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Miniaturization of Logarithmic Spiral Antenna Using Fibonacci Sequence and Koch Fractals

机译:使用斐波那契数列和科赫分形的对数螺旋天线的小型化

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This paper discusses recently reported Fibonacci spiral and Koch fractals to reduce the footprint of a logarithmic spiral antenna (LSA). The Fibonacci spiral has been used to approximate the two continuous peripheries of logarithmic spiral. The inherent quarter circular sections of Fibonacci spiral form the discontinuous base for fractals to be superimposed upon. 1st and 2nd iterations of Koch curve have provided 23.1% and 48.3% of miniaturization respectively as compared to logarithmic spiral antenna with size of pmb78×50mmpmb2. These antennas without backing work efficiently in the frequency band of 2 GHz to 12 GHz with average gain of 5 dB and 98.7% of radiation efficiency. They radiate bidirectional beam of circularly polarized nature when excited with unbalanced feed.
机译:本文讨论了最近报道的斐波那契螺旋和科赫分形,以减少对数螺旋天线(LSA)的占位面积。斐波那契螺线已用于近似两个对数螺线的连续外围。斐波那契螺旋线固有的四分之一圆截面形成了不连续的分形叠加层。 1个 st 和2 nd 与尺寸为\ pmb78×50mm的对数螺旋天线相比,Koch曲线的迭代分别提供了23.1%和48.3%的微型化 \ pmb2 。这些无背衬的天线可在2 GHz至12 GHz的频带内高效工作,平均增益为5 dB,辐射效率为98.7%。当受到不平衡的馈电激发时,它们会辐射出圆极化性质的双向光束。

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