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基于Lyapunov方法的卫星非线性姿态控制 被引量:4

Lyapunov-type nonlinear spacecraft attitude control
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摘要 为研究卫星的非线性姿态控制器设计问题,首先给出了带有非线性耦合项以及环境干扰力矩项的卫星姿态动力学方程,然后基于Lyapunov理论设计了一个新的姿态控制器。该方法克服了由引力梯度力矩项引起的控制系统设计的困难,保证了在引力梯度力矩影响下的姿态控制系统的Lyapunov稳定性,同时可通过选择一个参数使系统状态尽可能接近平衡位置。对卫星的姿态动力学模型没有进行线性化及解耦处理,而是保留了模型中小角度所引起的二阶小量,从而保证了姿态控制精度。仿真结果验证了该控制器的有效性。 A nonlinear controller design was developed for a spacecraft attitude control system. The spacecraft dynamics equations, which are nonlinear and coupled, were developed as a function of external disturbances without assuming small angles and therefore, without ignoring the product items. A new controller based on Lyapunov theory was developed to deal with the complex model. The approach overcomes the controller difficulty resulting from the gravity gradient, which guarantees the Lyapunov stability. The equilibrium position can be reached by choosing a suitable parameter. Since neither linearization nor decoupling was used to simplify the model, the control result is more precise. A simulated result illustrates the effectiveness of the controller.
出处 《清华大学学报(自然科学版)》 EI CAS CSCD 北大核心 2004年第5期670-673,共4页 Journal of Tsinghua University(Science and Technology)
基金 中国博士后科学基金资助项目(2003-03)
关键词 LYAPUNOV方法 卫星 非线性控制 姿态控制 LYAPUNOV方法 动力学模型 attitude control Lyapunov approach nonlinear control
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参考文献15

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同被引文献31

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  • 2王彪,唐超颖.航天器姿态的神经网络动态逆控制[J].系统工程与电子技术,2007,29(2):246-249. 被引量:6
  • 3吴旭东,解学书.H_∞鲁棒控制中的加权阵选择[J].清华大学学报(自然科学版),1997,37(1):27-30. 被引量:145
  • 4安凯,宋黎定,马佳光.卫星姿态滑模变结构控制的广义逆方法[J].光电工程,2007,34(5):1-4. 被引量:4
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  • 6Cheon Y J, Keum J H, Sim E S. Sliding mode control of spacecraft with actuator dynamics [C]// Int Conf on Control, Automation and Systems. Jeju, Korea, 2001: 642 - 646.
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  • 8DENG Zhidong, YI Zhang. Collective behavior of a small-world recurrent neural system with scale-free distribution [J]. IEEE Transactions on Neural Networks, 2007, 18(5): 1364-1376.
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  • 10Herbert Jaeger. Adaptive nonlinear system identification with echo state networks [C]// Advances in Neural Information Processing Systems 15. Cambridge, MA: MIT Press, 2003: 593 - 600.

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