Extended Launch Pad Method for the Pareto Frontier Approximation in Multiextremal Multiobjective Optimization Problems

被引：0

作者：

A. V. Lotov

A. I. Ryabikov

机构：

[1] Dorodnicyn Computing Center,

[2] Federal Research Center “Computer Science and Control,undefined

[3] ” Russian Academy of Sciences,undefined

来源：

Computational Mathematics and Mathematical Physics | 2021年 / 61卷

关键词：

multiobjective optimization; Pareto frontier; Edgeworth–Pareto hull approximation; multiextremal criteria; genetic methods;

D O I：

暂无

中图分类号：

学科分类号：

摘要：

引用

下载

页码：1700 / 1710

页数：10

共 50 条

[41] A SUCCESSIVE APPROACH TO COMPUTE THE BOUNDED PARETO FRONT OF PRACTICAL MULTIOBJECTIVE OPTIMIZATION PROBLEMS
Mueller-Gritschneder, Daniel
Graeb, Helmut
Schlichtmann, Ulf
SIAM JOURNAL ON OPTIMIZATION, 2009, 20 (02) : 915 - 934
[42] Pareto analysis in multiobjective optimization using the collinearity theorem and scaling method
Kasprzak, EM
Lewis, KE
STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2001, 22 (03) : 208 - 218
[43] Adaptive weighted sum method for multiobjective optimization: a new method for Pareto front generation
Kim, IY
de Weck, OL
STRUCTURAL AND MULTIDISCIPLINARY OPTIMIZATION, 2006, 31 (02) : 105 - 116
[44] Tracing the Pareto frontier in bi-objective optimization problems by ODE techniques
Andreas Potschka
Filip Logist
Jan F. Van Impe
Hans Georg Bock
Numerical Algorithms, 2011, 57 : 217 - 233
[45] Tracing the Pareto frontier in bi-objective optimization problems by ODE techniques
Potschka, Andreas
Logist, Filip
Van Impe, Jan F.
Bock, Hans Georg
NUMERICAL ALGORITHMS, 2011, 57 (02) : 217 - 233
[46] Adaptive weighted sum method for multiobjective optimization: a new method for Pareto front generation
I. Y. Kim
O. L. de Weck
Structural and Multidisciplinary Optimization, 2006, 31 : 105 - 116
[47] Parametric Approximation of the Pareto Set in Multi-Objective Optimization Problems
Mehta, Vivek Kumar
Dasgupta, Bhaskar
JOURNAL OF MULTI-CRITERIA DECISION ANALYSIS, 2014, 21 (5-6) : 335 - 362
[48] The Quasi-Normal Direction (QND) Method: An Efficient Method for Finding the Pareto Frontier in Multi-Objective Optimization Problems
Kanafi, Armin Ghane
IRANIAN JOURNAL OF MANAGEMENT STUDIES, 2019, 12 (03) : 379 - 404
[49] A tabu method to find the Pareto solutions of multiobjective optimal design problems in electromagnetics
Ho, SL
Yang, SY
Ni, GZ
Wong, HC
IEEE TRANSACTIONS ON MAGNETICS, 2002, 38 (02) : 1013 - 1016
[50] A modification to MOEA/D-DE for multiobjective optimization problems with complicated Pareto sets
Tan, Yan-Yan
Jiao, Yong-Chang
Li, Hong
Wang, Xin-Kuan
INFORMATION SCIENCES, 2012, 213 : 14 - 38

← 1 2 3 4 5 →