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Stochastic dynamic stability analysis of composite curved panels subjected to non-uniform partial edge loading

Stochastic dynamic stability analysis of composite curved panels subjected to non-uniform partial edge loading
Stochastic dynamic stability analysis of composite curved panels subjected to non-uniform partial edge loading

The stochastic dynamic stability analysis of laminated composite curved panels under non-uniform partial edge loading is studied using finite element analysis. The system input parameters are randomized to ascertain the stochastic first buckling load and zone of resonance. Considering the effects of transverse shear deformation and rotary inertia, first order shear deformation theory is used to model the composite doubly curved shells. The stochasticity is introduced in Love's and Donnell's theory considering dynamic and shear deformable theory according to the Sander's first approximation by tracers for doubly curved laminated shells. The moving least square method is employed as a surrogate of the actual finite element model to reduce the computational cost. The results are compared with those available in the literature. Statistical results are presented to show the effects of radius of curvatures, material properties, fibre parameters, and non-uniform load parameters on the stability boundaries.

Composite curved panel, Moving least square method, Stochastic dynamic stability
0997-7538
108-122
Dey, S.
bf6c0bfd-3a05-4aba-b5bd-370c37961223
Mukhopadhyay, T.
2ae18ab0-7477-40ac-ae22-76face7be475
Sahu, S. K.
2a9566f1-6239-471d-bdcb-14c797deca82
Adhikari, S.
82960baf-916c-496e-aa85-fc7de09a1626
Dey, S.
bf6c0bfd-3a05-4aba-b5bd-370c37961223
Mukhopadhyay, T.
2ae18ab0-7477-40ac-ae22-76face7be475
Sahu, S. K.
2a9566f1-6239-471d-bdcb-14c797deca82
Adhikari, S.
82960baf-916c-496e-aa85-fc7de09a1626

Dey, S., Mukhopadhyay, T., Sahu, S. K. and Adhikari, S. (2018) Stochastic dynamic stability analysis of composite curved panels subjected to non-uniform partial edge loading. European Journal of Mechanics, A/Solids, 67, 108-122. (doi:10.1016/j.euromechsol.2017.09.005).

Record type: Article

Abstract

The stochastic dynamic stability analysis of laminated composite curved panels under non-uniform partial edge loading is studied using finite element analysis. The system input parameters are randomized to ascertain the stochastic first buckling load and zone of resonance. Considering the effects of transverse shear deformation and rotary inertia, first order shear deformation theory is used to model the composite doubly curved shells. The stochasticity is introduced in Love's and Donnell's theory considering dynamic and shear deformable theory according to the Sander's first approximation by tracers for doubly curved laminated shells. The moving least square method is employed as a surrogate of the actual finite element model to reduce the computational cost. The results are compared with those available in the literature. Statistical results are presented to show the effects of radius of curvatures, material properties, fibre parameters, and non-uniform load parameters on the stability boundaries.

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More information

Published date: January 2018
Additional Information: Funding Information: TM acknowledges the financial support from Swansea University through the award of Zienkiewicz Scholarship. SA acknowledges the financial support from The Royal Society of London through the Wolfson Research Merit award. Publisher Copyright: © 2017 Elsevier Masson SAS
Keywords: Composite curved panel, Moving least square method, Stochastic dynamic stability

Identifiers

Local EPrints ID: 483559
URI: http://eprints.soton.ac.uk/id/eprint/483559
ISSN: 0997-7538
PURE UUID: dcab7174-3b2b-4ef3-a59f-0646b707e168
ORCID for T. Mukhopadhyay: ORCID iD orcid.org/0000-0002-0778-6515

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Date deposited: 01 Nov 2023 18:01
Last modified: 18 Mar 2024 04:10

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Contributors

Author: S. Dey
Author: T. Mukhopadhyay ORCID iD
Author: S. K. Sahu
Author: S. Adhikari

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