Fractal structure-based dual-band circularly polarized antenna
A technology of circularly polarized antenna and fractal structure, which is applied in the direction of antenna, radiation element structure, antenna grounding switch structure connection, etc., can solve the problem of difficult coverage, etc., and achieve the effect of obvious antenna characteristics, small size and simple structure
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Embodiment 1
[0030] The technical problems solved in this embodiment include:
[0031] 1. Solved how to use a double-layer board structure to design a large frequency difference dual-frequency circularly polarized antenna. The two-layer boards resonate in different frequency bands, and by adjusting the distance between the two-layer boards, the different operating frequency bands will not be affected by each other. The feeder part of the antenna adopts a tapered structure to generate two orthogonally polarized waves, thereby realizing circular polarization and realizing the design of a dual-frequency circularly polarized antenna.
[0032] 2. Solve how to use fractal structure to design antenna, so as to increase the bandwidth of circularly polarized antenna. The self-similarity of the fractal structure is applied to the antenna design. On the one hand, it can make the antenna have multi-frequency characteristics, and on the other hand, it can also increase the working bandwidth of the ant...
Embodiment 2
[0042] This embodiment is basically the same as Embodiment 1, the difference is: as Figure 9 As shown, the Sierpinski fractal structure is obtained in the following manner: an equilateral triangle is divided into four small regular triangles on average, and then the middle triangle is removed to obtain a first-order fractal Sierpinski triangle carpet. By repeating twice on an equilateral triangle, a third-order Sierpinski fractal structure is obtained.
Embodiment 3
[0044] This embodiment is basically the same as Embodiment 1, the difference is: as Figure 10 As shown, the Sierpinski fractal structure is obtained in the following way: the right triangle is divided into four small right triangles on average, and then a right triangle in the middle is removed to obtain the Sierpinski triangle carpet of the first-order fractal, and this step is used in the remaining three By repeating twice on a right triangle, a third-order Sierpinski fractal structure is obtained.
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