E
Erik Demeulemeester
Researcher at Katholieke Universiteit Leuven
Publications - 162
Citations - 9621
Erik Demeulemeester is an academic researcher from Katholieke Universiteit Leuven. The author has contributed to research in topics: Schedule (project management) & Project management. The author has an hindex of 44, co-authored 156 publications receiving 8790 citations. Previous affiliations of Erik Demeulemeester include The Catholic University of America & Catholic University of Leuven.
Papers
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Journal ArticleDOI
Personnel scheduling: A literature review
Jorne Van den Bergh,Jorne Van den Bergh,Jeroen Belien,Jeroen Belien,Philippe De Bruecker,Philippe De Bruecker,Erik Demeulemeester,Liesje De Boeck,Liesje De Boeck +8 more
TL;DR: This paper presents a review of the literature on personnel scheduling problems and discusses the classification methods in former review papers, and evaluates the literature in the many fields that are related to either the problem setting or the technical features.
Book
Project Scheduling: A Research Handbook
TL;DR: This chapter discusses project Scheduling with Multiple Activity Execution Modes, Stochastic Project Scheduling, and Robust and Reactive Scheduling.
Journal ArticleDOI
A branch-and-bound procedure for the multiple resource-constrained project scheduling problem
TL;DR: Problems requiring large amounts of computer time using existing approaches for solving this problem type are rapidly solved with the procedure using the dominance rules described, resulting in a significant reduction in the variability in solution times.
Journal ArticleDOI
Resource-constrained project scheduling: a survey of recent developments
TL;DR: Resource-constrained project scheduling involves the scheduling of project activities subject to precedence and resource constraints in order to meet the objective(s) in the best possible way as discussed by the authors.
Book Chapter
Resource-constrained project scheduling - A survey of recent developments
TL;DR: This paper illustrates how the branching rules, dominance and bounding arguments of a new depth- first branch-and-bound procedure can be extended to a rich variety of related problems.