2010
DOI: 10.1016/j.endm.2010.05.082
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Polynomial-time algorithms for scheduling problem for coupled-tasks in presence of treatment tasks

Abstract: We consider the problem to schedule n coupled-tasks in presence of treatment tasks. This work is motivated by the problem of data acquisition for a torpedo. In such context, we developp a O(nlog(n)) polynomial-time algorithm for a specific coupledtasks scheduling problem.

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Cited by 8 publications
(3 citation statements)
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References 7 publications
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“…Approximation algorithm for problem Π ′ 1 This section will be about the approximation study focalized on the N P-complete problem Π ′ 1 : 1|a i = b i = p, L i = L, G c |C max . The problem Π ′ 2 has been studied in two respective papers (Simonin, Giroudeau, and König July 2010;.…”
Section: Summary Of Complexity Resultsmentioning
confidence: 99%
“…Approximation algorithm for problem Π ′ 1 This section will be about the approximation study focalized on the N P-complete problem Π ′ 1 : 1|a i = b i = p, L i = L, G c |C max . The problem Π ′ 2 has been studied in two respective papers (Simonin, Giroudeau, and König July 2010;.…”
Section: Summary Of Complexity Resultsmentioning
confidence: 99%
“…Yu et al (2004) proved that the problem on two machines F 2/Coup − T ask, a j = b j = 1, L j /C max is NP-hard. Simonin et al (2010) studied the coupled-tasks problem in the presence of the treatment tasks. As our knowledge, the flowshop problem on two machines with coupled-operations on the first machine and one operation on the second machine has not been tackled in the literature.…”
Section: Introductionmentioning
confidence: 99%
“…And he proposed a simulation model and a simulation algorithm for estimating the duration of ordering iterative tasks. G. Simonin and others [5] consider the ordering problems in coupled tasks in the treatment process of the tasks and propose an polynomial time algorithm, the time complexity of which is O(nlog(n)). W. M. Zhang [6] proposes an ordering iterative process model of conditional activities and establishes three models for duration estimation of the ordering iterative process of conditional activities.…”
Section: Introductionmentioning
confidence: 99%