2007
DOI: 10.1007/s10951-007-0044-6
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A bicriteria approach to minimize maximal lateness and resource consumption for scheduling a single machine

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Cited by 21 publications
(9 citation statements)
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“…Although the TSP is known to be strongly NPhard, and Deinako et al (2011) have proved that the well-known sub-tour patching heuristic is asymptotically optimal for large sets of the TSP distance matrices. Moreover, in a series of published works, Kaspi and Shabtay (2006); ; , Yedidsion et al (2007) and Leyvand et al (2010) studied the bi-criteria scheduling problems with resource constraints which have common features with the agent scheduling problems P1-P4 mentioned above. Leyvand et al (2010) have also solved just-in-time scheduling problems that are further extended and exploited in the considered decision support system for failure detection and planning preventive maintenance activities.…”
Section: Methods and Algorithmsmentioning
confidence: 99%
“…Although the TSP is known to be strongly NPhard, and Deinako et al (2011) have proved that the well-known sub-tour patching heuristic is asymptotically optimal for large sets of the TSP distance matrices. Moreover, in a series of published works, Kaspi and Shabtay (2006); ; , Yedidsion et al (2007) and Leyvand et al (2010) studied the bi-criteria scheduling problems with resource constraints which have common features with the agent scheduling problems P1-P4 mentioned above. Leyvand et al (2010) have also solved just-in-time scheduling problems that are further extended and exploited in the considered decision support system for failure detection and planning preventive maintenance activities.…”
Section: Methods and Algorithmsmentioning
confidence: 99%
“…In various real-life systems, however, processing times may be controllable by allocating resources, such as additional money, overtime, energy, fuel, catalysts, subcontracting, or additional manpower, to the job operations (see, e.g., [22,53,29,50]). Due to the large variety of applications, there is extensive literature on the subject of scheduling with controllable processing times (see, e.g., [55,21,20,23,24,2,8,57,19,37,51,46,14,15,49,59,33]). A survey of results up to 1990 is provided by Nowicki and Zdrzalka [38], and more recent surveys are presented by Chudzik et al [10], Janiak et al [26] and Shabtay and Steiner [48].…”
Section: Some Important Scheduling Problems Which Are Equivalent To Rmentioning
confidence: 99%
“…The optimal resource allocation problem will be solved as a shortest path problem within an acyclic directed graph. The similar method has been used by Shabtay and Kaspi (2004b) and Yedidsion and Shabtay (2007) to minimize maximum lateness and resource consumption. The solving procedure involves following two steps: First, the problem is decomposed into a finite set of relaxed sub-problems.…”
Section: Optimal Resource Allocationmentioning
confidence: 99%