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VARIATIONAL ANALYSIS OF A TWO LINK SLIDER-CRANK MECHANISM USING POLYNOMIAL CHAOS THEORY

机译:一种使用多项式混沌理论的两连杆滑块曲柄机构的变分分析

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Variation occurs in many closed loop multi-body dynamic (MBD) systems in the geometry, mass, or forces. Understanding how MBD systems respond to variation is imperative for the design of a robust system. However, simulation of how variation propagates into the solution is complicated as most MBD systems cannot be simplified into to a system of ordinary differential equations (ODE). This paper investigates polynomial chaos theory (PCT) as a means of quantifying the effects of uncertainty in a closed loop MBD system governed by differential algebraic equations (DAE). To demonstrate how PCT could be used, the motion of a two link slider-crank mechanism is simulated with variation in the link lengths. To validate and show the advantages and disadvantages of PCT in closed loop MBD systems, the PCT approach is compared to Monte Carlo simulations.
机译:在几何形状,质量或力中的许多闭环多体动态(MBD)系统中发生变化。了解MBD系统如何响应变体,对设计强大的系统是必不可少的。然而,模拟变化如何传播到解决方案中,因为大多数MBD系统不能被简化到常微分方程(ODE)的系统。本文调查多项式混沌理论(PCT)作为量化不确定性在差分代数方程(DAE)控制的闭环MBD系统中的影响的方法。为了证明如何使用PCT,两个链路滑块曲柄机构的运动是用链路长度的变化模拟的。为了验证并显示PCT在闭环MBD系统中PCT的优点和缺点,将PCT方法与Monte Carlo仿真进行比较。

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