4.6 Article

A Modified Gorilla Troops Optimizer for Global Optimization Problem

期刊

APPLIED SCIENCES-BASEL
卷 12, 期 19, 页码 -

出版社

MDPI
DOI: 10.3390/app121910144

关键词

gorilla troops optimizer; beetle-antennae search based on quadratic interpolation; teaching-learning-based optimization; quasi-reflection-based learning; function optimization; engineering design

资金

  1. National Education Science Planning Key Topics of the Ministry of Education-Research on the core quality of applied undergraduate teachers in the intelligent age [DIA220374]

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This paper introduces the Gorilla Troops Optimizer (GTO) and its limitations, and proposes an improved version called Modified Gorilla Troops Optimizer (MGTO) with strategies including QIBAS, TLBO, and QRBL. Experimental results demonstrate the competitive performance and promising prospects of MGTO on various benchmark functions and engineering problems.
The Gorilla Troops Optimizer (GTO) is a novel Metaheuristic Algorithm that was proposed in 2021. Its design was inspired by the lifestyle characteristics of gorillas, including migration to a known position, migration to an undiscovered position, moving toward the other gorillas, following silverback gorillas and competing with silverback gorillas for females. However, like other Metaheuristic Algorithms, the GTO still suffers from local optimum, low diversity, imbalanced utilization, etc. In order to improve the performance of the GTO, this paper proposes a modified Gorilla Troops Optimizer (MGTO). The improvement strategies include three parts: Beetle-Antennae Search Based on Quadratic Interpolation (QIBAS), Teaching-Learning-Based Optimization (TLBO) and Quasi-Reflection-Based Learning (QRBL). Firstly, QIBAS is utilized to enhance the diversity of the position of the silverback. Secondly, the teacher phase of TLBO is introduced to the update the behavior of following the silverback with 50% probability. Finally, the quasi-reflection position of the silverback is generated by QRBL. The optimal solution can be updated by comparing these fitness values. The performance of the proposed MGTO is comprehensively evaluated by 23 classical benchmark functions, 30 CEC2014 benchmark functions, 10 CEC2020 benchmark functions and 7 engineering problems. The experimental results show that MGTO has competitive performance and promising prospects in real-world optimization tasks.

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