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Dynamics of rigid multibody systems with clearances in the joints

机译:关节处带有间隙的刚性多体系统的动力学

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摘要

An approach for calculation of reaction and friction forces between pairs of bodies in spatial mechanical systems, as well as contact points in joints with clearances is presented. Coulomb friction is taken into consideration. Problems are solvediteratively, to satisfy both kinematic and dynamic equations. Matrix methods are used to derive the nonlinear kinematic constraint equations. Newton-Euler dynamic equations are applied for solution of direct and inverse problems of dynamics. External andinertia forces for each configuration of the kinematic chain the contact points and corresponding normal forces are calculated. Relative positions of the coordinate systems of the links are computed and, their new positions relative to the inertiareference frame are estimated. An iterative algorithm is suggested for calculation of forces and computing generalized coordinate increments for achieving the prescribed accuracy of system end-effectors. Kinematic and dynamic equivalents of rotational,translational, and prismatic pairs with clearances are suggested. A model of joints with clearances is applied for solution of the direct and inverse problems of dynamics, taking into account presence of unilateral reactions, viscous friction, contactfriction, and impact in bearings. An example of a triple pendulum with rotational pairs, a driving force on the end-effector, and large clearances is presented.
机译:提出了一种计算空间机械系统中成对的物体之间的反作用力和摩擦力,以及具有间隙的关节中的接触点的方法。库仑摩擦被考虑在内。迭代地解决问题,以满足运动学和动力学方程。矩阵方法用于导出非线性运动约束方程。牛顿-欧拉动力学方程用于解决动力学的正反问题。对于运动链的每种构型,应计算外力和惯性力的接触点和相应的法向力。计算链接的坐标系的相对位置,并估计它们相对于惯性参考系的新位置。建议使用迭代算法来计算力并计算广义坐标增量,以达到规定的系统末端执行器精度。旋转,平移和棱柱对的运动学和动力学等效建议。考虑到存在单边反应,粘滞摩擦,接触摩擦和轴承冲击,将带有间隙的关节模型用于解决动力学的正反问题。给出了具有旋转对,端部执行器上的驱动力和较大间隙的三重摆的示例。

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