Title of article :
Hermitian Mindlin Plate Wavelet Finite Element Method for Load Identification
Author/Authors :
Xue, Xiaofeng State Key Laboratory for Manufacturing System Engineering - School of Mechanical Engineering, China , Chen, Xuefeng State Key Laboratory for Manufacturing System Engineering - School of Mechanical Engineering, China , Zhang, Xingwu State Key Laboratory for Manufacturing System Engineering - School of Mechanical Engineering, China , Qiao, Baijie State Key Laboratory for Manufacturing System Engineering - School of Mechanical Engineering, China , Geng, Jia State Key Laboratory for Manufacturing System Engineering - School of Mechanical Engineering, China
Pages :
25
From page :
1
To page :
25
Abstract :
A new Hermitian Mindlin plate wavelet element is proposed. The two-dimensional Hermitian cubic spline interpolation wavelet is substituted into finite element functions to construct frequency response function (FRF). It uses a system’s FRF and response spectrums to calculate load spectrums and then derives loads in the time domain via the inverse fast Fourier transform. By simulating different excitation cases, Hermitian cubic spline wavelets on the interval (HCSWI) finite elements are used to reverse load identification in the Mindlin plate. The singular value decomposition (SVD) method is adopted to solve the ill-posed inverse problem. Compared with ANSYS results, HCSWI Mindlin plate element can accurately identify the applied load. Numerical results show that the algorithm of HCSWI Mindlin plate element is effective. The accuracy of HCSWI can be verified by comparing the FRF of HCSWI and ANSYS elements with the experiment data. The experiment proves that the load identification of HCSWI Mindlin plate is effective and precise by using the FRF and response spectrums to calculate the loads.
Keywords :
Load Identification , Hermitian Mindlin , Plate Wavelet Finite , Element Method
Journal title :
Shock and Vibration
Serial Year :
2016
Full Text URL :
Record number :
2615215
Link To Document :
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