Bond Graph to generate transfer functions of Electrical Circuits and Operational Amplifiers in symbolic or numeric form. The Computer Aided Modeling Program CAMPG implements these techniques to produce computer generated transfer functions. A new version of CAMPG presented here introduces a new bond graph element, the OP element tailored specifically to generate bond graph models of operational amplifiers. Several basic models of Op-Amps are analyzed and the integration of these in building more complex models such as PID controllers. How to extend these principles for the generation of transfer functions when the system has several inputs and several outputs (MIMO systems) is discussed. Finally a model of an electronic controller demonstrates the application of these principles.
机译:本文介绍了使用经典拉普拉斯变换方法和邦德图建模方法生成传递函数的方法。利用电路和运算放大器模型,介绍了一种详细的方法,该方法论如何使用阻抗概念和从键合图模型获得的状态空间方程的拉普拉斯变换,从键合图模型获得传递函数。它介绍了频域键合图和阻抗键合图的概念,以符号或数字形式生成电路和运算放大器的传递函数。计算机辅助建模程序CAMPG实现了这些技术,以产生计算机生成的传递函数。此处介绍的CAMPG的新版本引入了一个新的键合图元素,该OP元素专门定制用于生成运算放大器的键合图模型。分析了运算放大器的几种基本模型,并将它们集成到构建更复杂的模型(如PID控制器)中。讨论了当系统具有多个输入和多个输出(MIMO系统)时,如何扩展这些原理以生成传递函数。最后,电子控制器的模型演示了这些原理的应用。

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