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Minimum sample size for extreme value statistics of flow-induced response

机译:最大样本大小,用于流动引起的响应的极值统计

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Extreme value statistics are one way to determine the maximum design loads for systems in extreme conditions, such as operational loads experienced by ships. Accurate predictions typically require large sample sizes, which are not always possible to obtain. Conversely, small sample sizes lead to more variation in the predictions. Increasing the sample size improves the variance to a desired range. The proposed method aimed to estimate a minimum sample size for an extreme value process by specifying and obtaining an acceptable variance. Minimum sample sizes for extreme value statistics depend on the distribution's behavior, so the method proposed here was designed for use before and during measurements. To test the proposed method, the response of a cantilever fin with a varying angle of attack was measured. The proposed method was able to estimate minimum sample sizes for several distributions. Accuracy was demonstrated by randomly drawing measured and simulated samples.
机译:极值统计数据是在极端条件下确定系统的最大设计负载的一种方法,例如船舶经历的操作负载。 精确的预测通常需要大的样本尺寸,这并不总是可以获得。 相反,小样本尺寸导致预测的更多变化。 增加样本量大于所需范围的方差。 所提出的方法,旨在通过指定和获得可接受的方差来估计极值过程的最小样本大小。 极值统计数据的最小样本尺寸取决于分布的行为,因此此处提出的方法是在测量之前和期间使用的。 为了测试所提出的方法,测量悬臂翅片具有不同攻角的响应。 所提出的方法能够估计几个分布的最小样本尺寸。 通过随机绘制测量和模拟样品来证明精度。

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