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Suboptimal trajectory programming for unmanned aerial vehicles with dynamic obstacle avoidance

机译:具有动态避障功能的无人机的次优轨迹规划

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摘要

With regard to the dynamic obstacles current unmanned aerial vehicles encountered in practical applications, an integral suboptimal trajectory programming method was proposed. It tackled with multiple constraints simultaneously while guiding the unmanned aerial vehicle to execute autonomous avoidance maneuver. The kinetics of both unmanned aerial vehicle and dynamic obstacles were established with appropriate hypotheses. Then it was assumed that the unmanned aerial vehicle was faced with terminal constraints and control constraints in the whole duration. Meanwhile, the performance index was established as minimum control efforts. The initial trajectory was generated according to optimized model predictive static programming. Next, the slack variables were introduced to transform the inequality constraints arising from dynamic obstacle avoidance into equality constraints. In addition, sliding mode control theory was utilized to determine these slack variables' dynamics by designing the approaching law of sliding mode. Then the avoidance trajectory for single or multiple dynamic obstacles was developed by this combined method. At last, a further trajectory optimization was conducted by differential dynamic programming. Consequently, the integral problem was solved step by step and numerical simulations demonstrated that the integral method possessed high computational efficiency.
机译:针对目前在实际应用中遇到的动态障碍,提出了一种整体式次优轨迹规划方法。它在引导无人驾驶飞机执行自主回避机动的同时解决了多个约束。通过适当的假设建立了无人飞行器的动力学和动态障碍物。然后假设无人飞行器在整个持续时间内都面临着终端约束和控制约束。同时,将性能指标确定为最低控制要求。初始轨迹是根据优化的模型预测静态编程生成的。接下来,引入松弛变量将动态避障所产生的不平等约束转化为平等约束。此外,通过设计滑模的逼近规律,利用滑模控制理论来确定这些松弛变量的动力学特性。然后通过这种组合方法,建立了单个或多个动态障碍物的回避轨迹。最后,通过差分动态规划进行了进一步的轨迹优化。因此,积分问题得到了逐步解决,数值模拟表明该积分方法具有较高的计算效率。

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