ACCELERATED CONVERGENCE EVOLUTIONARY ALGORITHMS

Authors

  • Yoel Tenne Mechanical Engineering, Ariel University, Ariel, Israel

DOI:

https://doi.org/10.20319/stra.2026.8190

Keywords:

Evolutionary Algorithms, Optimization, Convergence, Population Movement Strategy

Abstract

Evolutionary Algorithms are search methods inspired by the concepts of adaptation and survival of the fittest. Their operation can require large samples to provide a good solution, which hinders their application when evaluations are limited. As such this study presents a methodology to accelerate the EA convergence by moving its population based on the positions of the population. Tests against competing algorithms show the proposed approach has performed well.

References

[Brest and Sepesy Mau˘cec, 2025] Brest, J. and Sepesy Mau˘cec, M. (2025).

Comparative study of modern differential evolution algorithms: Perspec-

tives on mechanisms and performance. Mathematics, 13(10).

[De Jong, 2016] De Jong, K. A. (2016). Evolutionary Computation:A Uni-

fied Approach. MIT Press, Cambridge, Massachusetts.

[Huang et al., 2023] Huang, X., Wang, Z., Li, C., and Zhang, M. (2023). A

low-complexity evolutionary algorithm for wind farm layout optimization.

Energy Reports, 9:5752–5761.

[Ivkovic et al., 2016] Ivkovic, N., Jakobovic, D., and Golub, M. (2016).

Measuring performance of optimization algorithms in evolutionary com-

putation. International Journal of Machine Learning and Computing,

(3):167–171.

[Michalewicz and Fogel, 2004] Michalewicz, Z. and Fogel, D. B. (2004). How

to Solve It: Modern Heuristics. Springer, Berlin; New York.

[Plump et al., 2021] Plump, C., Berger, B. J., and Drechsler, R. (2021).

Improving evolutionary algorithms by enhancing an approximative fitness

function through prediction intervals. In Proceedings of the 2021 IEEE

Conference on Evolutionary Computation (CEC 2021), pages 127–135,

Krakow, Poland. IEEE.

[Plump et al., 2021] Plump, C., Berger, B. J., and Drechsler, R. (2021).

Improving evolutionary algorithms by enhancing an approximative fitness

function through prediction intervals. In Proceedings of the 2021 IEEE

Conference on Evolutionary Computation (CEC 2021), pages 127–135,

Krakow, Poland. IEEE.

[Suganthan et al., 2005] Suganthan, P. N., Hansen, N., Liang, J. J., Deb,

K., Chen, Y. P., Auger, A., and Tiwari, S. (2005). Problem definitions

and evaluation criteria for the CEC 2005 special session on real-parameter

optimization. Technical Report KanGAL 2005005, NUS, Singapore and

IIT Kanpur,India.

[Tenne, 2020] Tenne, Y. (2020). Online ensemble selection in expensive op-

timization problems. International Journal of Control, Automation, and

Systems, 18:955–965.

[Tenne, 2021] Tenne, Y. (2021). Evaluations of an algorithm for large multi-

variate optimization. Journal of Physics–Conference Series, 2068. Article

(online).

[Tenne, 2022] Tenne, Y. (2022). An analysis of the RBF hyperparameter

impact on surrogate-assisted evolutionary optimization. Scientific Pro-

gramming, 22. Article ID 5175941, Online.

[Tenne and Goh, 2010] Tenne, Y. and Goh, C. K., editors (2010). Com-

putational Intelligence in Expensive Optimization Problems, volume 2 of

Evolutionary Learning and Optimization. Springer, Berlin.

[Vandekerckhove, 2024] Vandekerckhove, J. (2024). A general simulated an-

nealing algorithm. Technical report, KU Leuven.

[Wang et al., 2020] Wang, L., Janssem, P., and Ji, G. (2020). SSIEA: a hy-

brid evolutionary algorithm for supporting conceptual architectural de-

sign. Artificial Intelligence for Engineering Design, Analysis and Manu-

facturing, 34(4):458–476.

[Wang et al., 2022] Wang, Y., Zhang, T., Chang, Y., Wang, X., Liang, B.,

and Bo, Y. (2022). A surrogate-assisted controller for expensive evolu-

tionary reinforcement learning. Information Sciences, 616:539–557.

[Yamashita et al., 2022] Yamashita, T., Kino, H., Tsuda, K., Miyake, T.,

and Oguchi, T. (2022). Hybrid algorithm of bayesian optimization and

evolutionary algorithm in crystal structure prediction. Science and Tech-

nology of Advanced Materials: Methods, 2(1):67–74.

[Ye and Shen, 2019] Ye, h. and Shen, B. (2019). An improved constrained

multi-objective optimization evolutionary algorithm for carbon fibre

drawing process. Systems Science and Control Engineering, 7(1):133–145.

Downloads

Published

2026-11-03

How to Cite

Yoel Tenne. (2026). ACCELERATED CONVERGENCE EVOLUTIONARY ALGORITHMS. MATTER: International Journal of Science and Technology, 81–90. https://doi.org/10.20319/stra.2026.8190