A new approach to trajectories planner design for a subsonic autonomous aerial fixed wing vehicle

D. Boukraa, Y. Bestaoui, N. Azouz
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引用次数: 1

Abstract

In this study, our aim is to propose an approach to generate the global trajectory an airplane must follow during its mission. In this approach, the problem of piloting an autonomous airplane is treated in two stages: generate and follow the reference trajectory. The first problem is rather an optimization problem with constraints; the second is a problem of control. Toward this aim, we decompose the global trajectory into a set of four elementary trajectories (horizontal level flight, climb, descent and horizontal turn). The second problem to be treated is the interconnection between these elementary trajectories. For this the airplane must follow a non trim trajectory. In this article, we start by defining the two dynamic constraints of equality type related to the under actuation (two differential equations), then we introduce the concept of (permanent) trim trajectories and the (transitional) non trim trajectories. Then, for the first type, we formulate an optimization problem with constraints, minimizing the necessary time for each elementary trajectory; for the transitional trajectories, we solve the equations of underactuation
一种亚音速自主航空固定翼飞行器轨迹规划设计新方法
在这项研究中,我们的目标是提出一种方法来生成飞机在其任务期间必须遵循的全球轨迹。在这种方法中,自动驾驶飞机的驾驶问题分为两个阶段:生成参考轨迹和遵循参考轨迹。第一个问题是一个有约束的优化问题;第二个是控制问题。为此,我们将全局轨迹分解为四种基本轨迹(水平水平飞行、爬升、下降和水平转弯)。要处理的第二个问题是这些基本轨迹之间的相互联系。为此,飞机必须遵循非修整轨迹。在本文中,我们首先定义了与欠驱动相关的两个相等型动力学约束(两个微分方程),然后引入了(永久)修剪轨迹和(过渡)非修剪轨迹的概念。然后,对于第一种类型,我们构造了一个带约束的优化问题,最小化每个基本轨迹的必要时间;对于过渡轨迹,我们求解了欠驱动方程
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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