2016
DOI: 10.12989/sem.2016.57.2.281
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A mesh-free analysis method of structural elements of engineering structures based on B-spline wavelet basis function

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Cited by 2 publications
(2 citation statements)
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“…Oke Wasiu and Khulief Yehia [9] proposed a finite element model based on B-spline wavelets on the interval and constructed the finite pipe element in the wavelet space, and the developed wavelet-based finite element discretization scheme used less elements compared to the conventional finite element method for modeling composite pipes, and the accuracy of the new element was verified through numerical analysis. Chen et al [10] proposed a mesh-free method of structural elements of engineering structures based on B-spline wavelet basis function, and the displacement field model of the structure was constructed by using the m-order B-spline wavelet basis function as a mass function, and accuracy of the proposed method was verified by numerical analysis. Feng et al [11] proposed the 2D Daubechies wavelet finite element GPR equation, which could reduce the amount of calculation.…”
Section: Related Research Progressmentioning
confidence: 99%
“…Oke Wasiu and Khulief Yehia [9] proposed a finite element model based on B-spline wavelets on the interval and constructed the finite pipe element in the wavelet space, and the developed wavelet-based finite element discretization scheme used less elements compared to the conventional finite element method for modeling composite pipes, and the accuracy of the new element was verified through numerical analysis. Chen et al [10] proposed a mesh-free method of structural elements of engineering structures based on B-spline wavelet basis function, and the displacement field model of the structure was constructed by using the m-order B-spline wavelet basis function as a mass function, and accuracy of the proposed method was verified by numerical analysis. Feng et al [11] proposed the 2D Daubechies wavelet finite element GPR equation, which could reduce the amount of calculation.…”
Section: Related Research Progressmentioning
confidence: 99%
“…The weak form includes the element-free Galerkin (EFG) method [12], the reproducing kernel particle method [13,14], the meshless local Petrov-Galerkin method [15], the radial point interpolation method (RPIM) [5,16,17] and the moving Kriging interpolation (MKI) method [18,19]. The last one which is mostly considered, is the meshless weak-strong form (MWS) method [20,21]. Meshless methods based on the Galerkin weak form require a background mesh to compute the quadrature integrations [22][23][24].…”
Section: Introductionmentioning
confidence: 99%