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Comparison of extreme value statistics methods for predicting maximum inclusion size in clean steels

机译:极值统计方法预测清洁钢中最大夹杂物尺寸的比较

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摘要

The prediction of the maximum inclusionsize in a large volume of clean steel from data on smallspecimens is a key issue for steelmakers and users.The statistics of extremes has recently emerged as apowerful tool for this purpose. Murakami and coworkershave applied one branch of the theory to steel, basedon measuring the maximum inclusion size in a seriesof areas on the polished surface of the specimen. Thepresent authors have recently reported on theapplication to steels of another branch of the theory,using the Generalised Pareto Distribution(GPD), andin this paper the two methods are compared using dataon oxide inclusions obtained by quantitative imageanalysis on polished cross-sections. The mostimportant feature of the GPD method is that it predictsan upper limit to the inclusion size, in contrast tothe method of Murakami and coworders and indeed themore basic route of simply extrapolating the lognormaldistribution where, as the volume of steel isincreased, the size of the predicted maximum inclusionincreases. The existence of an upper limit is more inaccord with the practical expectations o fsteelmakers.
机译:根据小样本数据预测大量洁净钢中的最大夹杂物尺寸对于钢铁制造商和用户来说是一个关键问题。极限统计最近已成为实现此目的的有力工具。村上隆和他的同事根据测量试样抛光表面一系列区域的最大夹杂物尺寸,将理论的一个分支应用于钢。本作者最近使用广义帕累托分布(GPD)报道了该理论的另一分支在钢中的应用,并且在本文中,这两种方法是使用通过对抛光横截面进行定量图像分析获得的氧化物夹杂物来比较两种方法。 GPD方法最重要的特征是,与村上和牛场方法相比,它可以预测夹杂物尺寸的上限,而实际上是更简单地推断对数正态分布的基本途径,其中随着钢体积的增加,所预测的尺寸会增加最大夹杂物增加。上限的存在更不符合钢厂的实际期望。

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