SAWOA: Self-Adaptive Whale Optimization Algorithm for Notch Filter Design in UWB Antenna Applications

Danilo F. Poveda-Pulla, Josue B. Benavides-Aucapiña, Rafael A. Lituma-Guartan, L. F. Guerrero-Vásquez, Paul A. Chasi-Pesántez
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引用次数: 2

Abstract

In this letter, a new Self-Adaptive Whale Optimization Algorithm (SA WOA)is introduced and applied to the design of a printed antenna with ultra wide band (UWB)characteristics. This algorithm is implemented on a basic structure of an octagonal printed antenna which includes a search process based on finding an optimal solution for the effective length of a H-Shaped Notch filter located in the patch. The filter position in conjunction with the effective length determines the frequency ranges that will be rej ected and can be adjusted over the entire operational range of the antenna. In this case, it is proposed to rej ect the frequency bands for IEEE 802.11a and WLAN-HIPERLAN / 2 from 5.1 to 5.9 GHz by applying SA WOA, obtaining an effective filter length of approximately 18.6454 mm and positioned around 12.5269 mm from the power line to ensure an optimum rejection with a center frequency of 5.5 GHz. The dimensions for the optimized printed UWn $B$ octagonal antenna are 30 mm ⨯ 35 mm, with a bandwidth of3.1 to 12 GHz and a return loss less than −10 dB throughout the UWB frequency range except in the optimized rejection range. The proposed SA WOA algorithm uses a correlation-based cost function between the fitness agent and a previously defined response pattern, resulting in a shorter computational time to achieve best parameters providing a high structure precision as well as high performance level.
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超宽带天线陷波滤波器设计的自适应鲸鱼优化算法
本文介绍了一种新的自适应鲸鱼优化算法(SA WOA),并将其应用于超宽带(UWB)印刷天线的设计。该算法在八角形印刷天线的基本结构上实现,其中包括基于寻找位于贴片上的h形陷波滤波器有效长度的最优解的搜索过程。滤波器位置与有效长度一起决定将被拒绝的频率范围,并且可以在天线的整个工作范围内进行调整。在这种情况下,我们提出通过应用SA WOA对IEEE 802.11a和WLAN-HIPERLAN / 2的5.1 ~ 5.9 GHz频段进行抑制,得到的有效滤波器长度约为18.6454 mm,位于距离电源线约12.5269 mm处,以确保中心频率为5.5 GHz的最佳抑制。优化后的UWn $B$八角形天线尺寸为30 mm,带宽为3.1 ~ 12 GHz,除优化抑制范围外,在整个UWB频率范围内回波损耗小于- 10 dB。提出的SA WOA算法在适应度代理和先前定义的响应模式之间使用基于相关性的代价函数,从而在较短的计算时间内获得最佳参数,提供了较高的结构精度和高性能水平。
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