2012
DOI: 10.2140/jomms.2012.7.45
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Peridynamic analysis of fiber-reinforced composite materials

Abstract: Damage growth in composites involves complex and progressive failure modes. Current computational tools are incapable of predicting failure in composite materials mainly due to their mathematical structure. However, peridynamic theory removes these obstacles by taking into account nonlocal interactions between material points. This study presents an application of peridynamic theory to predict how damage propagates in fiber-reinforced composite materials subjected to mechanical and thermal loading conditions.

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Cited by 197 publications
(123 citation statements)
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“…In other words, the model requires only one material constant to be fully defined, while the elastic behaviour of isotropic materials is defined with two independent material constants. This is a consequence of the assumptions made for the bond-based peridynamic theory (Silling and Askari 2005;Hu et al 2012;Oterkus and Madenci 2012). This limitation has been removed in the state-based peridynamic theory , where the interaction between and depends on the collective behaviour of their neighbouring particles.…”
Section: Bond-based Peridynamic Theorymentioning
confidence: 99%
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“…In other words, the model requires only one material constant to be fully defined, while the elastic behaviour of isotropic materials is defined with two independent material constants. This is a consequence of the assumptions made for the bond-based peridynamic theory (Silling and Askari 2005;Hu et al 2012;Oterkus and Madenci 2012). This limitation has been removed in the state-based peridynamic theory , where the interaction between and depends on the collective behaviour of their neighbouring particles.…”
Section: Bond-based Peridynamic Theorymentioning
confidence: 99%
“…Anisotropic peridynamic models have been proposed by (Xu et al 2008;Hu et al 2012;Oterkus and Madenci 2012) to simulate crack propagation in UD fibre-reinforced composites.…”
Section: Introductionmentioning
confidence: 99%
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“…In the case of a lamina, the PD material parameter c has a directional dependency [20] in the form By considering simple loading conditions, Oterkus and Madenci [19] derived the PD material parameters in terms of the elastic modulus in the fiber direction, 1 E , elastic modulus in the transverse direction, 2 E , in-plane shear modulus, 12 G , and in-plane Poisson's ratio, 12  as    …”
Section: Deformation and Damage Prediction In A Laminamentioning
confidence: 99%
“…As a result of this procedure, when a polycrystalline system of random texture is represented by this model, type-2 bonds will exist in many different directions according to the random orientations of the crystals. The bond constants for type-1 and type-2 peridynamic bonds can be expressed in terms of the material constants of a cubic crystal, ij C , by following a procedure similar to that explained in (Oterkus and Madenci, 2012). In the case of plane stress condition, the bond constants can be expressed as: 2 2 2 11 11 12 11 12 12 11 1 2 3 11 11 12( ) 4(3 2 ) ,…”
Section: Peridynamic Micro-mechanical Modelmentioning
confidence: 99%