DocumentCode
1973179
Title
Model of Hilbert Curve Fractal Antenna Fed by Coplanar Waveguide for Multi-band Wireless Communications
Author
Prombutr, Niruth ; Akkaraekthalin, Prayoot
Author_Institution
Dept. of Electr., Mahidol Univ., Nakhon Pathom
fYear
2007
fDate
11-14 Dec. 2007
Firstpage
1
Lastpage
4
Abstract
There are many techniques to improve the characteristic of antennas. In this work we use ideas of the fractal. The purpose of this work is to design and analyze Hilbert curve fractal antennas resulting in the empirical model. We use the Zealand program for simulating antennas. The antennas receive and transmit in many frequency resonances. The first frequency resonance is 1.8 GHz band and others are higher than 1.8 GHz. We design a small Hilbert curve fractal antenna. We analyze this antenna by using the concept of resonance frequency that depends on the dimension size of the antenna to yield the model of Hilbert curve antenna that can be used to predict the multi resonance frequency. In the experiment we found that the percent of difference for this model is lower than 4.6%. That model will be helpful for design Hilbert curve fractal antennas.
Keywords
Hilbert transforms; UHF antennas; antenna theory; coplanar waveguides; fractal antennas; radiocommunication; receiving antennas; transmitting antennas; waveguide antennas; Hilbert curve fractal antenna design; Zealand program; coplanar waveguide; empirical model; frequency 1.8 GHz; multiband wireless communication; multiresonance frequency; receive antenna; transmit antenna; Coplanar waveguides; Dipole antennas; Fractal antennas; Geometry; Microwave antennas; Microwave technology; Microwave theory and techniques; Resonance; Resonant frequency; Wireless communication; Coplanar waveguide; Hilbert curve; fractal antenna; multi-band communications;
fLanguage
English
Publisher
ieee
Conference_Titel
Microwave Conference, 2007. APMC 2007. Asia-Pacific
Conference_Location
Bangkok
Print_ISBN
978-1-4244-0748-4
Electronic_ISBN
978-1-4244-0749-1
Type
conf
DOI
10.1109/APMC.2007.4554654
Filename
4554654
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