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Articles

Fuzzifying approach to special cutting in poultry meat production planning

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Pages 419-432 | Received 21 Oct 2017, Accepted 25 Sep 2019, Published online: 17 Oct 2019

References

  • Holt CC, Franco M, John FM, et al. Planning production inventories and workforce. Englewood Cliffs, NJ: Prentice-Hall; 1960.
  • Bergstrom GL, Smith BE. Multi-item production planning-an extension of the HMMS rules. Manage Sci. 1970;16(10):614–629.
  • Hausman WH, Mcclain JD. A note on the Bergstrom-Smith multi-item production planning model. Manage Sci. 1971;17(11):783–785.
  • Lee YY. Fuzzy set theory approach to aggregate production planning and inventory control [ Ph.D. dissertation]. Manhattan: Kansas State University; 1990.
  • Tang J, Fung RYK, Wang D, A fuzzy approach to modeling production and inventory planning. Proceeding of 14th IFAC World Congress, Vol. A; 1999. Beijing, China, 261–266.
  • Wang D, Fang SC. A genetics-based approach for aggregate production planning in fuzzy environment. IEEE Trans Syst Man Cybern A. 1997;27:636–645.
  • Wang RC, Liang TF. Application of fuzzy multi-objective linear programming to aggregate production planning. Comput Ind Eng. 2004;46(1):17–41.
  • Bitran GR, Yanassee HH. Deterministic approximations to stochastic production problems. Oper Res. 1984;32(5):999–1018.
  • Ramik J, Rommelfanger JL. Fuzzy mathematical programming based on some new inequality relations. Fuzzy Sets Syst. 1996;81(1):77–88.
  • Chanas S. Using parametric programming in fuzzy linear programming. Fuzzy Sets Syst. 1983;11(3):243–251.
  • Rinks DB. The performance of fuzzy algorithm models for aggregate planning and differing cost structures. In: Gupta MM, Sachez E, editor. Approximate reasoning in decision analysis. Amsterdam: Elsevier; 1982; p. 267–278.
  • Verdegay JL. Application of fuzzy optimization in operational research. Control Cybern J. 1984;13:223–239.
  • Werners D. An interactive fuzzy programming system. Fuzzy Sets Syst. 1987;23(1):131–147.
  • Zadeh LA. Fuzzy sets and a basic for a theory of possibility. Fuzzy sets and applications. New York, NY: John Wiley and Sons; 1987.
  • Tang J, Wang D, Fung RYK. Fuzzy formulation for multi-production aggregate production planning. Prod Plan Control. 2000;11(7):670–676.
  • Tang J, Wang D, Fung RYK. Model and method based on GA for nonlinear programming problems with fuzzy objective and resources. Int J Syst Sci. 1998;29(8):907–913.
  • Miller WA, Leung LC, Azhar TM, et al. Fuzzy production planning model for fresh tomato packing. Int J Prod Econ. 1997;53(3):227–238.
  • Zimmermann HJ. Description and optimization of fuzzy systems. Int J Gen Syst. 1975;2(1):209–215.
  • Buffa ES, Taubert WH. Product inventory system planning and control. New York, NY: R.D Irwin; 1972.
  • Hax AC, Candea D. Production and inventory management. Englewood: Prentice-Hall; 1984.
  • Zimmermann HJ. Fuzzy sets theory and its applications. Boston, MA: Kulwer Academic Publishers; 1991.
  • Zimmermann HJ, Zysno P. Latent connectives in human decision making. Fuzzy Sets Syst. 1980;4(1):37–51.
  • Gupta S, Chakraborty M. Stochastic linear programming and decision: a fuzzy approach. Opsearch. 1997;34(3):167–179.
  • Mohan C, Nguyen HT. A fuzzifying approach to stochastic programming. Opsearch. 1997;34(2):73–96.
  • Vasant PM. Application of fuzzy linear programming in production planning. Fuzzy Optim Decis Making. 2003;2(3):229–241.
  • Liang TF. Distribution planning decisions using interactive fuzzy multi-objective linear programming. Fuzzy Sets Syst. 2006;157(10):1303–1316.
  • Taghizadeh K, Bagherpour M, Mahdavi I. Application of fuzzy multi-objective linear programming model in a multi-period multi-product production planning problem. Int J Comput Intel Syst. 2011;4(2):228–243.
  • Kalaf BA, Bakar RA, Soon LL, et al. A modified fuzzy multi-objective linear programming to solve aggregate production planning. Int J Pure Appl Math. 2015;104(3):339–352.
  • Jiménez M, Bilbao A. Pareto-optimal solutions in fuzzy multi-objective linear programming. Fuzzy Sets Syst. 2009;160(18):2714–2721.
  • Gharehyakheh A, Moghaddam RT. A fuzzy solution approach for a multi-objective integrated production-distribution model with multi products and multi periods under uncertainty. Manage Sci Letter. 2012;2(7):2425–2434.
  • Ariafar S, Ahmed S, Choudhury IA, et al. Application of fuzzy optimization to production-distribution planning in supply chain management. Math Probl Eng. 2014;2014: 1–8. Article ID 218132.
  • Nasseri SH, Mahdavi I, Afrouzy ZA, et al. Fuzzy mathematical multi-period multi-echelon supply chain model based on extension principle. Ann Univ Craiova Math Comput Sci Ser. 2015;42(2):384–401.
  • Kivi AF, Abkenar AAA, Alipuor H. Fuzzy mathematical model for a lot-sizing problem in closed-loop supply chain. J Optim Ind Eng. 2018;11(1):133–141.
  • Topaloglu S, Selim H. Nurse scheduling using fuzzy modeling approach. Fuzzy Sets Syst. 2010;161(11):1543–1563.
  • Jafari H, Bateni S, Daneshvar P, et al. Fuzzy mathematical modeling approach for the nurse scheduling problem: a case study. Int J Fuzzy Syst. 2016;18(2):320–322.

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