Optimization and Stochastic Modeling Applied to Propulsion Shafting Alignment

Steven Eugene Owen
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Abstract

Two aspects of propulsion shaft alignment analysis are discussed: a) finding an optimized solution by minimizing the deviation between bearing loads, and b) determining the acceptability of the optimized solution (or any alignment solution) by calculating the probability of acceptable bearing loads that result from a simulated series of random bearing offset events. The optimizing method is straight forward: the bearing loads are calculated using a· series of bearing offsets which are independently allowed to vary within a range of predetermined displacements. The acceptability of the alignment solution is judged against desired bearing load criteria. Several types of internal and external causes of bearing elevation effects are recognized, and the combination of the effects are presented as shaft alignment conditions. By distributing the nominal offset solutions about their most likely values, a simulation can be performed which reveals the probability of an acceptable solution when using the same acceptability criteria used in the optimizing calculations. A triangle distribution is shown in a subroutine and can be employed in an algorithm designed to randomly distribute the bearing offsets. Methods are described and examples are presented which show the application of shaft alignment optimization and probability analysis to produce alignment solutions which meet example criteria.
优化和随机建模在推进轴系校中应用
讨论了推进轴对中分析的两个方面:a)通过最小化轴承载荷之间的偏差找到优化解决方案;b)通过计算模拟一系列随机轴承偏移事件产生的可接受轴承载荷的概率来确定优化解决方案(或任何对中方案)的可接受性。优化方法很直接:使用一系列轴承偏移量来计算轴承载荷,这些轴承偏移量在预定的位移范围内独立变化。对准方案的可接受性是根据期望的轴承载荷标准来判断的。识别了几种类型的轴承高程效应的内部和外部原因,并将这些影响的组合作为轴对中条件提出。通过分布标称偏移解的最可能值,可以执行一个模拟,该模拟揭示了在使用优化计算中使用的相同可接受标准时可接受解的概率。三角形分布在子程序中显示,可用于设计随机分布方位偏移的算法。介绍了轴向优化和概率分析方法的应用,给出了符合实例标准的轴向优化求解方法和实例。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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