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一种用于高效解决多维非线性工程问题的集成TLBO驱动的混合灰狼优化器。

An integrative TLBO-driven hybrid grey wolf optimizer for the efficient resolution of multi-dimensional, nonlinear engineering problems.

作者信息

Singh Harleenpal, Saxena Sobhit, Sharma Himanshu, Kamboj Vikram Kumar, Arora Krishan, Joshi Gyanendra Prasad, Cho Woong

机构信息

School of Electronics and Electrical Engineering, Lovely Professional University, Phagwara, Punjab, India.

G.H.Raisoni College of Engineering and Management, Nagpur, India.

出版信息

Sci Rep. 2025 Apr 2;15(1):11205. doi: 10.1038/s41598-025-89458-3.

Abstract

This research article introduces a hybrid optimization algorithm, referred to as Grey Wolf Optimizer-Teaching Learning Based Optimization (GWO-TLBO), which extends the Grey Wolf Optimizer (GWO) by integrating it with Teaching-Learning-Based Optimization (TLBO). The benefit of GWO is that it explores potential solutions in a way similar to how grey wolves hunt, but the challenge with this approach comes during fine-tuning, where the algorithm settles too early on suboptimal results. This weakness can be compensated by integrating TLBO method into the algorithm to improve its search power of solutions as in teaches students how to learn and teachers are knowledge felicitator. GWO-TLBO algorithm was applied for several benchmark optimization problems to evaluate its effectiveness in simple to complex scenarios. It is also faster, more accurate and reliable when compare to other existing optimization algorithms. This novel approach achieves a balance between exploration and exploitation, demonstrating adaptability in identifying new solutions but also quickly zoom in on (near) global optima: this renders it a reliable choice for challenging optimization problems according to the analysis and results.

摘要

这篇研究文章介绍了一种混合优化算法,称为灰狼优化算法 - 基于教学学习的优化算法(GWO - TLBO),它通过将灰狼优化算法(GWO)与基于教学学习的优化算法(TLBO)相结合对其进行了扩展。GWO的优点在于它以类似于灰狼狩猎的方式探索潜在解决方案,但这种方法在微调过程中存在挑战,即算法过早地收敛于次优结果。通过将TLBO方法集成到算法中可以弥补这一弱点,因为它能提高算法寻找解决方案的能力,就像教师教导学生如何学习一样,教师是知识的促进者。GWO - TLBO算法被应用于几个基准优化问题,以评估其在从简单到复杂场景中的有效性。与其他现有优化算法相比,它还更快、更准确且更可靠。这种新方法在探索和利用之间取得了平衡,在识别新解决方案方面表现出适应性,同时也能快速聚焦于(接近)全局最优解:根据分析和结果,这使其成为解决具有挑战性的优化问题的可靠选择。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/e6c3/11962168/c51e251ce62f/41598_2025_89458_Fig1_HTML.jpg

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