Sven Axsäter
Lund University
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Featured researches published by Sven Axsäter.
Operations Research | 1990
Sven Axsäter
We consider an inventory system with one warehouse and N retailers. Lead times are constant and the retailers face independent Poisson demand. Replenishments are one-for-one. We provide simple recursive procedures for determining the holding and shortage costs of different control policies.
Operations Research | 1993
Sven Axsäter
We consider a two-level inventory system with one warehouse and N identical retailers. Lead times (transportation times) are constant and the retailers face independent Poisson demand. In a previous paper, we derived a recursive procedure for determining the policy costs for an average item in case of one-for-one replenishment policies. In this paper, we show how these results can be used for the exact or approximate evaluation of more general policies where both the retailers and the warehouse order in batches. We compare our methods to the method recently suggested by A. Svoronos and P. Zipkin.
Management Science | 2003
Sven Axsäter
This paper deals with a single-echelon inventory system consisting of a number of parallel local warehouses facing compound Poisson demand. There are standard holding and backorder costs as well as ordering costs at all warehouses. Normally, the warehouses replenish from an outside supplier. However, lateral transshipments between the warehouses are also possible. Such transshipments take no time but incur additional costs. When a demand occurs at a warehouse, the question is whether the whole demand or part of it should be covered by a lateral transshipment from another warehouse. Given a set of alternative decisions, our decision rule minimizes the expected costs under the assumption that no further transshipments will take place. This rule is then used repeatedly as a heuristic. A simulation study illustrates how the suggested technique performs under different conditions.
Operations Research | 2000
Sven Axsäter
We consider a two-level inventory system with one central warehouse andN retailers. All installations apply different continuous review installation stock ( R,Q) policies. The retailers face independent compound Poisson demand processes. Transportation times are constant. We present a method for exact evaluation of control policies that provides the complete probability distributions of the retailer inventory levels.
International Journal of Systems Science | 1985
Sven Axsäter
The use of efficient production and inventory control systems is of great importance for industry. Therefore this area could be expected to provide many fruitful applications of control theory techniques. However, control theory has traditionally been aimed at applications in other fields, and results have only limited applicability in production and inventory control. This paper gives an overview of earlier research concerning control theory applications in production and inventory control. Areas given special emphasis are those in which control theory seems to have a stronger potential of practical application.
Supply chain management : design, coordination and operation; pp 525-559 (2003) | 2003
Sven Axsäter
Publisher Summary This chapter reviews the models and techniques used for the analysis of serial and distribution inventory systems with stochastic demands. It discusses optimization of reorder points and compares different common ordering systems. The batch quantities are assumed to be known. They may, for example, be predetermined in a deterministic model. Results for single-echelon models indicate that this gives a very good approximation. The chapter compares and discusses different ordering policies that are common in connection with multi-echelon inventory control. The chapter presents the evaluation and optimization of serial inventory systems. Models for evaluation and optimization of order-up-to-S policies in distribution systems are treated. In addition, general batch-ordering policies in distribution systems are discussed. The chapter also discusses an infinite horizon version of the Clark–Scarf model, which is then generalized to batch-ordering policies.
Operations Research | 1981
Sven Axsäter
When applying an aggregate view to production planning, the production system is given a hierarchical structure. The problem description at the upper level which is less detailed concerns product groups and machine groups rather than individual products and machines. This means that product structures and capacity requirements also must be expressed in terms of product groups and machine groups. In this paper it is shown under what conditions a perfect aggregation of product data can be obtained. If a perfect aggregation is not possible, our problem is to find a good approximate solution. A mathematical formulation of this approximation problem and its general solution is also given.
European Journal of Operational Research | 2003
Sven Axsäter
One interpretation of the model considered in this paper is a single-echelon inventory system consisting of a number of local warehouses, which normally replenish from an outside supplier. In case of a stockout at a warehouse an emergency lateral transshipment from another warehouse may be possible. However, such transshipments are only allowed in one direction, i.e., the flow structure is unidirectional. Such policies can be of interest if the warehouses have very different shortage costs. Another interpretation is substitution in an inventory system. We then instead consider different items in a single warehouse. When a demand for a low quality item cannot be met directly, the item can be replaced by another high quality item. We provide a simple and efficient approximate technique for policy evaluation in such systems. The performance of this technique is evaluated in a simulation study. Although the errors are not always negligible, the suggested method gives a good picture of how the considered lateral transshipments or substitutions affect the inventory system.
European Journal of Operational Research | 1984
Sven Axsäter; Henrik Jönsson
Abstract This paper reports on a simulation study of hierarchical planning procedures, which can support a material requirements planning system. Data for this study have been obtained from a Swedish manufacturing company. The three final products considered in the simulations represent a major part of this company. An aggregate plan in terms of product groups and machine groups is derived with the aid of an aggregate model. This plan is then disaggregated by changing order release times obtained from material requirements planning, and by distributing extra capacity among individual machines. The results indicate that our methods in general perform significantly better than a comparable reference case without the supporting hierarchical planning process. In our simulation experiments we evaluate different design features, like disaggregation procedures and methods for aggregating items and machines.
Archive | 1986
Sven Axsäter; Christoph A. Schneeweiss; Edward A. Silver
Some Modelling Theoretic Remarks on Multi-Stage Production Planning.- Inventory - Production and Distribution Systems.- Two-Stage Production Planning in a Dynamic Environment.- Overview of a Stock Allocation Model for a Two-Echelon Push System Having Identical Units at the Lower Echelon.- System - Based Heuristics for Multi-Echelon Distribution Systems.- A Branch and Bound Algorithm for the Multi Item Single Level Capacitated Dynamic Lotsizing Problem.- Multi-Stage Lot-Sizing.- Aggregating Items in Multi-Level Lot Sizing.- Optimal Lot-Sizing for Dynamic Assembly Systems.- Planning Component Delivery Intervals in Constrained Assembly Systems.- Multi-Stage Lot-Sizing for General Production Systems.- Practical Applications and Hierarchical Integration Problems.- Practical Application of the Echelon Approach in a System with Divergent Product Structures.- Hierarchical Production Planning: Tuning Aggregate Planning with Sequencing and Scheduling.- The Design of an Hierarchical Model for Production Planning and Scheduling.- About Authors.