Depuis 1999, je suis enseignant-chercheur. Mes activités de recherche soint orientées principalement autour des problèmes de tournées et d'ordonnancement.
Job-Shop with one single robot
Instances for the
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Problem definition :
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Example of problem and of one solution: |
Input buffer capacity = 2 (for all machines) Output buffer capacity = 2 (for all machines) Loaded time=unloaded time = 1 The maximal nomber of job in the system = 2 Type of job: job 1: M1(0), M2(8), M3(16), M5(12), M6(0) job 2: M1(0), M2(20), M4(10), M3(18), M6(0) job 3: M1(0), M4(12), M5(8), M2(15), M6(0) |
Transportation time matrix for both loaded and empty trips: |
First MILP formulation provided by [2]. |
First representation : |
Second representation : |
Instances: download |
Instances format : | ![]() |
Remark : both loaded transportation time and empty transportation time are assumed to be identical |
Best known solutions: |
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References: |
[1]
Lacomme P., Moukrim A. and Tchernev N., “Simultaneously Job Input
Sequencing and Vehicle Dispatching in a Single Vehicle AGVS: a Heuristic Branch
and Bound Approach Coupled with a Discrete Events Simulation Model”,
International Journal of Production Research, vol 43(9), p. 1911-1942, 2005.
(see journal) [2]
Caumond, A., Lacomme P., Moukrim A. and Tchernev N.,”A MILP for
scheduling problems in an FMS with one vehicle”, submitted to European Journal
of Operational Research, 2006. [3]
Lacomme P. and N. Tchernev, "Resolution of a Job-Shop Problem with a
Single Transport Robot and Buffer Facilities". Submitted to International
Conference on Service Systems and Service Management. Troyes, October 25-27,
2006. (see web server) |