arrow
返回

A Decomposition based Multi-Objective Heat Transfer Search algorithm for structure optimization

delete2022-10-01
delete36
PRE
AI
S
Sumit Kumar
P
Pradeep Jangir
G
Ghanshyam G. Tejani *
M
M. Premkumar
DOI:10.1016/j.knosys.2022.109591delete
delete原文链接
delete原文求助
delete分享
delete收藏
摘要

摘要

En 中文
Multi-objective (MO) problems are complex and challenging to solve due to multiple conflicting objectives and incommensurate constraints. Heat Transfer Search is a recently introduced thermo-dynamic laws-based algorithm for solving many single objective problems. But it faces criticism due to its shortcomings including local optima trap, computational complexity, and reliability issues while solving MO problems. Decompositions is a simple yet efficient framework that aids in resolving fitness assignments and diversity maintenance issues of MO problems. It is also popular for reducing compu-tational complexity and improving solution quality. Therefore, this work proposes and investigates a novel, simple, and robust Decomposition-based Multi-Objective Heat Transfer Search (MOHTS/D) for solving real-world structural problems. To achieve the Pareto optimal solutions and to confirm their coverage behaviour, the evenly generated weight vectors sorting and Euclidean distance strategies were employed in the proposed posteriori method. The performance of MOHTS/D is investigated through eight constrained widely accepted benchmarks. The results contrast with the MOHTS, MO evolutionary algorithm based on decomposition, MO passing vehicle search, MO slime mould, MO symbiotic organisms search, and MO multi-verse optimization. The efficacy of MOHTS/D is evaluated based on hyper-volume, coverage, inverted generational distance, pure diversity, spacing, spread, coverage Pareto front, diversity maintenance, generational distance, and runtime metrics. The results reveal that MOHTS/D is a robust optimization approach compared to others for optimizing real -life structural problems. MOHTS/D was able to find the optimal solution with minor computational complexity, and the obtained solutions demonstrate a better convergence, coverage, diversity, and spread behaviour over Pareto fronts (C) 2022 Elsevier B.V. All rights reserved.
Keyword:
Multi -objective optimization
Decomposition
Structural optimization
Metaheuristics
Constraints problems

期刊

K
Knowledge-Based Systems
IF:
7.6
论文数:
1.2W
被引数:
4.5W

机构

Australian Maritime College 封面图
Australian Maritime College
学者数:
174
论文数: 207
被引数: 593
U
University of Tasmania
学者数:
1.3W
论文数: 1.3W
被引数: 1.8W
引用论文

引用论文

Highly flame‐retardant bio‐based polyurethanes using novel reactive polyols
err2017-11-20
err0
PREAI
errSanket Bhoyate; M. Ionescu; D. Radojcic; P. K. Kahol; J. Chen; S. R. Mishra; Ram K. Gupta
err分享
err收藏
Treatment strategies for osteoarthritis patients with pain and hypertension
err2010-07-07
err0
errOAAI
errPaolo Verdecchia; Fabio Angeli; Giovanni Mazzotta; Paola Martire; Marta Garofoli; Giorgio Gentile; Gianpaolo Reboldi
err分享
err收藏
MOTEO: A novel physics-based multiobjective thermal exchange optimization algorithm to design truss structures
err2022-04-01
err54
PREAI
errKumar, Sumit; Jangir, Pradeep; Tejani, Ghanshyam G.; Premkumar, Manoharan
err分享
err收藏
Truss optimization with natural frequency bounds using improved symbiotic organisms search
err2018-03-01
err118
errOAAI
errTejani, Ghanshyam G.; Saysani, Vimal J.; Patel, Vivek K.; Mirjalili, Seyedali
err分享
err收藏
Shrimp closed-loop supply chain network design虾类闭环供应链网络设计
err2021-03-21
err82
errOAAI
errMosallanezhad, Behzad; Hajiaghaei-Keshteli, Mostafa; Triki, Chefi
err分享
err收藏
Red deer algorithm (RDA): a new nature-inspired meta-heuristic马鹿算法 (RDA): 一种新的自然启发的元启发式算法
err2020-03-10
err318
PREAI
errFathollahi-Fard, Amir Mohammad; Hajiaghaei-Keshteli, Mostafa; Tavakkoli-Moghaddam, Reza
err分享
err收藏
Acinic Cell Carcinoma With High-grade Transformation
err2009-08-01
err0
PREAI
errAlena Skálová; Radek Sima; Tomas Vanecek; Susan Muller; Marie Korabecna; Jana Nemcova; Goran Elmberger; Ilmo Leivo; Fabricio Passador-Santos; Jiri Walter; Milena Rousarova; Kristina Jedlickova; Romuald Curik; Marie Geierova; Michal Michal
err分享
err收藏
学者 查看更多内容