Turnitin
降AI改写
早检测系统
早降重系统
Turnitin-UK版
万方检测-期刊版
维普编辑部版
Grammarly检测
Paperpass检测
checkpass检测
PaperYY检测
Wavelet-based numerical analysis: A review and classification
B Li, X Chen - Finite Elements in Analysis and Design, 2014 - Elsevier
Wavelet analysis is a new method called 'numerical microscope'in signal and image
processing. It has the desirable advantages of multi-resolution properties and various basis …
processing. It has the desirable advantages of multi-resolution properties and various basis …
Analysis of laminated composite plates using wavelet finite element method and higher-order plate theory
This paper presents an application of wavelet finite element method adopting B-spline
wavelet on the interval to investigate static and free vibration problems of laminated …
wavelet on the interval to investigate static and free vibration problems of laminated …
Mid-frequency vibration analysis of built-up structures using WFE-SEA method
Z Sun, G **, S Li, T Ye, Y Chen, J Yuan - International Journal of …, 2024 - Elsevier
The idea of classifying built-up structures into hybrid deterministic-statistical subsystems is
formed as a framework to deal with the dynamical response in the mid-frequency region …
formed as a framework to deal with the dynamical response in the mid-frequency region …
Unified wavelet finite element formulation for static and vibration analysis of laminated composite shells
H Zuo, Y Chen, F Jia, Z Yang - Composite structures, 2021 - Elsevier
This study presents, for the first time, a unified wavelet finite element formulation for static
and free vibration analysis of laminated composite shells, combining the wavelet finite …
and free vibration analysis of laminated composite shells, combining the wavelet finite …
Multiresolution Daubechies finite wavelet domain method for transient dynamic wave analysis in elastic solids
The multiresolution capability provided by the family of Daubechies wavelets is exploited to
develop a new computational approach, termed as multiresolution finite wavelet domain …
develop a new computational approach, termed as multiresolution finite wavelet domain …
Multiresolution finite wavelet domain method for efficient modeling of guided waves in composite beams
A Multiresolution finite wavelet domain meshless approach is presented for the simulation of
guided waves in composite beams. The Daubechies wavelet and scaling functions are both …
guided waves in composite beams. The Daubechies wavelet and scaling functions are both …
A hierarchical wavelet method for nonlinear bending of materially and geometrically anisotropic thin plate
Q Yu - Communications in Nonlinear Science and Numerical …, 2021 - Elsevier
The paper aims at the application of a hierarchical wavelet homotopy methodology for
solving nonlinear bending of anisotropic thin plates. The newly mechanical models of …
solving nonlinear bending of anisotropic thin plates. The newly mechanical models of …
Interior three-dimensional acoustic modeling and modal analysis using wavelet-based finite-element approach
Z Sun, G **, T Ye, Y Chen, K Song - The Journal of the Acoustical …, 2024 - pubs.aip.org
This paper introduces two-dimensional (2D) and 3D acoustic modeling and modal analysis
using the wavelet finite-element method (WFEM). Governed by the Helmholtz equation, the …
using the wavelet finite-element method (WFEM). Governed by the Helmholtz equation, the …
[HTML][HTML] Nonlinear dynamic pulse buckling of imperfect laminated composite plate with delamination
S Mondal, LS Ramachandra - International Journal of Solids and Structures, 2020 - Elsevier
The nonlinear dynamic pulse buckling of imperfect composite plate with embedded
delamination is investigated numerically in this article. The dynamic buckling load is …
delamination is investigated numerically in this article. The dynamic buckling load is …
[HTML][HTML] Hermitian plane wavelet finite element method: Wave propagation and load identification
The two-dimensional Hermitian interpolation wavelet is constructed by using the tensor
product of the modified Hermitian wavelets expanded at each coordinate. Then the two …
product of the modified Hermitian wavelets expanded at each coordinate. Then the two …