2015
DOI: 10.1007/s11044-015-9462-y
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Three new triangular shell elements of ANCF represented by Bézier triangles

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Cited by 26 publications
(11 citation statements)
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“…Gantoi, Brown 65 parametrized the method of B-spline surface. Chang et al 41 proposed an element that can directly convert to Bézier triangles by adding a control point inside the triangular element of both thin and thick elements. Then, to avoid the problem of stress and strain discontinuities at end nodes, 43 Wang Tengfei introduced the triangular element 44 into the Beizer surface 66 so that the model can be conducted directly for any initial surface model.…”
Section: Arbitrary Surfacesmentioning
confidence: 99%
“…Gantoi, Brown 65 parametrized the method of B-spline surface. Chang et al 41 proposed an element that can directly convert to Bézier triangles by adding a control point inside the triangular element of both thin and thick elements. Then, to avoid the problem of stress and strain discontinuities at end nodes, 43 Wang Tengfei introduced the triangular element 44 into the Beizer surface 66 so that the model can be conducted directly for any initial surface model.…”
Section: Arbitrary Surfacesmentioning
confidence: 99%
“…7,8 Therefore, it has natural advantages to investigate the integration of computer-aided design and analysis (I-CAD-A) based on ANCF elements. ANCF is treated as crucial research progresses in the field of flexible MBS dynamics in recent years, 9,10 and a complete set of ANCF elements, such as the beam, 1114 the plate/shell 1519 and the solid elements, 20,21 has been developed and successfully used in modeling complex MBS applications. 2226…”
Section: Introductionmentioning
confidence: 99%
“…Besides the transformation method from the conventional finite element, three ANCF triangular shell elements represented by basis functions of the Be´zier triangle patch were proposed. 15 They are the thin triangular plate element, the low order thick triangular plate element, and the high order thick triangular plate element. Since the shape functions are independent of the Cartesian nodal coordinates in parametric domain, concise shape functions are obtained compared with the element constructed based on the conventional FE.…”
Section: Introductionmentioning
confidence: 99%
“…However, the clear physical interpretation of the gradient vectors associated with the area coordinates is not obtained. 15 To address the problems above, Pappalardo et al 16 derived two new planar triangular elements using both Cartesian and area coordinate parameter sets. By introducing the concept of independent area gradient coordinate vector, which has a clear physical interpretation, concise shape functions are obtained.…”
Section: Introductionmentioning
confidence: 99%
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