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Generation, application and analysis of a novel family of m-segment quadratic fractal curves to antennas

机译:新型m段二次分形曲线天线的产生,应用和分析

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摘要

A novel family of fractal curves is proposed which provides the designer a systematic way of miniaturizing the microwave components with the freedom of choosing among form factor, design complexity and achieved miniaturization. The proposed fractal curve is characterized by two integer values m and n. The m value determines the form factor of the fractal while n value governs the iteration number. The equations governing the geometry of fractals are also presented. The proposed fractal is characterized for miniaturization by designing a printed monopole antenna for various values of m and n. The results from the full wave simulations and experiments are analysed and explained. The effect of fractal on reducing the resonant frequency is quantified by an equation based on its physical interpretation. Based on this analysis, saturation point for miniaturization is established. The curves being symmetric around a straight line, distortionless radiation patterns are seen.
机译:提出了一种新颖的分形曲线系列,它为设计人员提供了一种使微波组件小型化的系统方法,并且可以自由选择形状系数,设计复杂度和实现的小型化。建议的分形曲线的特征是两个整数值m和n。 m值决定分形的形状因子,而n值决定迭代次数。还提出了控制分形几何形状的方程。通过为m和n的各种值设计一个印刷的单极天线,可以对提出的分形特征进行小型化。对全波模拟和实验的结果进行了分析和解释。分形对降低谐振频率的影响通过基于其物理解释的方程式进行量化。基于该分析,建立了用于小型化的饱和点。曲线围绕一条直线对称,可以看到无畸变的辐射图。

著录项

  • 作者

    Khokle, Rajas P;

  • 作者单位
  • 年度 2016
  • 总页数
  • 原文格式 PDF
  • 正文语种 eng
  • 中图分类

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