2014 IEEE Congress on Evolutionary Computation (CEC) 2014
DOI: 10.1109/cec.2014.6900595
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Integrating user preferences and decomposition methods for many-objective optimization

Abstract: Abstract-Evolutionary algorithms that rely on dominance ranking often suffer from a low selection pressure problem when dealing with many-objective problems. Decomposition and userpreference based methods can help to alleviate this problem to a great extent. In this paper, a user-preference based evolutionary multi-objective algorithm is proposed that uses decomposition methods for solving many-objective problems. Decomposition techniques that are widely used in multi-objective evolutionary optimization requir… Show more

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Cited by 40 publications
(39 citation statements)
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“…Therefore, a fixed setting of direction lines may not efficiently solve the problem. A popular and commonly used approach for dealing with this issue in the literature is to dynamically adjust the direction vectors so that the resultant optimal solutions can approximate the PF well [12]- [14], [21], [22]. However, adjusting or resetting all the direction vectors at the same time is not always an easy task.…”
Section: Motivationsmentioning
confidence: 99%
“…Therefore, a fixed setting of direction lines may not efficiently solve the problem. A popular and commonly used approach for dealing with this issue in the literature is to dynamically adjust the direction vectors so that the resultant optimal solutions can approximate the PF well [12]- [14], [21], [22]. However, adjusting or resetting all the direction vectors at the same time is not always an easy task.…”
Section: Motivationsmentioning
confidence: 99%
“…In [62], Ma et al have proposed to apply the light beam search (LBS) [63] in MOEA/D to incorporate user preferences, where the preference information is specified by an aspiration point and a reservation point, together with a preference neighborhood parameter. Most recently, Mohammadi et al have also proposed to integrate user preferences for manyobjective optimization [64], where the preferred region is specified by a hypercube. These methods try to define some preferred regions and generate weight vectors inside them to guide the search of the MOEAs.…”
Section: A Decomposition Based Moeasmentioning
confidence: 99%
“…The MACE-gD, designed in the framework of generalized decomposition [62], is able to guide the search towards specified ROIs according to DM's preferences, where the preference information is articulated with a set of weight vectors obtained by solving an inverse problem. In [60], a reference point based MOEA (R-MEAD2) has been proposed. In R-MEAD2, a reference point is initialized together with a set of uniformly distributed weight vectors over the whole objective space.…”
Section: A Related Workmentioning
confidence: 99%