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Modeling of complex systems using nonlinear, flexible multibody dynamics.

机译:使用非线性,灵活的多体动力学对复杂系统进行建模。

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Finite element based multibody dynamics formulations extend the applicability of classical finite element methods to the modeling of flexible mechanisms. A general computer code will include rigid and flexible bodies, such as beams, joints, and active elements. These procedures are designed to overcome the modeling limitations of conventional multibody formulations that are often restricted to the analysis of rigid systems or use a modal representation to model the flexibility of elastic components.; As multibody formulations become more widely accepted, the need to model a wider array of phenomena increases. The goal of this work is to present a methodology for the analysis of complex systems that may require the modeling of new joints and elements, or include the effects of clearance, freeplay or friction in the joints.; Joints are essential components of multibody systems, rigid or flexible. Usually, joints are modeled as perfect components. In actual joints, clearance, freeplay, friction, lubrication and impact forces will can have a significant effect on the dynamic response of the system.; Certain systems require the formulation of new joints for their analysis. Among one of them is the curve sliding joint which enforces the sliding of a body on a rigid curve connected to another body. The curve sliding joint is especially useful when modeling a vibration absorber device mounted on the rotor hub of rotorcraft: the bifilar pendulum.; The formulation of a new modal based element is also presented. A modal based element is a model of an elastic substructure that includes a modal representation of elastic effects together with large rigid body motions. The proposed approach makes use of a component mode synthesis technique that allows the analyst to choose any type of modal basis and simplifies the connection to other multibody elements. The formulation is independent of the finite element analysis package used to compute the modes of the elastic component.
机译:基于有限元的多体动力学公式将经典的有限元方法的适用性扩展到了柔性机构的建模中。一般的计算机代码将包括刚体和柔性体,例如梁,关节和活动元件。设计这些程序是为了克服常规多体配方的建模限制,而传统多体配方通常仅限于分析刚性系统或使用模态表示来建模弹性组件的柔韧性。随着多体配方被越来越广泛的接受,对更多种现象进行建模的需求增加了。这项工作的目的是提出一种分析复杂系统的方法,该方法可能需要对新的关节和元素进行建模,或者包括关节中间隙,自由游隙或摩擦的影响。关节是刚性或柔性多体系统的基本组成部分。通常,将关节建模为完美的零部件。在实际的接头中,间隙,自由游隙,摩擦,润滑和冲击力将对系统的动态响应产生重大影响。某些系统需要制定新的接头进行分析。其中之一是弯曲滑动接头,该弯曲滑动接头使物体在与另一物体相连的刚性曲线上滑动。当对安装在旋翼机旋翼毂上的减振器进行建模时,曲线滑动接头特别有用:双线摆。还介绍了新的基于模式的元素的公式化。基于模态的元素是弹性子结构的模型,其中包括弹性效应的模态表示以及较大的刚体运动。所提出的方法利用了一种成分模式综合技术,该技术允许分析人员选择任何类型的模式基础,并简化与其他多体元素的连接。该公式独立于用于计算弹性组件模式的有限元分析程序包。

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