Reduced multibody system transfer matrix method using decoupled hinge equations

IF 3.4 Q1 ENGINEERING, MECHANICAL 国际机械系统动力学学报(英文) Pub Date : 2021-12-30 DOI:10.1002/msd2.12026
Xue Rui, Dieter Bestle
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引用次数: 11

Abstract

In the multibody system transfer matrix method (MSTMM), the transfer matrix of body elements may be directly obtained from kinematic and kinetic equations. However, regarding the transfer matrices of hinge elements, typically information of their outboard body is involved complicating modeling and even resulting in combinatorial problems w.r.t. various types of outboard body's output links. This problem may be resolved by formulating decoupled hinge equations and introducing the Riccati transformation in the new version of MSTMM called the reduced multibody system transfer matrix method in this paper. Systematic procedures for chain, tree, closed-loop, and arbitrary general systems are defined, respectively, to generate the overall system equations satisfying the boundary conditions of the system during the entire computational process. As a result, accumulation errors are avoided and computational stability is guaranteed even for huge systems with long chains as demonstrated by examples and comparison with commercial software automatic dynamic analysis of the mechanical system.

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解耦铰链方程的多体系统传递矩阵简化方法
在多体系统传递矩阵法(MSTMM)中,可以直接从运动学和动力学方程中得到体元素的传递矩阵。然而,对于铰链单元的传递矩阵,通常涉及其船外体的信息,使建模复杂化,甚至导致与各种类型的船外体输出链路的组合问题。本文通过建立解耦铰链方程,并在新版MSTMM中引入Riccati变换,即简化多体系统传递矩阵法,可以解决这一问题。定义了链式系统、树形系统、闭环系统和任意一般系统的系统程序,在整个计算过程中生成满足系统边界条件的整体系统方程。通过算例和与商业软件的机械系统自动动态分析比较,可以避免累积误差,保证计算稳定性,即使对于长链的大型系统也是如此。
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