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PARALLEL ALGORITHM FOR CONSTRAINED MULTI-RIGID BODY SYSTEM DYNAMICS IN GENERALIZED TOPOLOGIES

机译:广义拓扑中约束多刚体系统动力学的并行算法

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This paper presents an algorithm for modeling the dynamics of multi-rigid body systems in generalized topologies including topologies with closed kinematic loops that may or may not be coupled together. The algorithm uses a hierarchic assembly disassembly process in parallel implementation and a recursive assembly disassembly process in serial implementation to achieve highly efficient simulation turn-around times. The kinematic constraints are imposed using the formalism of kinematic joints that are modeled using motion spaces and their orthogonal complements. A mixed set of coordinates are used viz. absolute coordinates to develop the equations of motion and internal or relative coordinates to impose the constraints. The equations of motion are posed in terms of operational inertias to capture the nonlinear coupling between the dynamics of the individual components of the system. Einstein's notation is used to explain the generality of the approach. Constraint impositions at the acceleration, velocity and configuration levels are discussed. The application of this algorithm in modeling a complex micro robot with multiple coupled closed loops is discussed.
机译:本文提出了一种用于在广义拓扑中对多刚体系统动力学进行建模的算法,该拓扑包括具有闭合运动环的拓扑,该闭合运动环可以耦合也可以不耦合。该算法在并行实现中使用分层汇编反汇编过程,在串行实现中使用递归汇编反汇编过程,以实现高效的仿真周转时间。运动学约束是使用运动关节的形式主义强加的,该运动学关节是使用运动空间及其正交补码建模的。使用混合的坐标集,即。建立运动方程的绝对坐标和施加约束的内部或相对坐标。运动方程是根据操作惯性提出的,以捕获系统各个组件的动力学之间的非线性耦合。爱因斯坦的符号用来解释这种方法的普遍性。讨论了在加速度,速度和配置级别上的约束强加。讨论了该算法在建模具有多个耦合闭环的复杂微型机器人中的应用。

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