4.3 Article

A novel wideband multi-mode coupled resonator filter based on bulk acoustic wave technology

Publisher

WILEY
DOI: 10.1002/mmce.22983

Keywords

bulk acoustic wave; coupled resonator filter; multi-mode resonator; wideband filter

Funding

  1. BUPT Excellent Ph.D.
  2. Students Foundation [CX2021306]

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This paper proposes a novel multi-mode bulk acoustic wave (BAW) coupled resonator filter (CRF) for wideband applications, utilizing stepped-impedance coupling layers and external inductors to generate multi-mode properties and facilitate resonance frequency calculation. Different filter bandwidth can be achieved by adjusting acoustical length of CRF coupling layers and tuning the materials, leading to a wide range of fractional bandwidth (FBW) from 12.8% to 33%. Simulation results of different models show good consistency in verifying the proposed multi-mode CRF.
This paper proposes a novel multi-mode bulk acoustic wave (BAW) coupled resonator filter (CRF) for wideband applications. Three stepped-impedance coupling layers of CRF are used to generate multi-mode properties, and external inductors are added for port match. To facilitate the calculation of resonance frequencies, a simplified Mason model is derived and applied in the even- and odd-mode analysis of CRF. Based on different acoustical length of CRF coupling layers, four cases that are applicable for different filter bandwidth are proposed. From these cases, fractional bandwidth (FBW) of the multi-mode CRF can be realized in a wide range from 12.8% to 33% when the coupling layers adopt the commonly used SiO2/Mo/SiO2 materials. Moreover, the tuning range of FBW can be further enlarged by changing the materials of coupling layers. To verify the proposed multi-mode CRF, a triple-mode n77 band filter with center frequency of 3.723 GHz and FBW of 24.2%, and a penta-mode filter with a larger FBW up to 33% are designed and simulated. Simulation results of the original Mason model, the simplified Mason model, and the three-dimensional (3D) model based on the finite element method are consistent well with each other.

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