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Oscillations of a multi-string pendulum

机译:多弦摆的振动

摘要

The mathematical pendulum is one of the most widely studied problems in engineering physics. This is, however, primarily limited to the classical pendulum with a single bar and mass configuration. Extensions to this include multi-degree of freedom systems, but many of the classical assumptions, such as a single bar per mass, are preserved. Several designs used in practice utilize multiple or trapezoidal configurations in order to enhance stability. Such designs have not been studied in great detail and there is a need for additional work in order to fully analyze their response characteristics. The two-string pendulum design characteristics are initially investigated, both in terms of oscillation characteristics and string tension. Analytical and numerical methodologies are applied in order to predict the response of the two-string pendulum in free and forced oscillations. Validation of the results is performed by comparisons to simulations conducted with a standard commercial software package. A preliminary optimization study is conducted for a driven two-string pendulum. Finally, it is shown how to apply the results of the analysis and optimization studies developed in this work in a typical design case.
机译:数学摆是工程物理学中研究最广泛的问题之一。但是,这主要限于具有单个杆和质量配置的经典摆。对此进行了扩展,包括多自由度系统,但是保留了许多经典假设,例如每质量一个条形图。在实践中使用的几种设计利用多个或梯形构造以增强稳定性。尚未对此类设计进行详细研究,并且需要进行其他工作才能全面分析其响应特性。最初研究了两弦摆的设计特性,包括振动特性和弦张力。应用分析和数值方法以预测自由振动和强制振动中两弦摆的响应。通过与使用标准商业软件包进行的仿真比较来进行结果验证。对带驱动的两弦摆进行了初步的优化研究。最后,显示了如何在典型的设计案例中应用在这项工作中开发的分析和优化研究的结果。

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    Dendis Alexandros.;

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  • 年度 2007
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