Anisotropic, cubic Hermitian polynomials are derived and permit a convenient formulation of a zig-zag-type, third-order theory for laminated composite plates. The procedure is exactly the same as for isotropic and orthotropic homogeneous plates. This paper discusses the key aspects of the proposed third-order theory for laminated composite plates. The basis and main properties of the anisotropic Hermitian polynomials are elaborated and their behaviour is demonstrated through a set of numerical examples.

Anisotropic cubic hermitian polynomials and their use in the theory of laminated plates / DI SCIUVA, Marco; Gherlone, Marco; Mattone, Massimiliano Corrado. - In: COMPOSITE STRUCTURES. - ISSN 0263-8223. - STAMPA. - 88:2(2009), pp. 304-311. [10.1016/j.compstruct.2008.04.004]

Anisotropic cubic hermitian polynomials and their use in the theory of laminated plates

DI SCIUVA, Marco;GHERLONE, Marco;MATTONE, Massimiliano Corrado
2009

Abstract

Anisotropic, cubic Hermitian polynomials are derived and permit a convenient formulation of a zig-zag-type, third-order theory for laminated composite plates. The procedure is exactly the same as for isotropic and orthotropic homogeneous plates. This paper discusses the key aspects of the proposed third-order theory for laminated composite plates. The basis and main properties of the anisotropic Hermitian polynomials are elaborated and their behaviour is demonstrated through a set of numerical examples.
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Utilizza questo identificativo per citare o creare un link a questo documento: https://hdl.handle.net/11583/1793759
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