2009
DOI: 10.1002/mop.24854
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Compact single feed circularly polarized fractal boundary microstrip antenna

Abstract: Compact circularly polarized single feed microstrip antenna using fractal curve as boundary is presented. It is shown that by using fractal curve as boundary to the square patch the size can be reduced by more than 50% without much reduction in gain of the antenna. The antenna gives a good circular polarization with minimum axial ratio close to 0 dB at the center frequency of 2234 MHz. Three decibel axial ratio bandwidth of about 0.81% and 10 dB impedance bandwidth of about 3.25% are obtained with the proposed… Show more

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Cited by 24 publications
(17 citation statements)
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“…3. Another Koch-based antenna-size-compacting scenario was proposed by (Rao et al, 2008). Here, the authors introduced a second-iterated Koch fractal, with an indentation angle of 20 • as depicted in Fig.…”
Section: Fractal-shaped Antennasmentioning
confidence: 99%
“…3. Another Koch-based antenna-size-compacting scenario was proposed by (Rao et al, 2008). Here, the authors introduced a second-iterated Koch fractal, with an indentation angle of 20 • as depicted in Fig.…”
Section: Fractal-shaped Antennasmentioning
confidence: 99%
“…This feature can be exploited to miniaturize classical antenna elements, such as dipoles and loops, and overcome some of the limitations of small antennas. The line that is used to represent the fractal geometry can meander in such a way that effectively fills the available space, leading to curves that are electrically long but compacted in a small physical Another Koch-based antenna-size-compacting scenario was proposed by (Rao et al, 2008). Here, the authors introduced a second-iterated Koch fractal, with an indentation angle of 20 • as depicted in Fig.…”
Section: Fractal Antenna Engineeringmentioning
confidence: 99%
“…In a nested triangle [2], the height and angle of the largest triangle and the number of nested triangles are varied to obtain the desired pass-band characteristics of the antenna. Kochbased fractal is exploited with two iterations in [5] to achieve a good axial ratio, where as in [6], a second-iterated Sierpinski carpet is used to obtain ultra wide band operation. In [4], natural structures with one or more iterations have been used to show the efficiency of using fractal shapes in designing antennas that respond to telecommunication system developments and the need for portable devices.…”
Section: Introductionmentioning
confidence: 99%