Minglei Yin
Xidian University
5 Papers
3 Citations
Minglei Yin is an academic researcher from Xidian University. The author has contributed to research in topics: Population & Optimization problem. The author has an hindex of 3, co-authored 4 publications.
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Papers
A Multiobjective Evolutionary Algorithm Based on Decision Variable Analyses for Multiobjective Optimization Problems With Large-Scale Variables
Xiaoliang Ma,Fang Liu,Yutao Qi,Xiaodong Wang,Lingling Li,Licheng Jiao,Minglei Yin,Maoguo Gong +7 more
TL;DR: An MOEA based on decision variable analyses (DVAs) is proposed and control variable analysis is used to recognize the conflicts among objective functions.
460
MOEA/D with a delaunay triangulation based weight adjustment
Yutao Qi,Xiaoliang Ma,Minglei Yin,Fang Liu,Jingxuan Wei +4 more
- 12 Jul 2014
TL;DR: This work found that the sparse measurement of a subproblem which is determined by the m-nearest (m is the dimensional of the object space) neighbors of its solution can be more appropriately defined.
4
Securing Visually-Aware Recommender Systems: An Adversarial Image Reconstruction and Detection Framework
TL;DR: Zhang et al. as discussed by the authors proposed an adversarial image reconstruction and detection framework to secure visual-aware recommendation systems (VARS) from visual-image adversarial attacks, which add human-imperceptible perturbations to the clean images associated with those items.
MOEA/D with opposition-based learning for multiobjective optimization problem
TL;DR: Experimental results indicate that MOEA/D-OBL outperforms or performs similar to MOEA /D, and the parameter sensitivity of generalization opposite point and the probable to use OBL is experimentally investigated.
An immune multi-objective optimization algorithm with differential evolution inspired recombination
Yutao Qi,Zhanting Hou,Minglei Yin,Heli Sun,Jianbin Huang +4 more
- 01 Apr 2015
TL;DR: The novel recombination provides two types of candidate searching directions by taking three recombination parents which distribute along the current Pareto set within a local area, which helps IMADE maintain a more uniformly distributed PF and converge much faster.