Comparative evaluation of MILP flowshop models
From MaRDI portal
Publication:4671552
DOI10.1057/palgrave.jors.2601805zbMath1122.90359OpenAlexW2002917695MaRDI QIDQ4671552
Edward F. jun. Stafford, Jatinder N. D. Gupta, F. T. Tseng
Publication date: 26 April 2005
Published in: Journal of the Operational Research Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1057/palgrave.jors.2601805
Related Items (19)
New effective MILP models for PFSPs arising from real applications ⋮ MILP models for the optimization of real production lines ⋮ Hybrid flexible flowshop problems: models and solution methods ⋮ Mixed integer programming formulations for two-machine flow shop scheduling with an availability constraint ⋮ Matheuristics for the flowshop scheduling problem with controllable processing times and limited resource consumption to minimize total tardiness ⋮ Mixed binary integer programming formulations for the flow shop scheduling problems. A case study: ISD projects scheduling ⋮ Flow shop scheduling with peak power consumption constraints ⋮ Relationship between common objective functions, idle time and waiting time in permutation flow shop scheduling ⋮ Solving permutation flow shop scheduling problem with sequence-independent setup time ⋮ Scheduling open shops with parallel machines to minimize total completion time ⋮ On some lower bounds for the permutation flowshop problem ⋮ Mixed-Integer Programming Models for Flowshop Scheduling Problems Minimizing the Total Earliness and Tardiness ⋮ Integration of Process Planning and Scheduling with Sequence Dependent Setup Time: A Case Study from Electrical Wires and Power Cable Industry ⋮ A novel iterated greedy algorithm for no-wait permutation flowshop scheduling to minimize weighted quadratic tardiness ⋮ A study on open shop scheduling to minimise total tardiness ⋮ Scheduling in a two-machine flowshop for the minimization of the mean absolute deviation from a common due date ⋮ Tabu search for non-permutation flowshop scheduling problem with minimizing total tardiness ⋮ The distributed permutation flowshop scheduling problem ⋮ Polynomial time approximation algorithms for proportionate open‐shop scheduling
This page was built for publication: Comparative evaluation of MILP flowshop models