Publication: Hybrid Neural Network and Particle Swarm Optimization Approach for Frequency Tuning of Square Sierpinski Carpet Fractal Antennas
5
0
Issued Date
2025-12-01
Resource Type
ISSN
2576988X
eISSN
25769898
DOI
Scopus ID
2-s2.0-105029167333
Journal Title
Engineered Science
Volume
38
Rights Holder(s)
SCOPUS
Bibliographic Citation
Engineered Science Vol.38 (2025)
Suggested Citation
Sombattheera N., Thaijiam C. Hybrid Neural Network and Particle Swarm Optimization Approach for Frequency Tuning of Square Sierpinski Carpet Fractal Antennas. Engineered Science Vol.38 (2025). doi:10.30919/es1888 Retrieved from: https://hdl.handle.net/20.500.14740/55199
Author(s)
Author's Affiliation
Corresponding Author(s)
Other Contributor(s)
Abstract
This paper discusses the design of a square Sierpinski carpet fractal microstrip antenna using artificial intelligence techniques, including a neural network (NN) and particle swarm optimization (PSO), to tune the operating resonance and transformation frequencies. The objective is to enhance antenna configurations based on the desired operating frequencies by utilizing NN’s radial basis function (RBF) networks as a fitness evaluator for optimizing by PSO. The patch of a square shape emphasizes geometric symmetry in each plane. The resonance and transformation frequencies were established by optimizing the antenna configurations and aligning a microstrip feedline to minimize return loss. MATLAB and CST programming tools were utilized to train the NN, which predicted the resonance and transformation frequencies. The parameters of the PSO were updated based on the fitness function evaluated by the NN, thereby moving toward the optimal antenna design. Results indicate that the optimized configurations of the square Sierpinski carpet fractal microstrip antenna can achieve the resonance and transformation frequencies with return losses of less than -10 dB. This paper summarizes the essential requirements and the proposed methods for antenna design, enabling reliable frequency tuning with fewer full-wave electromagnetic (EM) simulations.
