Abstract
This chapter describes the application of fuzzy sets to planning and scheduling of production in the steel industry. Primarily, the problem of steel grade assignment to customer’ orders is analysed. Fuzzy sets are used to reduce the variety of potential steel grades and to describe characteristic of materials by decision makers. Next, fuzzy logic systems for steel production scheduling are examined. Fuzzy parameters and fuzzy constraints are used to describe some aspects of the steel production process, with a special respect to the continuous casting. Finally, the cooperation of steel production planning between different shops using a multi-agent approach and fuzzy sets is discussed and the practical example of a genetic algorithm applied to solve a fuzzy lot-sizing problem for a continuous casting planning agent is presented.
Access this chapter
Tax calculation will be finalised at checkout
Purchases are for personal use only
References
Tang, L., J. Liu, A. Rong, and Z. Yang. 2001. A review of planning and scheduling systems and methods for integrated steel production. European Journal of Operational Research 133(1): 1–20.
Zarandi, M.H.F., and P. Ahmadpour. 2009. Fuzzy agent-based expert system for steel making process. Expert Systems with Applications: An International Journal 36(5): 9539–9547.
Dorn, J. 1996. Expert systems in the steel industry. IEEE Expert 11(1): 18–23.
Vasko, F.J., K.L. Stott, F.E. Wolf, and L.R. Woodyatt. 1989. A fuzzy approach to optimal metallurgical grade assignment. In Applications of fuzzy set methodologies in industrial engineering, ed. G.W. Evans, W. Karwowski, and M.R. Wilhelm, 285–298., Advances in Industrial Engineering Amsterdam: Elsevier Science Publishing.
Woodyatt, L.R., K. Stott, F.E. Wolf, and F.J. Vasko. 1992. Using fuzzy sets to assign metallurgical grades to steel. JOM, The Journal of The Minerals, Metals & Materials Society (TMS) 44(2): 28–31.
Wang, M.-J.J., and T.-C. Chang. 1995. Tool steel materials selection under fuzzy environment. Fuzzy Sets and Systems 72(3): 263–270.
Chen, S.-H. 1985. Ranking fuzzy numbers with maximizing set and minimizing set. Fuzzy Sets and Systems 17(2): 113–129.
Chen, S.-M. 1997. A new method for tool steel materials selection under fuzzy environment. Fuzzy Sets and Systems 92(3): 265–274.
Adenso-Díaz, B., I. González, and J. Tuya. 2004. Incorporating fuzzy approaches for production planning in complex industrial environments: The roll shop case. Engineering Applications of Artificial Intelligence 17(1): 73–81.
Mauder T., J. Štětina, and M. Masarik. 2013. On-line fuzzy regulator for continuous casting process. In In:Proceedings of 22nd International Conference on Metallurgy and Materials METAL, 23–38, Brno, Czech Republic, 15–17 May 2013.
Zengchang, Qin, and Yongchuan, Tang. 2014. Uncertainty modeling for data mining: A label semantics approach. Springer.
Moraga, C. 2005. Introduction to fuzzy logic. Facta universitatis - series: Electronics and Energetics 18(2): 319–328.
Mamdani, E.H., and S. Assilian. 1975. An experiment in linguistic synthesis with a fuzzy logic controller. International Journal of Man-Machine Studies 7(1): 1–13.
Larsen, M.P. 1980. Industrial applications of fuzzy logic control. International Journal of Man-Machine Studies 12(1): 3–10.
Dorn, J., R.M. Kerr, and G. Thalhammer. 1995. Reactive scheduling: Improving the robustness of schedules and restricting the effects of shop floor disturbances by fuzzy reasoning. International Journal of Human-Computer Studies 42(6): 687–704.
Dorn, J. 1995. Case-based reactive scheduling. In Artificial intelligence in reactive scheduling, ed. E. Szelke, and R.M. Kerr, 32–50. Kluwer Academic Publishers.
Dorn, J. and R.M. Kerr 1994. Co-operating scheduling systems communicating through fuzzy sets. In Preprints of the 2nd IFAC/IFIP/IFORS-Workshop on Intelligent Manufacturing Systems IMS94, 367–373, Vienna.
Zarandi, F.M.H., and K.F. Azad. 2013. A type 2 fuzzy multi agent based system for scheduling of steel production. In IEEE Joint IFSA World Congress and NAFIPS Annual Meeting, IFSA/NAFIPS, 992–996, Edmonton, Alberta, Canada, 24–28 June 2013.
Castillo, O., and P. Melin. 2008. 5 Design of Intelligent Systems with Interval Type-2 Fuzzy Logic, vol. 223, Studies in Fuzziness and Soft Computing Berlin: Springer.
Li, Y., J.-Q. Zheng, and S.-L. Yang. 2010. Multi-agent-based fuzzy scheduling for shop floor. The International Journal of Advanced Manufacturing Technology 49(5–8): 689–695.
Helber, S. 1995. Lot sizing in capacitated production planning and control systems. Operations-Research-Spektrum, 17(1): 5–18.
Wang, X., and L. Tang. 2008. Integration of batching and scheduling for hot rolling production in the steel industry. The International Journal of Advanced Manufacturing Technology 36(5–6): 431–441.
Asad, R., and K. Demirli. 2010. Production scheduling in steel rolling mills with demand substitution: Rolling horizon implementation and approximations. International Journal of Production Economics 126(2): 361–369.
Mattik, I. 2014. Integrated scheduling of continuous casters and hot strip mills: A block planning application for the steel industry. Produktion und Logistik: Gabler Verlag.
Yan, W., J. Zhao, and Z. Cao. 2005. Fuzzy programming model for lot sizing production planning problem. In Fuzzy systems and knowledge discovery, ed. L. Wang, and Y. Jin, 285–294, Lecture Notes in Computer Science Berlin: Springer.
Rezaei, J., and M. Davoodi. 2006. Genetic algorithm for inventory lot-sizing with supplier selection under fuzzy demand and costs. In Advances in applied artificial intelligence, ed. M. Ali, and R. Dapoigny, 1100–1110, Lecture Notes in Computer Science Berlin: Springer.
Sahebjamnia, N., and S.A. Torabi. 2014. A fuzzy stochastic programming approach for multi-level capacitated lot-sizing problem under uncertainty. In Recent developments and new directions in soft computing, volume 317 of Studies in fuzziness and soft computing, ed. L.A. Zadeh, A.M. Abbasov, R.R. Yager, S.N. Shahbazova, and M.Z. Reformat, 393–407. Springer International Publishing.
Duda, J. 2005. Lot-sizing in a foundry using genetic algorithm and repair functions. In Evolutionary computation in combinatorial optimization, ed. G.R. Raidl, and J. Gottlieb, 101–111, Lecture Notes in Computer Science Berlin: Springer.
Michalewicz, Z., and C.Z. Janikow. 1991. Genetic algorithms for numerical optimization. Statistics and Computing 1(2): 75–91.
Author information
Authors and Affiliations
Corresponding author
Rights and permissions
Copyright information
© 2015 Springer International Publishing Switzerland
About this chapter
Cite this chapter
Basiura, . et al. (2015). Application of Fuzzy Theory in Steel Production Planning and Scheduling. In: Advances in Fuzzy Decision Making. Studies in Fuzziness and Soft Computing, vol 333. Springer, Cham. https://doi.org/10.1007/978-3-319-26494-3_6
Download citation
DOI: https://doi.org/10.1007/978-3-319-26494-3_6
Published:
Publisher Name: Springer, Cham
Print ISBN: 978-3-319-26492-9
Online ISBN: 978-3-319-26494-3
eBook Packages: EngineeringEngineering (R0)