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Vibration control of uncertain multiple launch rocket system using radial basis function neural network

机译:基于径向基函数神经网络的不确定多发火箭系统的振动控制

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Poor dispersion characteristics of rockets due to the vibration of Multiple Launch Rocket System (MLRS) have always restricted the MLRS development for several decades. Vibration control is a key technique to improve the dispersion characteristics of rockets. For a mechanical system such as MLRS, the major difficulty in designing an appropriate control strategy that can achieve the desired vibration control performance is to guarantee the robustness and stability of the control system under the occurrence of uncertainties and nonlinearities. To approach this problem, a computed torque controller integrated with a radial basis function neural network is proposed to achieve the high-precision vibration control for MLRS. In this paper, the vibration response of a computed torque controlled MLRS is described. The azimuth and elevation mechanisms of the MLRS are driven by permanent magnet synchronous motors and supposed to be rigid. First, the dynamic model of motor-mechanism coupling system is established using Lagrange method and field-oriented control theory. Then, in order to deal with the nonlinearities, a computed torque controller is designed to control the vibration of the MLRS when it is firing a salvo of rockets. Furthermore, to compensate for the lumped uncertainty due to parametric variations and un-modeled dynamics in the design of the computed torque controller, a radial basis function neural network estimator is developed to adapt the uncertainty based on Lyapunov stability theory. Finally, the simulated results demonstrate the effectiveness of the proposed control system and show that the proposed controller is robust with regard to the uncertainty.
机译:几十年来,由于多重发射火箭系统(MLRS)的振动,火箭的扩散特性差,一直限制了MLRS的发展。振动控制是改善火箭扩散特性的关键技术。对于诸如MLRS的机械系统,设计合适的控制策略以实现所需的振动控制性能的主要困难是在不确定性和非线性发生的情况下,确保控制系统的鲁棒性和稳定性。为了解决这个问题,提出了一种集成有径向基函数神经网络的计算转矩控制器,以实现对MLRS的高精度振动控制。在本文中,描述了计算出的转矩控制MLRS的振动响应。 MLRS的方位角和仰角机构由永磁同步电动机驱动,并且应该是刚性的。首先,利用拉格朗日法和磁场定向控制理论建立了电机-机械耦合系统的动力学模型。然后,为了处理非线性,设计了一个计算扭矩控制器,以控制MLRS发射齐射时的振动。此外,为了补偿在计算转矩控制器的设计中因参数变化和未建模的动力学而造成的总不确定性,开发了基于李雅普诺夫稳定性理论的径向基函数神经网络估计器,以适应不确定性。最后,仿真结果证明了所提出的控制系统的有效性,并表明所提出的控制器对于不确定性具有鲁棒性。

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