Isogeometric analysis of multilayer composite shell structures: Plasticity, damage, delamination and impact modeling

被引:9
作者
Alaydin M.D. [1 ]
Behzadinasab M. [1 ]
Bazilevs Y. [1 ]
机构
[1] School of Engineering, Brown University, 184 Hope St., Providence, RI
关键词
Damage; Delamination; Impact; Isogeometric analysis; Kirchhoff–Love shells; Laminated composites; Plasticity;
D O I
10.1016/j.ijsolstr.2022.111782
中图分类号
学科分类号
摘要
A comprehensive Isogeometric Analysis framework for damage modeling of laminated composite structures is presented. The formulation is based on a multilayer approach that employs Kirchhoff–Love shell theory coupled with anisotropic elastoplastic damage to model the mechanical behavior of the individual plies. The plies are connected at their interfaces through a mixed-mode cohesive damage model that is used to represent delamination. The ply no-interpenetration condition is enforced using a penalty formulation. The formulation ensures a smooth transition from the opening mode, which is governed by the cohesive damage law, to the closing mode, which is governed by the penalty approach, and results in a significantly more stable numerical methodology overall. The resulting framework is deployed on a series of simulation cases with increasing complexity of the geometry and mechanical phenomena modeled. In all cases, experimental data is used for model validation purposes and for demonstrating the superior robustness and predictive capabilities of the formulation presented. © 2022 Elsevier Ltd
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  • [1] Abrate S., Impact on laminated composite materials, (1991)
  • [2] Abrate S., Impact on Composite Structures, (2005)
  • [3] Adsit N., Waszczak J., Effect of near-visual damage on the properties of graphite/epoxy, Composite Materials: Testing and Design (Fifth Conference), (1979)
  • [4] Alaydin M., Benson D., Bazilevs Y., An updated Lagrangian framework for isogeometric Kirchhoff–Love thin-shell analysis, Comput. Methods Appl. Mech. Engrg., 384, (2021)
  • [5] Bazant Z.P., Oh B.H., Crack band theory for fracture of concrete, Matériaux Et Constr., 16, 3, pp. 155-177, (1983)
  • [6] Bazilevs Y., Hsu M.-C., Benson D.J., Sankaran S., Marsden A.L., Computational fluid–structure interaction: methods and application to a total cavopulmonary connection, Comput. Mech., 45, 1, pp. 77-89, (2009)
  • [7] Bazilevs Y., Pigazzini M., Ellison A., Kim H., A new multi-layer approach for progressive damage simulation in composite laminates based on isogeometric analysis and Kirchhoff–Love shells. Part I: basic theory and modeling of delamination and transverse shear, Comput. Mech., 62, 3, pp. 563-585, (2018)
  • [8] Behzadinasab M., Alaydin M., Trask N., Bazilevs Y., A general-purpose, inelastic, rotation-free kirchhoff–love shell formulation for peridynamics, Computer Methods in Applied Mechanics and Engineering, 389, (2022)
  • [9] Belytschko T., Liu W.K., Moran B., Elkhodary K., Nonlinear Finite Elements for Continua and Structures, (2014)
  • [10] Belytschko T., Yeh I., The splitting pinball method for contact-impact problems, Comput. Methods Appl. Mech. Engrg., 105, 3, pp. 375-393, (1993)