4.8 Article

Interactive Decomposition Multiobjective Optimization Via Progressively Learned Value Functions

期刊

IEEE TRANSACTIONS ON FUZZY SYSTEMS
卷 27, 期 5, 页码 849-860

出版社

IEEE-INST ELECTRICAL ELECTRONICS ENGINEERS INC
DOI: 10.1109/TFUZZ.2018.2880700

关键词

Decomposition-based technique; evolutionary computation; interactive multiobjective optimization (MOP); multicriterion decision making (MCDM)

资金

  1. Ministry of Science and Technology of China [2017YFC0804003]
  2. Royal Society [IEC/NSFC/170243]
  3. Science and Technology Innovation Committee Foundation of Shenzhen [ZDSYS201703031748284]
  4. Shenzhen Peacock Plan [KQTD2016112514355531]
  5. Engineering and Physical Sciences Research Council [EP/J017515/1, EP/P005578/1]
  6. EPSRC [EP/J017515/1, EP/P005578/1] Funding Source: UKRI
  7. UKRI [MR/S017062/1] Funding Source: UKRI

向作者/读者索取更多资源

Decomposition has become an increasingly popular technique for evolutionary multiobjective optimization (EMO). A decomposition-based EMO algorithm is usually designed to approximate a whole Pareto-optimal front (PF). However, in practice, a decision maker (DM) might only be concerned in her/his region of interest (ROI), i.e., a part of the PF. Solutions outside that might he useless or even noisy to the decision-making procedure. Furthermore, there is no guarantee that the preferred solutions will he found when many-objective problems. This paper develops an interactive framework for the decomposition-based EMO algorithm to lead a DM to the preferred solutions of her/his choice. It consists of three modules, i.e., consultation, preference elicitation, and optimization. Specifically, after every several generations, the DM is asked to score a few candidate solutions in a consultation session. Thereafter, an approximated value function, which models the DM's preference information, is progressively learned from the DM's behavior. In the preference elicitation session, the preference information learned in the consultation module is translated into the form that can be used in a decomposition-based EMO algorithm, i.e., a set of reference points that are biased toward the ROI. The optimization module, which can be any decomposition-based EMO algorithm in principle, utilizes the biased reference points to guide its search process. Extensive experiments on benchmark problems with three to ten objectives fully demonstrate the effectiveness of our proposed method for finding the DM's preferred solutions.

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