Analysis of Laminated Shells by Murakami’s Zig-Zag Theory and Radial Basis Functions Collocation | Zendy

Dalal Adnan Maturi | Zendy; A.J.M. Ferreira | Zendy; Ashraf M. Zenkour | Zendy; Daoud S. Mashat | Zendy

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Analysis of Laminated Shells by Murakami’s Zig-Zag Theory and Radial Basis Functions Collocation

Author(s) -

Dalal Adnan Maturi,

A.J.M. Ferreira,

Ashraf M. Zenkour,

Daoud S. Mashat

Publication year - 2013

Publication title -

journal of applied mathematics

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 0.307

H-Index - 43

eISSN - 1687-0042

pISSN - 1110-757X

DOI - 10.1155/2013/123465

Subject(s) - radial basis function , collocation (remote sensing) , displacement (psychology) , basis (linear algebra) , mathematics , mathematical analysis , function (biology) , collocation method , zigzag , deformation (meteorology) , boundary (topology) , basis function , geometry , physics , computer science , differential equation , psychology , ordinary differential equation , machine learning , evolutionary biology , meteorology , artificial neural network , psychotherapist , biology

The static and free vibration analysis of laminated shells is performed by radial basis functions collocation, according to Murakami’s zig-zag (ZZ) function (MZZF) theory . The MZZF theory accounts for through-the-thickness deformation, by considering a ZZ evolution of the transverse displacement with the thickness coordinate. The equations of motion and the boundary conditions are obtained by Carrera’s Unified Formulation and further interpolated by collocation with radial basis functions

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