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Efficient methodology for multibody simulations with discontinuous changes in system definition

机译:系统定义不连续更改的多体仿真的高效方法

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摘要

A new method is presented for accurately and efficiently simulating multi-scale multibody systems with discontinuous changes in system definitions as encountered in adaptive switching between models with different resolutions as well as models with different system topologies. An example of model resolution change is a transition of a system from a discrete particle model to a reduced order articulated multi-rigid body model. The discontinuous changes in system definition may be viewed as an instantaneous change (release or impulsive application of) the system constraints. The method uses a spatial impulse–momentum formulation in a divide and conquer scheme. The approach utilizes a hierarchic assembly–disassembly process by traversing the system topology in a binary tree map to solve for the jumps in the system generalized speeds and the constraint impulsive loads in linear and logarithmic cost in serial and parallel implementations, respectively. The method is applicable for systems in serial chain as well as kinematical loop topologies. The coupling between the unilateral and bilateral constraints is handled efficiently through the use of kinematic joint definitions. The equations of motion for the system are produced in a hierarchic sub-structured form. This has the advantage that changes in sub-structure definitions/models results in a change to the system equations only within the associated sub-structure. This allows for significant changes in model types and definitions without having to reformulate the equations for the whole system.
机译:提出了一种新方法,可以准确有效地模拟具有不同分辨率的模型以及具有不同系统拓扑的模型之间自适应切换时系统定义不连续变化的多尺度多体系统。模型分辨率变化的一个示例是系统从离散粒子模型到降阶铰接多刚体模型的过渡。系统定义中的不连续更改可以视为系统约束的瞬时更改(释放或脉冲应用)。该方法在分而治之方案中使用了空间冲量-动量公式。该方法通过遍历二叉树图中的系统拓扑结构来利用分层组装-拆卸过程,以解决系统通用速度的跳跃以及串行和并行实现中线性和对数成本的约束脉冲负载。该方法适用于串行链系统以及运动回路拓扑。通过使用运动学联合定义,可以有效地处理单边和双边约束之间的耦合。系统的运动方程式是按层次结构子结构形式生成的。这样做的优点是,子结构定义/模型的更改仅导致相关子结构内系统方程式的更改。这样就可以对模型类型和定义进行重大更改,而不必为整个系统重新公式化。

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