Band gap design method for two-dimensional phononic crystal plate structure based on wavelet finite element model
A two-dimensional phononic crystal, wavelet finite element technology, applied in design optimization/simulation, special data processing applications, etc., can solve the problems of slow convergence, low precision, restricting the band gap design of phononic crystal plate structure, etc. The effect of good computational efficiency, convergence, and high computational accuracy
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Embodiment 1
[0107] Embodiment 1: This embodiment mainly verifies the calculation accuracy of the wavelet finite element numerical solution model for calculating the band gap of the two-dimensional phononic crystal plate structure. In order to verify the correctness and effectiveness of the constructed BSWI plate element in the calculation of the bandgap of the phononic crystal, this section will give an example verification. As shown in Figure 2, the scatterers are periodically arranged in rectangular lead plates (Part B) and embedded in the epoxy resin (Part A) matrix to form a two-dimensional phononic crystal plate, and the filling rate is f=(L a × L b ) / (L x × L y)=11%, limited lattice constant L x with L y Both are equal to 0.03m. For the material parameters of lead and epoxy resin, see Image 6 .
[0108] First use 9 (m=3, n=3) BSWI4 3 The plate unit is used to calculate the bandgap characteristics of the two-dimensional phononic crystal. The BSWI scaling function used here is...
Embodiment 2
[0109] Embodiment 2: This embodiment mainly verifies the calculation efficiency of the wavelet finite element numerical solution model for calculating the band gap of a two-dimensional rectangular plate phononic crystal. Rectangular plates are also widely used in engineering practice as structural components. This paper will use BSWI wavelet finite element method to study the band gaps of phononic crystals with different lattice forms. For material parameters of lead and epoxy resin, see Image 6 .
[0110] We use a rectangular lattice to study the effect of the bandgap of phononic crystals, where L x not equal to L y . The corresponding structural parameters are: L x =0.03m, L y = 0.02m, L a = L b =0.01m, filling rate f=16.7%. 9 BSWI4 respectively 3 Plate unit (m=3, n=3), 20×20, 40×40 traditional rectangular plate units to calculate the band gap of phononic crystal, the results are shown in Figure 4 , the results are represented by dots, solid lines, and square box...
Embodiment 3
[0111] Embodiment 3: This embodiment mainly provides the scale range of the phononic crystal structure of a two-dimensional rectangular plate with a relatively wide bandgap calculated by using the wavelet finite element model. For material parameters of lead and epoxy resin, see Image 6 . Without loss of generality, the fixed structure parameters are: L x =0.03m, L y = 0.02m.
[0112] Adopt 9 BSWI4 3 Plate elements (m=3, n=3) are used to calculate the bandgap of phononic crystals. In order to obtain the bandgap characteristics that meet the requirements of a specific frequency band, the structural size of the two-dimensional phononic crystal plate is continuously calculated and adjusted. Under the premise of fixing the lattice constant, the relationship between the geometric dimensions of the scatterer is determined by obtaining the best filling rate, and finally the two-dimensional phononic crystal plate is completed. The bandgap design of the two-dimensional phononic c...
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