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Quaternion-Based Control Architecture for Determining Controllability/Maneuverability Limits

机译:基于四元数的控制体系结构,用于确定可控制性/可操纵性极限

摘要

Dynamic inversion has often been used in the simulation environment to rapidly prototype controls for the full flight envelope, because of its capacity for assessing a vehicle s maneuver performance and proper sizing of control surfaces. Generally, the architectures involve either a direct inversion of the entire set of equations of motion or a sequential set of inversions exploiting time scale separation in the vehicle dynamics where faster parameters are considered as controls for slower varying parameters. The proposed architecture builds on the latter using a quaternion formulation that provides singularity free tracking. Of interest, the proposed architecture simplifies the sequential approach by exploiting a simpler kinematic inversion in place of a more difficult inversion typically used. This kinematic relationship accurately describes the angular rate required to drive some reference frame of interest to a desired attitude at some desired quaternion error rate. A simple PID control is used to define the desired quaternion error rate. The paper develops the theoretical framework for the approach, and shows results in tracking a desired trajectory.
机译:动态倒置通常用于仿真环境中,以快速模拟整个飞行包线的控制原型,因为它具有评估车辆操纵性能和控制面尺寸的能力。通常,这些体系结构涉及整个运动方程组的直接反演,或者涉及利用车辆动力学中时间尺度分离的顺序反演集,其中较快的参数被视为较慢变化的参数的控制。所提出的体系结构使用四元数公式在后者的基础上构建,该四元数公式提供了无奇点跟踪。令人感兴趣的是,所提出的架构通过利用更简单的运动学反演代替通常使用的更困难的反演来简化了顺序方法。该运动学关系准确地描述了以某个期望的四元数误差率将感兴趣的参考帧驱动到期望的姿态所需的角速率。简单的PID控制用于定义所需的四元数错误率。本文开发了该方法的理论框架,并显示了跟踪所需轨迹的结果。

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  • 作者

    Bacon Barton J;

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  • 年度 2012
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