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Kinematic analysis of linkages based in finite elements and the geometric stiffness matrix

机译:基于有限元和几何刚度矩阵的连杆机构运动学分析

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摘要

This paper presents a numerical approach to rigid body linkage kinematics, based on a reduced form of the stiffness matrix and in structural analysis concepts. This matrix may be referred to as geometric stiffness matrix, or simply as geometric matrix. It is derived from basic nodes and length constraints, and provides full information on the kinematic properties of any linkage, including positions, velocities, accelerations, jerks and singular positions. This approach offers a number of major advantages, especially where simplicity and generality are concerned. The computational cost is also very low, because of the simplicity of the numerical calculations and the reduced dimensions of the matrices involved.
机译:本文基于刚度矩阵的简化形式和结构分析概念,提出了一种刚体连杆运动学的数值方法。该矩阵可以被称为几何刚度矩阵,或者简称为几何矩阵。它从基本节点和长度约束派生而来,并提供有关任何链接的运动学特性的完整信息,包括位置,速度,加速度,猛击和奇异位置。这种方法具有许多主要优点,尤其是在考虑到简单性和通用性的情况下。由于数值计算的简单性以及所涉及矩阵的减小的尺寸,因此计算成本也非常低。

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