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Nonlinear damped vibrations of planar discrete systems - numerical and experimental modelling

机译:平面离散系统的非线性阻尼振动 - 数值和实验模型

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The consistently conducted analytical, numerical and experimental studies of nonlinear damped vibrations of planar discrete systems are presented in the paper. The combined methodology is applied to a horizontal vibrating system, consisting of two translational moving bodies connected by three springs. The non-linear nature of the damping is due to the dry friction forces accompanying the vibrating process. The mathematical model of the vibrating system is composed in a matrix form by the second order Lagrange equations. Numerical studies are realized in two ways. Firstly, in the Simulink environment, a simulation model was composed. Then, in the MATLAB environment, an animation model was developed using the third animation method offered by the programming system. The experimental studies were conducted by stand for study the small vibrations of discrete planar systems. The stand is part of the experimental equipment of the Lab for numerical and experimental dynamic modelling, UACEG, Sofia, Bulgaria. (www.dlab-uacg-bg.eu). All models - the dynamic model and its corresponding mathematical, simulation, animation and experimental model are open to additional bodies to obtain discrete vibrating systems with a larger number of degrees of freedom.
机译:本文介绍了平面离散系统非线性阻尼振动的始终如一进行的分析,数值和实验研究。将组合的方法应用于水平振动系统,由两个由三个弹簧连接的两个平移运动体组成。阻尼的非线性性质是由于伴随振动过程的干摩擦力。振动系统的数学模型由二阶拉格朗日方程以矩阵形式组成。数值研究以两种方式实现。首先,在Simulink环境中,组成了模拟模型。然后,在MATLAB环境中,使用编程系统提供的第三动画方法开发了动画模型。实验研究通过展台进行了研究离散平面系统的小振动。该立场是数值和实验性动态建模,UACEG,索非亚,保加利亚的实验室的实验设备的一部分。 (www.dlab-uacg-bg.eu)。所有型号 - 动态模型及其相应的数学,仿真,动画和实验模型对额外的机构开放,以获得具有较大自由度的离散振动系统。

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