Designing a distribution network in a supply chain system: Formulation and efficient solution procedure

Heuristic methods for wind energy conversion system positioning

The maximum capture problem with random utilities: Problem formulation and algorithms

Most scheduling research has treated individual job processing times as fixed parameters. In many practical situations, however, a manager may exert processing time control through the allocation of a limited resource. We consider the problem of joint sequencing and resource allocation when the scheduling criterion of interest is the number of tardy jobs. Theoretical results are derived that aid in developing the tradeoff curve between the number of tardy jobs and the total amount of allocated resource.

Perspectives on parallel computing

Purpose – A variant of Kohonen's algorithm for the self‐organizing map (SOM) is used to solve a continuous location‐routing problem that can be applied to identify potential sites for subsequent selection by a discrete finite set model. The paper aims to show how the algorithm may be customized to fit the problem structure in a way that allows aspects of location and routing to be integrated into the solution procedure.Design/methodology/approach – A set of test instances is used to compare the solutions of the neural network to those obtained by sequential approaches based on a savings procedure.Findings – Compared to the results of the sequential approaches, the neural network yields good results.Research limitations/implications – Future work may cover the expansion of the neural approach to multi‐depot and multi‐stage problems. Additionally, application of procedures other than the savings procedure should be evaluated with respect to their potential for further enhancing the solution quality of the s...

Solving a continuous location‐routing problem by use of a self‐organizing map

Some personal views on the current state and the future of locational analysis

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Some personal views on the current state and the future of locational analysis