385
Views
25
CrossRef citations to date
0
Altmetric
Original Articles

Sharing clearances to improve machine layout

, &
Pages 4272-4285 | Received 08 May 2015, Accepted 30 Dec 2015, Published online: 09 Feb 2016

References

  • Ahonen, H., A. G. de Alvarenga, and A. R. S. Amaral. 2014. “Simulated Annealing and Tabu Search Approaches for the Corridor Allocation Problem.” European Journal of Operational Research 232 (1): 221–233.
  • Amaral, A. R. S. 2006. “On the Exact Solution of a Facility Layout Problem.” European Journal of Operational Research 173 (2): 508–518.
  • Amaral, A. R. S. 2008. “An Exact Approach to the One-dimensional Facility Layout Problem.” Operations Research 56 (4): 1026–1033.
  • Amaral, A. R. S. 2009. “A New Lower Bound for the Single Row Facility Layout Problem.” Discrete Applied Mathematics 157 (1): 183–190.
  • Amaral, A. R. S. 2012. “The Corridor Location Problem.” Computers & Operations Research 39: 3325–3330.
  • Amaral, A. R. S. 2013a. “Optimal Solutions for the Double Row Layout Problem.” Optimization Letters 7 (2): 407–413.
  • Amaral, A. R. S. 2013b. “A Parallel Ordering Problem in Facilities Layout.” Computers & Operations Research 40 (12): 2930–2939.
  • Anjos, M. F., and A. Vannelli. 2008. “Computing Globally Optimal Solutions for Single-row Layout Problems Using Semidefinite Programming and Cutting Planes.” INFORMS Journal on Computing 20 (4): 611–617.
  • Asefi, H., F. Jolai, M. Rabiee, and M. E. T. Araghi. 2014. “A Hybrid NSGA-II and VNS for Solving a bi-objective No-wait Flexible Flowshop Scheduling Problem.” International Journal of Advanced Manufacturing Technology 75: 1017–1033.
  • Castillo, I., and B. A. Peters. 2004. “Integrating Design and Production Planning Considerations in Multi-bay Manufacturing Facility Layout.” European Journal of Operational Research 157: 671–687.
  • Chiang, W. C., P. Kouvelis, and T. L. Urban. 2006. “Single- and Multi-objective Facility Layout with Workflow Interference Considerations.” European Journal of Operational Research 174: 1414–1426.
  • Chung, J., and J. M. A. Tanchoco. 2010. “The Double Row Layout Problem.” International Journal of Production Research 48 (3): 709–727.
  • Datta, D., A. R. S. Amaral, and J. R. Figueira. 2011. “Single Row Facility Layout Problem Using a Permutation-based Genetic Algorithm.” European Journal of Operational Research 213 (2): 388–394.
  • Deb, K., A. Pratap, S. Agarwal, and T. Meyarivan. 2002. “A Fast and Elitist Multiobjective Genetic Algorithm: NSGA-II.” IEEE Transactions on Evolutionary Computation 6 (2): 182–197.
  • Djellab, H., and A. Gourgand. 2001. “A New Heuristic Procedure for the Single Row Facility Layout Problem.” International Journal of Computer Integrated Manufacturing 14 (3): 270–280.
  • Ficko, M., M. Brezocnik, and J. Balic. 2004. “Designing the Layout of Single-and Multiple-rows Flexible Manufacturing System by Genetic Algorithms.” Journal of Materials Processing Technology 157: 150–158.
  • Gen, M., K. Ida, and C. Cheng. 1995. “Multirow Machine Layout Problem in Fuzzy Environment Using Genetic Algorithms.” Computers & Industrial Engineering 29 (1–4): 519–523.
  • Heragu, S., and A. Alfa. 1992. “Experimental Analysis of Simulated Annealing Based Algorithms for the Layout Problem.” European Journal of Operational Research 57 (2): 190–202.
  • Heragu, S., and A. Kusiak. 1988. “Machine Layout Problem in Flexible Manufacturing Systems.” Operations Research 36 (2): 258–268.
  • Hungerländer, P., and F. Rendl. 2013. “A Computational Study and Survey of Methods for the Single-row Facility Layout Problem.” Computational Optimization and Applications 55 (1): 1–20.
