Design of High-Gain Linear Polarized Fabry–Perot Antenna Based on Minkowski Fractal Structure

High-gain linear polarized antennas are widely used in wireless communications. However, the insertion loss of the feed network increases, limiting the potential for enhancing antenna gain. In this paper, a high-gain linear polarized Fabry–Perot (FP) antenna based on a fractal structure, which consisted of a metasurface and 2 × 2 array antenna structure, was designed. The spacing between the metasurface structure and array antenna was a free space half-wavelength, forming an FP antenna with a high gain. The self-similarity of the fractal structure allowed miniaturization of the structure. The proposed antenna and metasurface structural units comprised a first-order Minkowski fractal structure. The antenna unit was further miniaturized by including a square gap structure in its unit structure, while its gain was improved by using an air dielectric layer as the dielectric substrate of the antenna unit. The antenna unit formed a 2 × 2 array antenna through a 1–4 feeding network. The reliability of the array antenna performance was verified by processing and measuring the antenna structure. Experimental results showed that the −10 dB working bandwidth of the antenna is 5.71–5.89 GHz, while at 5.8 GHz its gain is 16.5 dBi. The radiation efficiency is over 90%. The experimental results were consistent with the simulation results. The proposed antenna exhibits high gain and is suitable for short-distance wireless communication systems and other fields.

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Publication Details

Journal
Fractal and Fractional
Published
2025-10-24
DOI
https://doi.org/10.3390/fractalfract9110685
Primary Topic
Antenna Design and Analysis
Type
article
Field-Weighted Citation Impact
0.00

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article

Design of High-Gain Linear Polarized Fabry–Perot Antenna Based on Minkowski Fractal Structure

Tao Tang, Maged A. Aldhaeebi, Thamer S. Almoneef, Liangfu Peng et al.
Fractal and Fractional
Antenna Design and Analysis
article

Design of High-Gain Linear Polarized Fabry–Perot Antenna Based on Minkowski Fractal Structure

Tao Tang, Maged A. Aldhaeebi, Thamer S. Almoneef, Liangfu Peng, Wei Hu
article en

Abstract

High-gain linear polarized antennas are widely used in wireless communications. However, the insertion loss of the feed network increases, limiting the potential for enhancing antenna gain. In this paper, a high-gain linear polarized Fabry–Perot (FP) antenna based on a fractal structure, which consisted of a metasurface and 2 × 2 array antenna structure, was designed. The spacing between the metasurface structure and array antenna was a free space half-wavelength, forming an FP antenna with a high gain. The self-similarity of the fractal structure allowed miniaturization of the structure. The proposed antenna and metasurface structural units comprised a first-order Minkowski fractal structure. The antenna unit was further miniaturized by including a square gap structure in its unit structure, while its gain was improved by using an air dielectric layer as the dielectric substrate of the antenna unit. The antenna unit formed a 2 × 2 array antenna through a 1–4 feeding network. The reliability of the array antenna performance was verified by processing and measuring the antenna structure. Experimental results showed that the −10 dB working bandwidth of the antenna is 5.71–5.89 GHz, while at 5.8 GHz its gain is 16.5 dBi. The radiation efficiency is over 90%. The experimental results were consistent with the simulation results. The proposed antenna exhibits high gain and is suitable for short-distance wireless communication systems and other fields.

Fractal and FractionalVol. 9(11)
Prince Sattam Bin Abdulaziz University (SA), Southwest Minzu University (CN)
Prince Sattam bin Abdulaziz University, Southwest Minzu University
Openalex Percentile: Top 58%
Antenna Design and Analysis
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Design of High-Gain Linear Polarized Fabry–Perot Antenna Based on Minkowski Fractal Structure — Tao Tang, Maged A. Aldhaeebi, et al. · Fractal and Fractional (2025) | TGRS Research Map | TGRS