2013
DOI: 10.1080/00207543.2013.798050
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A note on the demand distributions of spare parts

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Cited by 17 publications
(10 citation statements)
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“…Following the approach of Syntetos et al (2012), we chose the Kolmogorov-Smirnov (K-S) test over the chi-square test to assess the statistical goodness-of-fit. In line with Syntetos, Lengu, and Babai (2013), we consider that we have a strong fit if the K-S test statistic is less than the critical value for 5% and a good fit if the K-S test statistic is less than a critical value of 1% but larger than a critical value of 5%. In the given example with a sample size of 108 months, the critical values are 0.131 (5%) and 0.157 (1%).…”
Section: Fit Of Poisson Distributionmentioning
confidence: 88%
“…Following the approach of Syntetos et al (2012), we chose the Kolmogorov-Smirnov (K-S) test over the chi-square test to assess the statistical goodness-of-fit. In line with Syntetos, Lengu, and Babai (2013), we consider that we have a strong fit if the K-S test statistic is less than the critical value for 5% and a good fit if the K-S test statistic is less than a critical value of 1% but larger than a critical value of 5%. In the given example with a sample size of 108 months, the critical values are 0.131 (5%) and 0.157 (1%).…”
Section: Fit Of Poisson Distributionmentioning
confidence: 88%
“…In order to improve overall forecasting accuracy, Kostenko & Hyndman (2006) Table 6 of Heinecke et al, 2013); the effect on stock control performance was not assessed in the study. Syntetos et al (2012Syntetos et al ( , 2013 explored the potential linkages between the SBC scheme and demand distributional assumptions on a demand per period basis. They conducted a detailed empirical investigation for a specific company on the goodness-of-fit of various distributions and their stock control implications in terms of inventories held and service levels achieved.…”
Section: Classification For Forecastingmentioning
confidence: 99%
“…Further research efforts are expected to gauge the effectiveness of simulation techniques and compare them with the available analytical solutions. Alongside this research avenue, efforts will be directed towards the characterization of different compound Bernoulli distributions, with the aim of encompassing both integer and continuous positive demand sizes (Syntetos, Babai and Altay, 2012;Syntetos, Lengu and Babai, 2013). Other distributions such as Compound Poisson distributions (Babai, Jemai and Dallery, 2011 ;Lengu, Syntetos and Babai, 2014) or Compound Erlang distributions (Saidan et al, 2013) have also been used to model intermittent demand and can be considered in future research.…”
Section: Conclusion and Further Researchmentioning
confidence: 99%