2012
DOI: 10.1016/j.ijforecast.2011.03.009
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Forecasting the intermittent demand for slow-moving inventories: A modelling approach

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Cited by 100 publications
(84 citation statements)
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“…In particular insurers and policy makers are like the owner of the pond casino: they have to set premiums or make policies on the basis of imperfect model outcomes. Examples can be drawn from domains as different as load forecasting in power systems (Fan and Hyndman 2012), inventory demand management (Snyder et al 2012) But how can nonlinear models be so widely used if their predictive power is as limited as we say it is? Are we overstating the case, or is science is embroiled in confusion?…”
Section: Imperfect Models In Actionmentioning
confidence: 99%
“…In particular insurers and policy makers are like the owner of the pond casino: they have to set premiums or make policies on the basis of imperfect model outcomes. Examples can be drawn from domains as different as load forecasting in power systems (Fan and Hyndman 2012), inventory demand management (Snyder et al 2012) But how can nonlinear models be so widely used if their predictive power is as limited as we say it is? Are we overstating the case, or is science is embroiled in confusion?…”
Section: Imperfect Models In Actionmentioning
confidence: 99%
“…The proposed model was compared with the forecasting procedure using demands of car parts. A static model is preferred for the stock control of products having demand one or two per year [28].…”
Section: B Computerized Modelmentioning
confidence: 99%
“…Winkelmann, 2008) and intermittent demand forecasting (see e.g. Snyder et al, 2012), with a traditional ARIMA-GARCH model which has been specialized to an ARIMA(1,1,0)-IGARCH(1,1) model to make statistical estimation feasible.…”
Section: Introduction: Problem Dataset and Main Ideasmentioning
confidence: 99%
“…This model has been applied in the intermittent demand forecasting literature, together with similar zero-inflated models and the related hurdle models (see e.g. Snyder et al, 2012, andKüsters &Speckenbach, 2012). Related models include Markov chains, which can be used to model conditional transition probabilities.…”
Section: Introduction: Problem Dataset and Main Ideasmentioning
confidence: 99%