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A Methodology Based on Robust Design and Optimization Statistics for Fitting of Parameters in Mechanical Systems

机译:基于鲁棒设计和优化统计的机械系统参数拟合方法

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The development and analysis of mechanical systems exposes the designer to a series of unknown parameters from several sources such as material properties, environmental and operational conditions. Therefore, the qualification and quantification of these inherent sources of design uncertainties become very important in several aspects in the context of design development and so, a system is reliable and robust if it allows a certain range of uncertainties before the first failure occurs. With this in mind, we propose here the development of a methodology that can be identified the sources of uncertainties and parameters that largely influence the whole design. An initial study focuses on a simple oscillatory system that consists of a mass, a spring and a damper. The first step was the choose the element or mechanical system and in choosing the experiment design for identifying the critical parameters (factorial designs or fractional designs). This led to the development of polynomial models (linear and quadratic) that fit the experimental results from factorial/fractional designs. Once the critical parameters are obtained there is a search for optimum regions maximum, minimum or singular point. The steps used in the search interval occur along maximum or minimum lines that describe a region of interest or experimentation. A sensitivity analysis also takes place using canonical analysis and for parameter fittings can be used optimization constrained methods. Thus are obtained confidence limits for parameters through the reliability concepts with respect to the critical parameters in the robust design concepts. In the future extended to other applications such foundation structures and rotor-bearings systems.
机译:机械系统的开发和分析使设计人员面临来自多个来源的一系列未知参数,例如材料特性,环境和操作条件。因此,在设计开发的背景下,这些固有的设计不确定性来源的鉴定和量化在几个方面变得非常重要,因此,如果系统在首次出现故障之前允许一定范围的不确定性,则该系统是可靠且健壮的。考虑到这一点,我们在这里提出一种方法论的开发方法,该方法论可以确定对整个设计有很大影响的不确定性和参数来源。最初的研究集中在一个简单的振动系统上,该系统由质量,弹簧和阻尼器组成。第一步是选择元件或机械系统,然后选择用于确定关键参数的实验设计(因子设计或分数设计)。这导致了多项式模型(线性和二次)的发展,这些模型适合阶乘/分数设计的实验结果。一旦获得关键参数,就可以搜索最佳区域的最大值,最小值或奇异点。搜索间隔中使用的步骤沿着描述感兴趣区域或实验区域的最大或最小线条进行。灵敏度分析也可以使用规范分析进行,并且对于参数拟合,可以使用优化约束方法。因此,通过可靠性概念相对于稳健设计概念中的关键参数,可以获得参数的置信度极限。将来扩展到其他应用,例如基础结构和转子轴承系统。

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