  • Jaramillo, J. R., and A. R. McKendall. 2010. “The Generalized Machine Layout Problem.” International Journal of Production Research 48: 4848–4859.
  • Kothari, R., and D. Ghosh. 2013. “Tabu Search for the Single Row Facility Layout Problem Using Exhaustive 2-opt and Insertion Neighborhoods.” European Journal of Operational Research 224: 93–100.
  • Kulturel-Konak, S., A. E. Smith, and B. A. Norman. 2006. “Multi-objective Tabu Search Using a Multinomial Probability Mass Function.” European Journal of Operational Research 169 (3): 918–931.
  • Meller, R. D., V. Narayanan, and P. H. Vance. 1998. “Optimal Facility Layout Design.” Operations Research Letters 23 (3): 117–127.
  • Montreuil, B. 1991. “A Modelling Framework for Integrating Layout Design and Flow Network Design.” Material Handling ’90, Progress in Material Handling and Logistics, edited by R. J. Graves, M. R. Wilhelm, L. F. McGinnis and R. E. Ward. Vol. 2, 95–115. Springer.
  • Murray, C. C., A. E. Smith, and Z. Q. Zhang. 2013. “An efficient local search heuristic for the double row layout problem with asymmetric material flow.” International Journal of Production Research 51 (20): 6129–6139.
  • Murray, C. C., X. Q. Zuo, and A. E. Smith. 2012. “An Extended Double Row Layout Problem.” In 12th International Material Handling Research Colloquium, 535–550.
  • Ozcelik, F. 2012. “A Hybrid Genetic Algorithm for the Single Row Layout Problem.” International Journal of Production Research 50 (20): 5872–5886.
  • Sadrzadeh, A. 2012. “A Genetic Algorithm with the Heuristic Procedure to Solve the Multi-line Layout Problem.” Computers & Industrial Engineering 62 (4): 1055–1064.
  • Samarghandi, H., and K. Eshghi. 2010. “An Efficient Tabu Algorithm for the Single Row Facility Layout Problem.” European Journal of Operational Research 205 (1): 98–105.
  • Samarghandi, H., P. Taabayan, and F. F. Jahantigh. 2010. “A Particle Swarm Optimization for the Single Row Facility Layout Problem.” Computers & Industrial Engineering 58 (4): 529–534.
  • Sherali, H. D., B. M. P. Fraticelli, and R. D. Meller. 2003. “Enhanced Model Formulations for Optimal Facility Layout.” Operations Research 51 (4): 629–644.
  • Singh, S. P., and R. R. K. Sharma. 2008. “Two-level Modified Simulated Annealing Based Approach for Solving Facility Layout Problem.” International Journal of Production Research 46 (13): 3563–3582.
  • Solimanpur, M., P. Vrat, and R. Shankar. 2005. “An Ant Alogorithm for the Single Row Layout Problem in Flexible Manufacturing Systems.” Computers & Operations Research 32 (3): 583–598.
  • Wang, S. L., X. Q. Zuo, X. Q. Liu, X. C. Zhao, and J. Q. Li. 2015. “Solving Dynamic Double Row Layout Problem via Combining Simulated Annealing and Mathematical Programming.” Applied Soft Computing 37: 303–310.
  • Zhang, Z., and C. C. Murray. 2012. “A Corrected Formulation for the Double Row Layout Problem.” International Journal of Production Research 15 (50): 4220–4223.
  • Zuo, X. Q., C. C. Murray, and A. E. Smith. 2014. “Solving an Extended Double Row Layout Problem Using Multi-objective Tabu Search and Linear Programming.” IEEE Transactions on Automation Science and Engineering 11 (4): 1122–1132.

Reprints and Corporate Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

To request a reprint or corporate permissions for this article, please click on the relevant link below:

Academic Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

Obtain permissions instantly via Rightslink by clicking on the button below:

If you are unable to obtain permissions via Rightslink, please complete and submit this Permissions form. For more information, please visit our Permissions help page.