Active damping of geometrically nonlinear vibrations of doubly curved laminated composite shells

Sarangi, Saroj Kumar; Ray, M. C.

doi:10.1016/j.compstruct.2011.06.005

Cited by 31 publications

(12 citation statements)

References 32 publications

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“…It was found that the effect of the location of piezoelectric layers is significant at higher vibration amplitudes and marginal at lower amplitudes. Active damping of geometrically non linear vibrations of laminated curved panels with piezoelectric layers was studied by Sarangi and Ray [264,265], Karnaukhov et al [266] and Shivakumar et al [267].…”

Section: Composite Panelsmentioning

confidence: 99%

Non-linear vibrations of shells: A literature review from 2003 to 2013

Alijani

Amabili

2014

International Journal of Non-Linear Mechanics

211

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International audienceThe present literature review focuses on geometrically non linear free and forced vibrations of shells made of traditional and advanced materials. Flat and imperfect plates and membranes are excluded. Closed shells and curved panels made of isotropic, laminated composite, piezoelectric, functionally graded and hyperelastic materials are reviewed and great attention is given to non linear vibrations of shells subjected to normal and in plane excitations. Theoretical, numerical and experimental studies dealing with particular dynamical problems involving parametric vibrations, stability, dynamic buckling, non stationary vibrations and chaotic vibrations are also addressed. Moreover, several original aspects of non linear vibrations of shells and panels, including (i) fluid structure interactions, (ii) geometric imperfections, (iii) effect of geometry and boundary conditions, (iv) thermal loads, (v) electrical loads and (vi) reduced order models and their accuracy including perturbation techniques, proper orthogonal decomposition, non linear normal modes and meshless methods are reviewed in depth

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Section: Composite Panelsmentioning

confidence: 99%

Non-linear vibrations of shells: A literature review from 2003 to 2013

Alijani

Amabili

2014

International Journal of Non-Linear Mechanics

211

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“…• AFC design is based on interdigital finger electrodes and the longitudinal extension of fibers and this is called the d 33 mode [3]. However, the use of fibers in this mode limits the achievable levels of strain.…”

Section: Introductionmentioning

confidence: 99%

Fabrication of piezoelectric ceramic hollow fibers with low sintering temperature and their characterization

Mensur‐Alkoy

Kaya

Avdan

et al. 2014

2014 15th International Conference on Electronic Packaging Technology

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The main aim of this study is to fabricate hollow fibers using alginate gelation method and to characterize the electromechanical performance of these fibers with microtubular structure for the device applications that are based on hollow piezoceramic fibers working in d 31 mode. However, fabrication of hollow fibers is difficult and problematic. This study originally presents a holistic solution to these problems and it is different from the currently used or investigated methods in terms of method, design, composition and application. The novel points of the study are: fabrication of the hollow fibers by alginate gelation methods, investigation and use of solid solutions of lead zirconate titanate (PZT) with lead zinc niobate (PZN) with low sintering temperatures, preparation of Ag based electrodes during the processing of piezoceramic fibers and using the co-firing process due to the difficulty of obtaining the inner electrode layer.

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“…Zhang et al [10] made use of Reddy's third-order shear deformation plate theory to analyze the bifurcations and chaotic dynamics of the four-edge simply supported, laminated composite piezoelectric rectangular plate in the case of 1 : 2 internal resonances. Sarangi and Ray [11] analyzed geometrically nonlinear transient vibrations of doubly curved laminated composite piezoelectric shells.…”

Section: Introductionmentioning

confidence: 99%

Multipulse Heteroclinic Orbits and Chaotic Dynamics of the Laminated Composite Piezoelectric Rectangular Plate

Yao

Zhang

2013

Discrete Dynamics in Nature and Society

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This paper investigates the multipulse global bifurcations and chaotic dynamics for the nonlinear oscillations of the laminated composite piezoelectric rectangular plate by using an energy phase method in the resonant case. Using the von Karman type equations, Reddy’s third-order shear deformation plate theory, and Hamilton’s principle, the equations of motion are derived for the laminated composite piezoelectric rectangular plate with combined parametric excitations and transverse excitation. Applying the method of multiple scales and Galerkin’s approach to the partial differential governing equation, the four-dimensional averaged equation is obtained for the case of 1 : 2 internal resonance and primary parametric resonance. The energy phase method is used for the first time to investigate the Shilnikov type multipulse heteroclinic bifurcations and chaotic dynamics of the laminated composite piezoelectric rectangular plate. The paper demonstrates how to employ the energy phase method to analyze the Shilnikov type multipulse heteroclinic bifurcations and chaotic dynamics of high-dimensional nonlinear systems in engineering applications. Numerical simulations show that for the nonlinear oscillations of the laminated composite piezoelectric rectangular plate, the Shilnikov type multipulse chaotic motions can occur. Overall, both theoretical and numerical studies suggest that chaos for the Smale horseshoe sense in motion exists.

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Active damping of geometrically nonlinear vibrations of doubly curved laminated composite shells

Cited by 31 publications

References 32 publications

Non-linear vibrations of shells: A literature review from 2003 to 2013

Non-linear vibrations of shells: A literature review from 2003 to 2013

Fabrication of piezoelectric ceramic hollow fibers with low sintering temperature and their characterization

Multipulse Heteroclinic Orbits and Chaotic Dynamics of the Laminated Composite Piezoelectric Rectangular Plate

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