| Perturbation Methods of Stability Analysis for Parallel Real-Time Digital Simulation Models |
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| 引用本文： | Fei JinggaoBeijing Institute of Computer Application and Simulation Technology,P.O. Box 142-213,Beijing 100854,China. Perturbation Methods of Stability Analysis for Parallel Real-Time Digital Simulation Models[J]. 系统工程与电子技术(英文版), 1992, 0(2) |
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| 作者姓名： | Fei JinggaoBeijing Institute of Computer Application and Simulation Technology P.O. Box 142-213 Beijing 100854 China |
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| 作者单位： | Fei JinggaoBeijing Institute of Computer Application and Simulation Technology，P.O. Box 142-213，Beijing 100854，China |
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| 基金项目： | This work is supported partly by the National Natural Science Foundation of China |
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| 摘 要： | In this paper, the stability analysis for parallel real-time digital simulation models is discussed. The coupling coefficient perturbation method and the simulation stepsize perturbation method are established. For two classes of systems of test equations, we construct the parallel simulation models and prove that they have the stability behaviour which is similar to the original continuous systems.
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Perturbation Methods of Stability Analysis for Parallel Real-Time Digital Simulation Models |
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| Fei JinggaoBeijing Institute of Computer Application and Simulation Technology,P.O. Box -,Beijing ,China. Perturbation Methods of Stability Analysis for Parallel Real-Time Digital Simulation Models[J]. Journal of Systems Engineering and Electronics, 1992, 0(2) |
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| Authors: | Fei JinggaoBeijing Institute of Computer Application Simulation Technology P.O. Box - Beijing China |
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| Affiliation: | Fei JinggaoBeijing Institute of Computer Application and Simulation Technology,P.O. Box 142-213,Beijing 100854,China |
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| Abstract: | In this paper, the stability analysis for parallel real-time digital simulation models is discussed. The coupling coefficient perturbation method and the simulation stepsize perturbation method are established. For two classes of systems of test equations, we construct the parallel simulation models and prove that they have the stability behaviour which is similar to the original continuous systems. |
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| Keywords: | Digital simulation Parallel algorithms Ordinary differential equations Stability Model. |
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