Abstract

Human beings are greatly inspired by nature. Nature has the ability to solve very complex problems in its own distinctive way. The problems around us are becoming more and more complex in the real time and at the same instance our mother nature is guiding us to solve these natural problems. Nature gives some of the logical and effective ways to find solutions to these problems. Nature acts as an optimized source for solving the complex problems. Decomposition is a basic strategy in traditional multi-objective optimization. However, it has not yet been widely used in multi-objective evolutionary optimization. 
 Although computational strategies for taking care of Multi-objective Optimization Problems (MOPs) have been accessible for a long time, the ongoing utilization of Evolutionary Algorithm (EAs) to such issues gives a vehicle to tackle extremely enormous scope MOPs.
 MOBATD is a multi-objective bat algorithm that incorporates the dominance concept with the decomposition approach. Whilst decomposition simplifies the MOP by rewriting it as a set of Tchebycheff Approach, solving these problems simultaneously, within the BAT framework, might lead to premature convergence because of the leader selection process which uses the Tchebycheff Approach as a criterion. Dominance plays a major role in building the leaders archive, allowing the selected leaders to cover less dense regions while avoiding local optima and resulting in a more diverse approximated Pareto front. The results from 5 standard MOPs show that the MOBATD outperforms some developmental methods based on decomposition. All the results were achieved by MATLAB (R2017b).

Highlights

  • An individual might want to augment the opportunity of being sound and well off while as yet having some good times and time for loved ones

  • In multi-objective improvement, it is commonly seen that the interface among closeness and assorted variety necessities is exasperated with the expansion of the quantity of goals [3] and that the Pareto strength loses its electiveness for a high-dimensional space but, functions admirably on a low-dimensional space [4]

  • Rather than scanning the whole quest space for Pareto ideal arrangements, decay based calculations break down a Multi-objective Optimization Problems (MOPs) into a lot of scalar improvement sub-problems by many weight vectors and the accomplishment of scalar punch work via an Achievement Scalar Function (ASF)

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Summary

Sheah and Abbas

Iraqi Journal of Science, 2021, Vol 62, No 3, pp: 997-1015 DOI: 10.24996/ijs.2021.62.3.29 Using Multi-Objective Bat Algorithm for Solving Multi-Objective Nonlinear Programming Problem Department of Mathematics, College of Science, University of Baghdad, Baghdad, Iraq

Introduction
Definitions and Basic Concepts
Simulation Experiment and Analysis Performance Measures
Test Functions
Proble m
Findings
Conclusions and Future Work

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