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Forecasting – stock control interactions: a simulation intensive investigation Aris A. Syntetos and Zied M. Babai CORAS - University of Salford Centre for Operational Research and Applied Statistics
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- 2 - Outline EPSRC project 1 Current investigations & preliminary results 3 Conclusions and further work 4 Forecasting and stock control 2
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- 3 - EPSRC project On the Development of Theory-Informed Operationalised Definitions of Demand Patterns. (FOCUS ON INTERMITTENT DEMANDS) OBJECTIVES: To identify, through analysing the interaction between forecasting and stock control, the key factors that influence the performance of the total system To propose theoretically coherent demand categorisation rules for both forecasting and stock control purposes To test the empirical validity and utility of the theoretical results on large sets of real world data To provide a set of recommendations for industrial applications.
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- 4 - Methodology n Positivistic methodology Development of universally applicable categorisation solutions n However, due to the complexity of the problem, the research strategy cannot be purely hypothetico-deductive n Established theory is applied to empirical data with the objective of identifying issues that are subsequently incorporated/reflected back to the theory. Knowledge is then deduced again and final recommendations/ conclusions will be made. n Semi-deductive research strategy (theory-data loops) - a very well-framed simulation-intensive exploratory investigation.
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- 5 - Industrial collaborators Brother International, UK Computer Science Corporation Valves Instrument Plus, Ltd
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- 6 - Forecasting and stock control Estimate the lead-time demand Compute the parameters of the stock control policy 1 st step 2 nd step An appropriate demand forecasting method (Parametric and Non-parametric methods) An appropriate inventory control policy (Continuous / Periodic review policies) (Service level / Cost minimisation)
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- 7 - Demand forecasting methods Parametric Methods Known distribution is assumed (eg Poisson, Negative Binomial) Distribution parameters must be estimated Examples: MA, SES, Croston‘s method Non-Parametric Methods No particular distribution is assumed It is assumed that distribution observed in the past persists into the future Examples: Bootstrapping methods
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- 8 - Stock control methods Typically periodic review policies are used for intermittent demand items (T,S) and (T,s,S) policies. (T,S) policy: Review inventory position every T periods and order enough to bring up to the order-up-to-level S (T,s,S) policy: Inventory position dropping to the re-oder point s triggers a new order Comments on the methods: (T,S) is very simple and performs well for low ordering costs (T,s,S) induces lower costs but the parameters are more complex to compute Some heuristics have been proposed to compute these parameters (Require only knowledge of mean and variance of the demand)
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- 9 - Current investigations Investigation on parametric forecasting methods Collaboration with Nezih Altay (University of Richmond, Virginia) Investigation on non-parametric methods Collaboration with John Boylan (Buckinghamshire New University) Investigation and comparison of stock control methods Collaboration with Richard Marett (Multipart) and Yves Dallerry (Ecole Centrale, Paris), IJPR A new approach for the stock control of intermittent demand items Collaboration with Ruud Teunter (Lancaster), JORS, EJOR Demand classification related issues Collaboration with Mark Keyes (Brother International), IMA
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- 10 - 1 of 5: Investigation on parametric forecasting methods Which distribution should be hypothesised to represent the demand? Which estimator to choose in order to forecast the demand? Limited empirical work has been conducted on: Comparing different demand estimators Assessing the fit of demand distributions Current work: Empirical investigation to test the statistical goodness-of-fit of many distributions on large intermittent demand datasets The impact of the distributional assumptions on stock control
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- 11 - Investigation on parametric methods Goodness-of-Fit results (experimentation on 4,588 SKUs from US Navy) Poisson distribution Negative Binomial distribution Normal distributionGamma distribution
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- 12 - 2 of 5: Investigation on non-parametric methods Investigate and compare non-parametric (bootstrapping) methods Efron’s bootstrapping Approach Porras and Dekker’s bootstrapping Approach Willemain’s bootstrapping Approach Compare parametric and non-parametric methods on stock control performance Empirical results (experimentation on 1,308 SKUs from RAF,UK) Considerable cost reductions achieved by employing the parametric approach Better CSL achieved by employing the non-parametric approach
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- 13 - 3 of 5: Investigation and comparison of stock control methods Comparison of stock control methods for intermittent demand items (T,S) method Power Approximation (Ehrhardt and Mosier, 1984) Normal Approximation (Wagner, 1975) Naddor Heuristic (Naddor, 1975) Development of categorisation rules for inventory control purposes (experimentation on 5,000 SKUs from RAF, UK) Empirical Results: Naddor’s heuristic is overall the best performing heuristic when cost is considered (T,S) is the worst performing one when ordering cost is considered Consideration of both cost and service level results in similar performances being reported for all thee (T,s,S) heuristics. Implementation related considerations imply that the Power Approximation is the preferred one.
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- 14 - 4 of 5: A new stock control approach Main assumption: Lead time is smaller than the inter-demand interval, L ≤ Tm Estimating separately the inter-demand intervals and demand sizes, when demand occurs, directly for stock control purposes. S Time Inventory level L ZmZm TmTm Empirical investigation to compare the inventory performance of the new approach to the classical one (experimentation on 2,455 SKUs from the RAF, UK)
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- 15 - A new stock control approach Preliminary results: Considerable cost reductions achieved by employing the new approach. The cost reductions range (across all SKUs) from 14% to 22% Almost no penalty in service levels Extensions: Further work is about to be submitted for peer review on the development of a generalised compound Bernoulli model Theoretical developments for both cost and service level constraints
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- 16 - 5 of 5: Demand classification n Demand categorisation in a European spare parts Logistics network n In collaboration with Brother International, UK n Typical ABC classifications n An opportunity for considering pertinent qualitative issues and large scale applications n Demonstration of the tremendous scope for improving real world systems n Next steps to involve the application of theoretically sound solutions
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- 17 - Conclusions and further work Project funded by the EPSRC, UK Simulation intensive investigation that has been evolved around 5 areas Parametric forecasting methods Non-parametric methods Stock control methods Integrated forecasting – stock control solutions Further insights into categorisation related issues We have already started reflecting pertinent issues identified through our empirical investigations into theoretical developments Exciting and very challenging second year of the project: attempt to synthesise our findings into robust, theoretically sound, inventory management solutions.
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- 18 - Thank you very much Questions …? http://www.mams.salford.ac.uk/CORAS/Projects/Forecasting/
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