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Research Article | Open Access

A Quantum-Inspired Sperm Motility Algorithm

Ibrahim M. Hezam1( )Osama Abdul-Raof2Abdelaziz Foul1Faisal Aqlan3
Statistics and Operations Research Department, College of Sciences, King Saud University, Riyadh 11451, Saudi Arabia
Operations Research and Decision Support Department, Faculty of Computers and Information, Menoufia University, Menoufia, Egypt
Industrial Engineering in the School of Engineering, The Behrend College, The Pennsylvania State University, Erie, PA, 16563, USA
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Abstract

Sperm Motility Algorithm (SMA), inspired by the human fertilization process, was proposed by Abdul-Raof and Hezam [1] to solve global optimization problems. Sperm flow obeys the Stokes equation or the Schrۤinger equation as its derived equivalent. This paper combines a classical SMA with quantum computation features to propose two novel Quantum-Inspired Evolutionary Algorithms: The first is called the Quantum Sperm Motility Algorithm (QSMA), and the second is called the Improved Quantum Sperm Motility Algorithm (IQSMA). The IQSMA is based on the characteristics of QSMA and uses an interpolation operator to generate a new solution vector in the search space. The two proposed algorithms are global convergence guaranteed population-based optimization algorithms, which outperform the original SMA in terms of their search-ability and have fewer parameters to control. The two proposed algorithms are tested using thirty-three standard dissimilarities benchmark functions. Performance and optimization results of the QSMA and IQSMA are compared with corresponding results obtained using the original SMA and those obtained from three state-of-the-art metaheuristics algorithms. The algorithms were tested on a series of numerical optimization problems. The results indicate that the two proposed algorithms significantly outperform the other presented algorithms.

CLC number: 68T20, 90C26

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AIMS Mathematics
Pages 9057-9088

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Cite this article:
Hezam IM, Abdul-Raof O, Foul A, et al. A Quantum-Inspired Sperm Motility Algorithm. AIMS Mathematics, 2022, 7(5): 9057-9088. https://doi.org/10.3934/math.2022504

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Received: 18 October 2021
Revised: 15 February 2022
Accepted: 24 February 2022
Published: 15 May 2022
©2022 the Author(s), licensee AIMS Press.

This is an open access article distributed under the terms of the Creative Commons Attribution License (https://creativecommons.org/licenses/by/4.0)