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An Archive-Based Multi-Objective Arithmetic Optimization Algorithm for Solving Industrial Engineering Problems
DOI:10.1109/ACCESS.2022.3212081.png)
Abstract
En 中文
This research proposes an Archive-based Multi-Objective Arithmetic Optimization Algorithm (MAOA) as an alternative to the recently established Arithmetic Optimization Algorithm (AOA) for multi-objective problems (MAOA). The original AOA approach was based on the distribution behavior of vital mathematical arithmetic operators, such as multiplication, division, subtraction, and addition. The idea of the archive is introduced in MAOA, and it may be used to find non-dominated Pareto optimum solutions. The proposed method is tested on seven benchmark functions, ten CEC-2020 mathematic functions, and eight restricted engineering design challenges to determine its suitability for solving real-world engineering difficulties. The experimental findings are compared to five multi-objective optimization methods (Multi-Objective Particle Swarm Optimization (MOPSO), Multi-Objective Slap Swarm Algorithm (MSSA), Multi-Objective Ant Lion Optimizer (MOALO), Multi-Objective Genetic Algorithm (NSGA2) and Multi-Objective Grey Wolf Optimizer (MOGWO) reported in the literature using multiple performance measures. The empirical results show that the proposed MAOA outperforms existing state-of-the-art multi-objective approaches and has a high convergence rate.
Keywords:
Optimization
Arithmetic
Heuristic algorithms
Linear programming
Particle swarm optimization
Metaheuristics
Search problems
Pareto optimization
Arithmetic optimization algorithm (AOA)
archive-based multi-objective arithmetic optimization algorithm (MAOA)
multi-objective problems
engineering optimization
Journal
IF:
3.6
Papers:
9.8W
Citations:
29.4W
Organization
Cited Papers
Multi-Objective Crystal Structure Algorithm (MOCryStAl): Introduction and Performance Evaluation
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Multi-objective ant lion optimizer: a multi-objective optimization algorithm for solving engineering problems
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IF3.5
Truss optimization with natural frequency constraints using generalized normal distribution optimization
APPLIED INTELLIGENCE
IF3.5


