2017
DOI: 10.1016/j.cma.2017.04.009
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A finite strain integral-type anisotropic damage model for fiber-reinforced materials: Application in soft biological tissues

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Cited by 24 publications
(12 citation statements)
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“…The distance l between these two points is defined as l=(xy)·(xy). α(x,y) is the nonlocal average operator defined as, αfalse(boldx,boldyfalse)=α0false(boldx,boldyfalse)0trueVα0(x,y)dV.α0false(boldx,boldyfalse) denotes the weight function defined as α0false(boldx,boldyfalse)=()1(xy)·(xy)Lr22.Here, Lr is a scalar related to the intrinsic length, which is defined as the largest possible distance of a material point influencing the pitting behaviour of the material point x .…”
Section: Computational Modelling Methodsmentioning
confidence: 99%
“…The distance l between these two points is defined as l=(xy)·(xy). α(x,y) is the nonlocal average operator defined as, αfalse(boldx,boldyfalse)=α0false(boldx,boldyfalse)0trueVα0(x,y)dV.α0false(boldx,boldyfalse) denotes the weight function defined as α0false(boldx,boldyfalse)=()1(xy)·(xy)Lr22.Here, Lr is a scalar related to the intrinsic length, which is defined as the largest possible distance of a material point influencing the pitting behaviour of the material point x .…”
Section: Computational Modelling Methodsmentioning
confidence: 99%
“…Fathi et al [ 69 ] had implemented a non-local integral-damage model to overcome the numerical artefacts such as mesh dependency and spurious localization in soft tissues. This damage model, which considers large deformation, was used to simulate aortic dissections.…”
Section: Damage Modelsmentioning
confidence: 99%
“…The damage model proposed by Fathi et al [ 69 ] was simulated with an integral-type non-local scheme that can be implemented on geometrically nonlinear soft tissue by overcoming mesh dependency. The role of the collagen fibres is also studied with the damage model and was found to be predominant.…”
Section: Damage Modelsmentioning
confidence: 99%
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“…Examples for spatially regularized damage models may be found, for example, in References 1,2,18‐23. Also for the finite‐strain regime, they have been used, compare References 24‐31. Such models may be applied to arbitrary loading velocities since any dependence of the material behavior on this boundary condition is included in a physically sound manner.…”
Section: Introductionmentioning
confidence: 99%