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Lowpass Filter with Hilbert Curve Ring and Sierpinski Carpet DGS
Lowpass Filter with Hilbert Curve Ring and Sierpinski Carpet DGS
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Lowpass Filter with Hilbert Curve Ring and Sierpinski Carpet DGS
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Lowpass Filter with Hilbert Curve Ring and Sierpinski Carpet DGS
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Lowpass Filter with Hilbert Curve Ring and Sierpinski Carpet DGS
Lowpass Filter with Hilbert Curve Ring and Sierpinski Carpet DGS
Journal Article

Lowpass Filter with Hilbert Curve Ring and Sierpinski Carpet DGS

2018
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Overview
A compact size of filter realization can be achieved by decreasing the number of resonators, using via ground holes technique and using substrate that has higher dielectric constant [4] or using a rectangular resonator sandwiched between two interdigital structures, [5]. [...]it can also be improved by defected ground structure. [...]fractal geometries offer smaller resonator size. From Figure 4 it is seen that if the length of the e resonator is shortened from 13.9 mm to 9 mm then it will form a harmonic frequency resulting in a less selective filter characteristics.It can be concluded that the parameter d and e will influence the harmonic or spurius frequency while the parameter of c will control the cut-off frequency, insertion loss and return loss either. 3.Sierpinski Carpet Lowpass Filter Design Figure 5 shows various DGS of the Sierpinski Carpet designs. [...]Edition.