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Constraint Propagation Techniques for Disjunctive Scheduling: The Preemptive Case.

, and . ECAI, page 619-623. John Wiley and Sons, Chichester, (1996)

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Branch-and-Bound Algorithms for TotalWeighted Tardiness., , and . Handbook of Scheduling, Chapman and Hall/CRC, (2004)Polynomial-time algorithms for minimum energy scheduling., , and . ACM Trans. Algorithms, 8 (3): 26:1-26:29 (2012)Fast Computation of Point-to-Point Paths on Time-Dependent Road Networks., , , and . COCOA, volume 5165 of Lecture Notes in Computer Science, page 225-234. Springer, (2008)Polynomial Time Algorithms for Minimum Energy Scheduling., , and . ESA, volume 4698 of Lecture Notes in Computer Science, page 136-150. Springer, (2007)Constraint-Based Schedulers, Do They Really Work?. CP, volume 5732 of Lecture Notes in Computer Science, page 1. Springer, (2009)Constraint Propagation and Decomposition Techniques for Highly Disjunctive and Highly Cumulative Project Scheduling Problems., and . Constraints An Int. J., 5 (1/2): 119-139 (2000)The K King Problem, an Abstract Model for Computing Aircraft Landing Trajectories: On Modeling a Dynamic Hybrid System with Constraints., , and . INFORMS J. Comput., 20 (2): 222-233 (2008)On Minimizing Total Tardiness in a Serial Batching Problem., and . RAIRO Oper. Res., 35 (1): 107-115 (2001)Polynomial Time Algorithms for Minimum Energy Scheduling., , and . Scheduling, volume 10071 of Dagstuhl Seminar Proceedings, Schloss Dagstuhl - Leibniz-Zentrum für Informatik, Germany, (2010)On preemption redundancy in scheduling unit processing time jobs on two parallel machines., and . IPDPS, page 200. IEEE Computer Society, (2001)