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首页> 外文期刊>Journal of Computational and Nonlinear Dynamics >The Use of Servo-Constraints in the Inverse Dynamics Analysis of Underactuated Multibody Systems
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The Use of Servo-Constraints in the Inverse Dynamics Analysis of Underactuated Multibody Systems

机译:伺服约束在欠驱动多体系统逆动力学分析中的应用

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Underactuated mechanical systems have fewer control inputs than degrees of freedom. The specified in time outputs, equal in number to the number of inputs, lead to servo-constraints on the system. The servo-constraint problem is then a specific inverse simulation problem in which an input control strategy (feedforward control) that forces an underactuated system to complete the partly specified motion is determined. Since mechanical systems may be "underactuated" in several ways, and the control forces may be arbitrarily oriented with respect to the servo-constraint manifold, this is, in general, a challenging task. The use of servo-constraints in the inverse dynamics analysis of underactuated systems is discussed here with an emphasis on diverse possible ways of the constraint realization. A formulation of the servo-constraint problem in configuration coordinates is compared with a setting in which the actuated coordinates are replaced with the outputs. The governing equations can then be set either as ordinary differential equations (ODEs) or differential-algebraic equations (DAEs). The existence and nonexistence of an explicit solution to the servo-constraint problem is further discussed, related to so-called flat systems (with no internal dynamics) and nonflat systems (with internal dynamics). In case of nonflat systems, of paramount importance is stability of the internal dynamics. Simple case studies are reported to illustrate the discussion and formulations.
机译:欠驱动机械系统的控制输入少于自由度。时间指定的输出(数量等于输入的数量)会导致系统受到伺服约束。然后,伺服约束问题是一个特定的逆仿真问题,其中确定了迫使欠驱动系统完成部分指定运动的输入控制策略(前馈控制)。由于机械系统可能会以几种方式“欠驱动”,并且控制力可能会相对于伺服约束歧管任意定向,因此,这通常是一项艰巨的任务。本文讨论了伺服约束在欠驱动系统的逆动力学分析中的使用,重点是约束实现的各种可能方式。将配置约束中的伺服约束问题的公式与用输出替换驱动坐标的设置进行比较。然后可以将控制方程设置为常微分方程(ODE)或微分代数方程(DAE)。进一步讨论了关于伺服约束问题的显式解决方案的存在和不存在,涉及所谓的扁平系统(无内部动力学)和非扁平系统(有内部动力学)。在非扁平系统的情况下,内部动力学的稳定性至关重要。报告了简单的案例研究来说明讨论和提法。

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