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  • 标题:Reliable Pareto Solutions for Multiple Objective Scheduling Problems
  • 本地全文:下载
  • 作者:Praveen Kumar Malladi ; Deepika Puvvula ; Anisha Nagalla
  • 期刊名称:International Journal of Computer Science and Information Technologies
  • 电子版ISSN:0975-9646
  • 出版年度:2012
  • 卷号:3
  • 期号:3
  • 页码:4331-4338
  • 出版社:TechScience Publications
  • 摘要:Many (may be most) real-world engineering optimization problems are implicitly or explicitly multiobjective, and approaches to find the best feasible solution to be implemented can be quite challenging for the decision-maker. A method is proposed to incorporate uncertainty in the problem formulation while keeping the formulation simple. This enables users with limited knowledge about multi-objective optimization to use this method to solve problems. It is not uncommon to find real-life engineering examples where the decision maker has multiple objectives but must select one feasible solution that can be implemented as the system design. This poses somewhat of a problem because, when dealing with multiple objectives, either you determine a single solution or identify a Pareto optimal set. However, the Pareto-optimal set is often large and cumbersome, making the post-Pareto analysis phase potentially difficult, especially as the number of objectives increase. Our research involves the post-Pareto analysis phase, and two methods are presented to filter the Pareto-optimal set to determine a subset of promising or desirable solutions. The first method is pruning using non-numerical objective function ranking preferences. The second approach involves pruning by using data clustering. The k-means algorithm is used to find clusters of similar solutions in the Pareto-optimal set. The clustered data allows the decision maker to have just k general solutions to choose from. These methods are explained with examples.
  • 关键词:Multi-objective optimization; Pareto-optimal set; kmeans;algorithm; cluster analysis.?
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