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Neural Network Based Semi-Empirical Models for Dynamical Systems Represented by Differential-Algebraic Equations of Index 2

机译:基于神经网络的动力系统半经验模型,用指数2的微分-代数方程表示

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A simulation problem is discussed for nonlinear controlled dynamical systems represented by differential-algebraic equations of index 2. The problem is proposed to be solved in the framework of a neural network based semi-empirical approach combining theoretical knowledge for the object with training tools of artificial neural network field. Special form neural network based semi-empirical models implementing implicit Runge-Kutta method of numerical integration are proposed. The training of the semi-empirical model allows to elaborate the models of aerodynamic coefficients implemented as a part of it. The results of simulation using this elaboration procedure of lift coefficient for reentry hypersonic vehicle are presented.
机译:讨论了由指数2的微分-代数方程表示的非线性受控动力系统的仿真问题。该问题建议在基于神经网络的半经验方法的框架内解决,该方法将对象的理论知识与人工训练工具相结合神经网络领域。提出了基于隐式Runge-Kutta数值积分方法的基于特殊形式神经网络的半经验模型。通过对半经验模型的训练,可以详细说明作为其中一部分的空气动力学系数模型。给出了使用此升程系数精化程序对再入超音速飞行器进行仿真的结果。

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