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Stochastic flexural buckling response of thin-walled composite strips

Stochastic flexural buckling response of thin-walled composite strips
Stochastic flexural buckling response of thin-walled composite strips
Thin-walled composite structures are susceptible to undergo buckling leading to undesirable structural integrity problems. This paper proposes an efficient modeling approach for determining the axial critical buckling load-carrying capacities of thin-walled composite strips. Taking advantage of the inherent geometrical features of a strip, it is modeled as a one-dimensional structure. The reduced one-dimensional (1D) strip model is developed by using the Variational Asymptotic Method (VAM). In this mathematical framework, the original 3D problem is separated into a 2D cross-section and a 1D problem along the span of the strip. Although the methodology readily provides 2D nonlinear cross-sectional stiffness, in this work we have restricted the analysis to only a linear problem. While the cross-sectional stiffness is determined analytically, the 1D prob lem is solved numerically to determine the critical buckling load using the finite element method. The buckling load results obtained from this model are validated with analytical and experimental results reported in the literature. The proposed model in this paper takes into account the non-classical parameters of the composite strip due to its inherent structural coupling properties, anisotropy, and complex geometrical attributes. Detailed parametric studies have been carried out to investigate the influence of the boundary conditions, ply angle variations, and different aspect ratios of the composite strips. The methodology is then extended to take into consideration the stochastic effects due to uncertain material proper ties at the constituent levels. The influence of these uncertainties is presented in the form of stochastic distribution of buckling load by adopting a probabilistic modeling approach. The stochastic response of delaminated composite strips is also analyzed. The stochastic distribution shows a wider response bound of critical buckling load. The presented study on the buckling behavior of healthy and delaminated thin-walled rectangular cross-section composite strips facilitates an exploration of structural stability in the presence of intricate geometric characteristics and variable material properties inherent to these composite strips.
Patil, Priyanka
1f53b814-f4c7-4a9d-9a18-977de9276192
Guruprasad, P.J.
f115e048-9780-44cd-bccf-2eede99f1c51
Naskar, S.
5f787953-b062-4774-a28b-473bd19254b1
Patil, Priyanka
1f53b814-f4c7-4a9d-9a18-977de9276192
Guruprasad, P.J.
f115e048-9780-44cd-bccf-2eede99f1c51
Naskar, S.
5f787953-b062-4774-a28b-473bd19254b1

Patil, Priyanka, Guruprasad, P.J. and Naskar, S. (2023) Stochastic flexural buckling response of thin-walled composite strips. 9th International Congress on Computation Mechanics and Simulations, IIT Gandhinagar, Gujarat, India. 20 - 22 Dec 2023. 12 pp .

Record type: Conference or Workshop Item (Paper)

Abstract

Thin-walled composite structures are susceptible to undergo buckling leading to undesirable structural integrity problems. This paper proposes an efficient modeling approach for determining the axial critical buckling load-carrying capacities of thin-walled composite strips. Taking advantage of the inherent geometrical features of a strip, it is modeled as a one-dimensional structure. The reduced one-dimensional (1D) strip model is developed by using the Variational Asymptotic Method (VAM). In this mathematical framework, the original 3D problem is separated into a 2D cross-section and a 1D problem along the span of the strip. Although the methodology readily provides 2D nonlinear cross-sectional stiffness, in this work we have restricted the analysis to only a linear problem. While the cross-sectional stiffness is determined analytically, the 1D prob lem is solved numerically to determine the critical buckling load using the finite element method. The buckling load results obtained from this model are validated with analytical and experimental results reported in the literature. The proposed model in this paper takes into account the non-classical parameters of the composite strip due to its inherent structural coupling properties, anisotropy, and complex geometrical attributes. Detailed parametric studies have been carried out to investigate the influence of the boundary conditions, ply angle variations, and different aspect ratios of the composite strips. The methodology is then extended to take into consideration the stochastic effects due to uncertain material proper ties at the constituent levels. The influence of these uncertainties is presented in the form of stochastic distribution of buckling load by adopting a probabilistic modeling approach. The stochastic response of delaminated composite strips is also analyzed. The stochastic distribution shows a wider response bound of critical buckling load. The presented study on the buckling behavior of healthy and delaminated thin-walled rectangular cross-section composite strips facilitates an exploration of structural stability in the presence of intricate geometric characteristics and variable material properties inherent to these composite strips.

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Published date: 20 December 2023
Venue - Dates: 9th International Congress on Computation Mechanics and Simulations, IIT Gandhinagar, Gujarat, India, 2023-12-20 - 2023-12-22

Identifiers

Local EPrints ID: 485300
URI: http://eprints.soton.ac.uk/id/eprint/485300
PURE UUID: ca416af4-6490-4635-b80b-6cc737f5c46e
ORCID for S. Naskar: ORCID iD orcid.org/0000-0003-3294-8333

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Date deposited: 04 Dec 2023 17:35
Last modified: 18 Mar 2024 04:02

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Contributors

Author: Priyanka Patil
Author: P.J. Guruprasad
Author: S. Naskar ORCID iD

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