2008
DOI: 10.1007/s00170-008-1376-x
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A transformation technique to estimate the process capability index for non-normal processes

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Cited by 35 publications
(25 citation statements)
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“…In cases where a normal distribution is not observed, data is transformed using the Box-Cox method [55], as recommended by Hosseinifard et al [56]. To do this, each individual value from the dataset, y i , is raised to the power of λ, which is found by searching for the optimum value between -5 and 5 to achieve normality according to A 2 , excluding zero where the natural logarithm of the dataset is taken.…”
Section: Experimental Data Analysismentioning
confidence: 99%
“…In cases where a normal distribution is not observed, data is transformed using the Box-Cox method [55], as recommended by Hosseinifard et al [56]. To do this, each individual value from the dataset, y i , is raised to the power of λ, which is found by searching for the optimum value between -5 and 5 to achieve normality according to A 2 , excluding zero where the natural logarithm of the dataset is taken.…”
Section: Experimental Data Analysismentioning
confidence: 99%
“…A diferencia de otros trabajos realizados como el de Hosseinifard et al [11], en donde se hace comparación entre los métodos de transformaciones y los de ajuste de distribución de datos; el de Ahmad y Abdollahian [10], donde se compara los métodos de Clements, Burr y BoxCox, los autores del presente trabajo presentan una comparación más completa.…”
Section: Metodología De Comparaciónunclassified
“…Mediante estudios de simulación comparativos, Ahmad y Abdollahian recomiendan el uso de las distribuciones de Burr XII [10], mientras que Hosseinifard et al proponen el método de transformaciones de potencia como el más adecuado [11].…”
Section: Introductionunclassified
“…The alternate approach is to use non-normal percentiles to calculate the PCI. The latter approach is not easy to implement and a deviation in estimating the distribution of the process may affect the efficacy of the estimated PCI (Hosseinifard et al, 2009).…”
Section: Process Capability Analysis (Pca)mentioning
confidence: 99%
“…Weibull distributions are known to have significantly different tail behaviours, which greatly affects the process capability. Hosseinifard, Abbasi, Ahmad and Abdollahian (2009) assessed the efficacy of the root transformation technique by conducting a simulation study using gamma, Weibull, and beta distributions. The root transformation technique is used to estimate the PCI for each set of simulated data.…”
mentioning
confidence: 99%