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Composite Laminated Plates: A 3D Natural Neighbor Radial Point Interpolation Method Approach

Title
Composite Laminated Plates: A 3D Natural Neighbor Radial Point Interpolation Method Approach
Type
Article in International Scientific Journal
Year
2010
Authors
Dinis, LMJS
(Author)
FEUP
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Natal M N Jorge
(Author)
FEUP
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Journal
Vol. 12
Pages: 119-138
ISSN: 1099-6362
Publisher: SAGE Publications
Indexing
Scientific classification
FOS: Engineering and technology > Mechanical engineering
CORDIS: Technological sciences > Engineering > Mechanical engineering
Other information
Authenticus ID: P-003-8TQ
Abstract (EN): Based on the natural neighbor radial point interpolation method (NNRPIM), a 3D analysis of thick composite laminated plates is presented. The NNRPIM uses the natural neighbour concept in order to enforce nodal connectivity. Based on the Voronoi diagram small cells are created from the unstructured set of nodes discretizing the problem domain, the 'influence-cells', which are in fact influence domains entirely nodal dependent. The Delaunay triangles, the dual of the Voronoi cells, are used to create a node-dependent background mesh used in the numerical integration of the NNRPIM interpolation functions. The NNRPIM interpolation functions, used in the Galerkin weak form, are constructed in a process similar to that in the radial point interpolation method (RPIM) with some differences that modify the method performance. In the construction of the NNRPIM interpolation functions, no polynomial base is required and the used radial basis function (RBF) is the multiquadric RBF. The NNRPIM interpolation functions possess the delta Kronecker property, which simplifies the imposition of the natural and essential boundary conditions. In this work the 3D NNRPIM analysis is used to solve static and dynamic composite laminated plate problems. Thus, several benchmark examples are studied to demonstrate the effectiveness of the method.
Language: English
Type (Professor's evaluation): Scientific
Contact: ldinis@fe.up.pt
No. of pages: 20
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