Go to:
Logótipo
Comuta visibilidade da coluna esquerda
Você está em: Start > Publications > View > Geometrically non-linear periodic forced vibrations of imperfect laminates with curved fibres by the shooting method
Publication

Publications

Geometrically non-linear periodic forced vibrations of imperfect laminates with curved fibres by the shooting method

Title
Geometrically non-linear periodic forced vibrations of imperfect laminates with curved fibres by the shooting method
Type
Article in International Scientific Journal
Year
2017
Authors
Akhavan, H
(Author)
Other
The person does not belong to the institution. The person does not belong to the institution. The person does not belong to the institution. Without AUTHENTICUS Without ORCID
Pedro Leal Ribeiro
(Author)
FEUP
View Personal Page You do not have permissions to view the institutional email. Search for Participant Publications View Authenticus page View ORCID page
Journal
Vol. 109
Pages: 286-296
ISSN: 1359-8368
Publisher: Elsevier
Other information
Authenticus ID: P-00M-69G
Abstract (EN): In this paper, the authors study periodic vibrations of variable stiffness composite laminates excited by a harmonic force. The plates have geometrical imperfection in the form of various sinusoidal out-of-plane initial deflections associated with zero stress. The angle of the curvilinear fibre path is introduced as a function of the horizontal Cartesian coordinate. The theory used to extract equations of motion for VSCLs is a third order shear deformation theory that retains rotary inertia. The relations of von [Carman for elastic large deflection are used. A p-version finite element is employed and, to find the solution of the equations of motion, the shooting method is applied; frequency response curves are obtained. Static condensation and a modal summation method are applied to reduce the number of degrees of freedom. A damage analysis based on Tsai-Wu criterion is carried out during the studies on vibration. The effects of curvilinear fibres and the influence of modal interactions on the vibration of imperfect VSCLs are investigated. The stability of the periodic solutions is determined by applying Floquet's theory. The effect of geometric imperfections on the vibrational behaviour is studied.
Language: English
Type (Professor's evaluation): Scientific
No. of pages: 11
Documents
We could not find any documents associated to the publication.
Related Publications

Of the same authors

A review on the mechanical behaviour of curvilinear fibre composite laminated panels (2014)
Another Publication in an International Scientific Journal
Pedro Leal Ribeiro; Akhavan, H; Teter, A; Warminski, J
Reduced-order models for the analysis of non-linear vibrations of variable stiffness composite laminated plates (2014)
Article in International Conference Proceedings Book
Akhavan, H; Pedro Leal Ribeiro
Flutter analysis of composite laminates with curvilinear fibres (2017)
Article in International Conference Proceedings Book
Akhavan, H; Pedro Leal Ribeiro

Of the same journal

Review on techniques to improve the strength of adhesive joints with composite adherends (2019)
Another Publication in an International Scientific Journal
Shang, X; Marques, EAS; Machado, JJM; Ricardo Carbas; Jiang, D; da Silva, LFM
Design and optimization of self-deployable damage tolerant composite structures: A review (2021)
Another Publication in an International Scientific Journal
Pedro Fernandes; Ricardo Pinto; Nuno Correia
Toughness of a brittle epoxy resin reinforced with micro cork particles: Effect of size, amount and surface treatment (2017)
Article in International Scientific Journal
Barbosa, AQ; da Silva, LFM; Abenojar, J; Miguel Figueiredo; Oechsner, A
Through-the-thickness stress profiles in laminated composite and sandwich structure plates via unified formulation (2016)
Article in International Scientific Journal
Caliri, MF; Ferreira, AJM; Tita, V

See all (69)

Recommend this page Top
Copyright 1996-2025 © Faculdade de Direito da Universidade do Porto  I Terms and Conditions  I Acessibility  I Index A-Z
Page created on: 2025-07-12 at 18:27:01 | Privacy Policy | Personal Data Protection Policy | Whistleblowing