1996
DOI: 10.1080/08982119608919049
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Using Johnson Curves to Describe Non-Normal Rocess Data

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Cited by 51 publications
(32 citation statements)
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“…The Johnson transformation applies to a broader range of data types than the alternative Box-Cox transformation. It is equally robust for data sets with negative values and selects an appropriate transformation function for each data set because of its wider range of transformation functions (Farnum, 1996;Chou et al, 1998). The maximum p-value for selection of an appropriate bounded (SB), lognormal (SL) or unbounded (SU) transformation distribution was 0.10.…”
Section: Discussionmentioning
confidence: 99%
“…The Johnson transformation applies to a broader range of data types than the alternative Box-Cox transformation. It is equally robust for data sets with negative values and selects an appropriate transformation function for each data set because of its wider range of transformation functions (Farnum, 1996;Chou et al, 1998). The maximum p-value for selection of an appropriate bounded (SB), lognormal (SL) or unbounded (SU) transformation distribution was 0.10.…”
Section: Discussionmentioning
confidence: 99%
“…In this case, flexible probability densities known as Johnson curves [23] can be applied to model travel time data. The Johnson curves have been widely applied in the field of agriculture and environmental engineering and proved to be a powerful tool to model nonnormal and multimodality data [24,25]. One important property of Johnson curves is that parameters in the model can be estimated analytically or explicitly, which facilitate the generalization to different situations and data sets.…”
Section: Modelling Network Travel Time Distribution Using Johnson Curmentioning
confidence: 99%
“…Slifker and Shapiro [24] proposed a method to estimate parameters of Johnson curves based on percentiles. Their method has shown to be an easier and more reliable procedure compared with methods based on moments [25]. The procedure to estimate parameters is as follows.…”
Section: Modelling Network Travel Time Distribution Using Johnson Curmentioning
confidence: 99%
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“…This fact has led to the use of different families of distributions, like Johnson (e.g. Farnum 6 ), Pearson (e.g. Clements 4 ) and others 2 , both in PCA and in statistical process control.…”
Section: Non-normality In Quality and Reliability Engineering-a Discumentioning
confidence: 99%