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Guidance and robust generalized inversion based attitude control of Satellite Launch Vehicle

机译:基于制导和鲁棒广义逆的卫星运载火箭姿态控制

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This paper presents the robustified form of generalized dynamic inversion control and its application to attitude control for satellite launch vehicle. In proposed control law, dynamic constraint is prescribed in the form of asymptotically stable differential equation that encapsulate the control objectives. The constraint differential equation is evaluated along the vehicle's attitude trajectories and is inverted to solve for the control variables using the Moore-Penrose generalized inverse based Greville formula for under determined algebraic systems. For singularity avoidance and stable attitude tracking, a dynamic scale factor is augmented in the involved Moore-Penrose generalized inverse. An additional sliding mode control loop is augmented to make generalized dynamic inversion control robust against model uncertainties and external disturbances. The stability of the control system is ensured by using positive definite lyapunov energy function, for stable attitude tracking. An external guidance loop is applied which reshapes the reference pitch and yaw attitude profiles online based on the normal and lateral positional errors respectively, to achieve desired orbital parameters. To analyse ascent flight trajectory, a detail six degree of freedom mathematical model of four stage satellite launch vehicle is developed in Simulink/Matlab. The effectiveness of the proposed control and guidance scheme is evaluated on satellite launch vehicle simulator, in the presence of parametric variations and external disturbances.
机译:本文介绍了广义动态反演控制的鲁棒形式及其在卫星运载火箭姿态控制中的应用。在提出的控制律中,动态约束是以渐近稳定微分方程的形式规定的,该微分方程封装了控制目标。沿着车辆的姿态轨迹评估约束微分方程,并针对确定的代数系统,使用基于Moore-Penrose广义逆的Greville公式对约束微分方程进行求解,以求解控制变量。为了避免奇点和稳定的姿态跟踪,在涉及的Moore-Penrose广义逆中增加了动态比例因子。增加了附加的滑模控制回路,以使广义动态反演控制对模型不确定性和外部干扰具有鲁棒性。通过使用正定的lyapunov能量函数来确保稳定的姿态跟踪,可以确保控制系统的稳定性。应用了外部导向环,该环分别基于法向和横向位置误差在线重塑参考俯仰和偏航姿态轮廓,以实现所需的轨道参数。为了分析上升飞行轨迹,在Simulink / Matlab中开发了详细的六自由度四级卫星运载火箭数学模型。在存在参数变化和外部干扰的情况下,在卫星运载火箭模拟器上评估了提出的控制和制导方案的有效性。

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