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Interval goal programming for S-shaped penalty function

机译:S形罚函数的区间目标规划

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摘要

The approach of Jones and Tamiz (1995) [Jones, D.F., Tamiz, M., 1995. Expanding the flexibility of goal programming via preference modeling techniques. Omega 23, 41-48] has been accepted as the most efficient approach in the field of interval goal programming (IGP). Although several modifications to the original approach have been proposed recently [Vitoriano, B., Romero, C., 1999. Extended interval goal programming. journal of the Operational Research Society 50, 1280-1283: Chang, C.-T., 2006. Mixed binary interval goal programming. journal of the Operational Research Society 35, 389-396], all of them cannot formulate IGP with an S-shaped penalty function. In order to improve the utility of IGP, we extend the model of Chang (2006) [Chang, C.-T., 2006. Mixed binary interval goal programming. journal of the Operational Research Society 35, 389-396] to be able to model an S-shaped penalty function. The newly formulated model is more concise and compact than the method of Li and Yu (2000) and it can easily be applied to a decision problem with the S-shaped penalty function. Finally, all illustrative example (i.e. how to build an appropriate E-learning system) is included for demonstrating the usefulness of the proposed model.
机译:Jones and Tamiz(1995)的方法[Jones,D.F.,Tamiz,M.,1995。通过偏好建模技术扩展目标编程的灵活性。 Omega 23,41-48]被接受为间隔目标编程(IGP)领域中最有效的方法。尽管最近已经提出了对原始方法的几种修改方法[Vitoriano,B.,Romero,C.,1999。扩展间隔目标编程。运筹学学会杂志50,1280-1283:Chang,C.-T.,2006。混合二进制区间目标编程。运筹学学会杂志35,389-396],它们都不能用S形罚函数来表示IGP。为了提高IGP的效用,我们扩展了Chang(2006)[Chang,C.-T.,2006.混合二进制区间目标规划。运筹学会学报35,389-396],以便能够建模S形罚函数。新建立的模型比Li和Yu(2000)的方法更为简洁和紧凑,可以轻松地应用于具有S形罚函数的决策问题。最后,包括所有说明性示例(即,如何构建适当的电子学习系统),以证明所提出模型的有用性。

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