2017
DOI: 10.1016/j.enganabound.2017.10.003
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A linear smoothed higher-order CS-FEM for the analysis of notched laminated composites

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Cited by 11 publications
(1 citation statement)
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“…A solution to this problem, the smoothed finite element method (S‐FEM) based on generalized smoothed Galerkin (GS‐Galerkin) weak form, was proposed by Liu et al 26‐29 The strain smoothing technique 30 is used to convert the element‐based calculations of standard FEM into different smoothing domain calculations. According to the way to construct smooth domains in element, smoothed finite elements are classified into node‐based smoothed FEM (NS‐FEM), 31‐38 Cell‐based smoothed FEM (CS‐FEM), 39‐43 edge‐based smoothed FEM (ES‐FEM), 44‐49 and face‐based smoothed FEM (FS‐FEM), 50‐53 etc. A large number of numerical experiments show that ES‐FEM and FS‐FEM have excellent h‐convergence characteristics, accuracy and temporal and spatial stability, which can greatly improve the performance of tetrahedral elements 53 .…”
Section: Introductionmentioning
confidence: 99%
“…A solution to this problem, the smoothed finite element method (S‐FEM) based on generalized smoothed Galerkin (GS‐Galerkin) weak form, was proposed by Liu et al 26‐29 The strain smoothing technique 30 is used to convert the element‐based calculations of standard FEM into different smoothing domain calculations. According to the way to construct smooth domains in element, smoothed finite elements are classified into node‐based smoothed FEM (NS‐FEM), 31‐38 Cell‐based smoothed FEM (CS‐FEM), 39‐43 edge‐based smoothed FEM (ES‐FEM), 44‐49 and face‐based smoothed FEM (FS‐FEM), 50‐53 etc. A large number of numerical experiments show that ES‐FEM and FS‐FEM have excellent h‐convergence characteristics, accuracy and temporal and spatial stability, which can greatly improve the performance of tetrahedral elements 53 .…”
Section: Introductionmentioning
confidence: 99%