Direct and integrated design method of band-pass filters
A technology of band-pass filter and comprehensive design, applied in the field of direct comprehensive design of band-pass filter, can solve the problem that a comprehensive broadband filter cannot be used, and achieve the effect of improving the group delay characteristics
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Embodiment 1
[0083] Embodiment one: the synthesis of an eighth-order generalized Chebyshev single passband filter
[0084] The passband of the filter is located at [4,6]GHz, and there is a transmission zero at zero frequency and infinity, and a transmission zero at 3.5GHz and 6.5GHz respectively (these four transmission zeros are all pure imaginary numbers, using to control the amplitude response of the filter). The remaining four transmission zeros are pairs of complex zeros located in the passband to improve the group delay of the filter. Since the band synthesis filter is a single-pass band filter, that is, M=1.
[0085] Adopt the method described in the present invention, the eight transmission zeros adjusted by step S4 can be taken as: s ‾ 02 = j 3.5 , s ‾ 03 = 0.8 + ...
Embodiment 2
[0105] Embodiment 2: Synthesis of a fourth-order generalized Chebyshev single-passband filter
[0106] The single-passband filter comes from the literature: R.J.Cameron, Advanced coupling matrix synthesis techniques for microwave filters, IEEE Transactions on Microwave Theory and Techniques, vol.51, no.1, Feb.2003, pp.1-10, through this Examples are given to illustrate the connection between the method of the present invention and existing methods.
[0107] The passband of this filter is at [4.76,5.26]GHz (relative bandwidth is 8%), the first transmission zero is at 4.15GHz, the second is at 4.569GHz, the third is at 5.408GHz, and the fourth is at 6.779GHz , The return loss in the passband is 22dB. The network matrix derived according to the method of the present invention for:
[0108] [ A ‾ ] = - j ...
Embodiment 3
[0116] Embodiment Three: Synthesis of a fourth-order generalized Chebyshev double-passband filter
[0117] The dual-passband filter comes from the literature: Y.T.Kuo and C.Y.Chang, Analytical design of two-mode dual-band filters using E-shaped resonators, IEEE Transactions on Microwave Theory and Techniques, vol.60, no.2, February 2012 , pp.250-260. This example illustrates the connection between the method of the present invention and existing methods.
[0118] The first passband of this filter is at [1.64,1.76]GHz and the second passband is at [2.31,2.44]GHz. The four transmission zeros are located at 1.27GHz, 2.155GHz, 2.161GHz and 2.63GHz respectively. The return loss in the passband is 20dB. The network matrix derived according to the method of the present invention for:
[0119] [ A ‾ ] = - j ...
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