Finite inventory budgets in production capacity and safety stock placement under the guaranteed service approach

•Guaranteed and chance-constraint approaches to model inventory budgets.•New formulations for the production capacity and safety stock placement.•Successive piecewise linear approximation outperforms a Lagrangian decomposition.•A novel two-phase heuristic greatly reduces CPU times.•Inventory budgets...

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Published in:Computers & operations research Vol. 131; p. 105266
Main Authors: Aouam, Tarik, Ghadimi, Foad, Vanhoucke, Mario
Format: Journal Article
Language:English
Published: New York Elsevier Ltd 01-07-2021
Pergamon Press Inc
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Abstract •Guaranteed and chance-constraint approaches to model inventory budgets.•New formulations for the production capacity and safety stock placement.•Successive piecewise linear approximation outperforms a Lagrangian decomposition.•A novel two-phase heuristic greatly reduces CPU times.•Inventory budgets affect both production and inventory decisions. Following the guaranteed service approach (GSA), several studies have investigated the interaction between production and inventory decisions in multistage supply systems and developed efficient algorithms to solve the large-scale optimization problems that emerge. These works have largely ignored limited inventory budgets and their effect on production and inventory decisions. In reality, however, firms tend to limit the amount of capital tied-up in inventories, and there is usually a limited amount of storage space at a warehouse or a retailer. This study investigates the problem of production capacity and safety stock placement with both limited capacity and inventory budgets in general acyclic supply chains. This problem allocates capacity to production stages and sets inventory targets at logistics stages, with the objective to minimize the expected total supply chain cost while meeting a target customer service level. The present paper contributes to the GSA literature in several ways. First, we compare guaranteed and chance-constraint approaches to model limited inventory budgets and analyze their effect on safety stock placement. Second, we present two new equivalent formulations of the production capacity and safety stock placement problem. Solving these new models using a successive piecewise linear approximation algorithm outperforms existing solution procedures in terms of solution quality and time, in both cases of infinite and finite inventory budgets. Third, taking advantage of the structure of these formulations, we develop a two-phase heuristic, which finds optimal or near-optimal solutions and greatly improves CPU times. Finally, our numerical experiments show that inventory budgets affect production capacity and safety stock placement decisions, increasing both work in process (WIP) and safety stock levels.
AbstractList •Guaranteed and chance-constraint approaches to model inventory budgets.•New formulations for the production capacity and safety stock placement.•Successive piecewise linear approximation outperforms a Lagrangian decomposition.•A novel two-phase heuristic greatly reduces CPU times.•Inventory budgets affect both production and inventory decisions. Following the guaranteed service approach (GSA), several studies have investigated the interaction between production and inventory decisions in multistage supply systems and developed efficient algorithms to solve the large-scale optimization problems that emerge. These works have largely ignored limited inventory budgets and their effect on production and inventory decisions. In reality, however, firms tend to limit the amount of capital tied-up in inventories, and there is usually a limited amount of storage space at a warehouse or a retailer. This study investigates the problem of production capacity and safety stock placement with both limited capacity and inventory budgets in general acyclic supply chains. This problem allocates capacity to production stages and sets inventory targets at logistics stages, with the objective to minimize the expected total supply chain cost while meeting a target customer service level. The present paper contributes to the GSA literature in several ways. First, we compare guaranteed and chance-constraint approaches to model limited inventory budgets and analyze their effect on safety stock placement. Second, we present two new equivalent formulations of the production capacity and safety stock placement problem. Solving these new models using a successive piecewise linear approximation algorithm outperforms existing solution procedures in terms of solution quality and time, in both cases of infinite and finite inventory budgets. Third, taking advantage of the structure of these formulations, we develop a two-phase heuristic, which finds optimal or near-optimal solutions and greatly improves CPU times. Finally, our numerical experiments show that inventory budgets affect production capacity and safety stock placement decisions, increasing both work in process (WIP) and safety stock levels.
Following the guaranteed service approach (GSA), several studies have investigated the interaction between production and inventory decisions in multistage supply systems and developed efficient algorithms to solve the large-scale optimization problems that emerge. These works have largely ignored limited inventory budgets and their effect on production and inventory decisions. In reality, however, firms tend to limit the amount of capital tied-up in inventories, and there is usually a limited amount of storage space at a warehouse or a retailer. This study investigates the problem of production capacity and safety stock placement with both limited capacity and inventory budgets in general acyclic supply chains. This problem allocates capacity to production stages and sets inventory targets at logistics stages, with the objective to minimize the expected total supply chain cost while meeting a target customer service level. The present paper contributes to the GSA literature in several ways. First, we compare guaranteed and chance-constraint approaches to model limited inventory budgets and analyze their effect on safety stock placement. Second, we present two new equivalent formulations of the production capacity and safety stock placement problem. Solving these new models using a successive piecewise linear approximation algorithm outperforms existing solution procedures in terms of solution quality and time, in both cases of infinite and finite inventory budgets. Third, taking advantage of the structure of these formulations, we develop a two-phase heuristic, which finds optimal or near-optimal solutions and greatly improves CPU times. Finally, our numerical experiments show that inventory budgets affect production capacity and safety stock placement decisions, increasing both work in process (WIP) and safety stock levels.
ArticleNumber 105266
Author Vanhoucke, Mario
Ghadimi, Foad
Aouam, Tarik
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  givenname: Foad
  surname: Ghadimi
  fullname: Ghadimi, Foad
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  givenname: Mario
  surname: Vanhoucke
  fullname: Vanhoucke, Mario
  email: mario.vanhoucke@ugent.be
  organization: Faculty of Economics and Business Administration, Ghent University, Tweekerkenstraat 2, 9000 Gent, Belgium
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Keywords Guaranteed service
Mixed integer programming
Supply chain management
Production capacity
Safety stocks
Inventory budget
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Snippet •Guaranteed and chance-constraint approaches to model inventory budgets.•New formulations for the production capacity and safety stock placement.•Successive...
Following the guaranteed service approach (GSA), several studies have investigated the interaction between production and inventory decisions in multistage...
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StartPage 105266
SubjectTerms Algorithms
Budgets
Constraint modelling
Customer services
Decisions
Guaranteed service
Inventory
Inventory budget
Inventory management
Logistics
Mixed integer programming
Operations research
Optimization
Placement
Production capacity
Safety stocks
Supply chain management
Supply chains
Workflow
Title Finite inventory budgets in production capacity and safety stock placement under the guaranteed service approach
URI https://dx.doi.org/10.1016/j.cor.2021.105266
https://www.proquest.com/docview/2532198517
Volume 131
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