2015
DOI: 10.1016/j.jmbbm.2015.05.022
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Corrigendum to: A constitutive description of the anisotropic response of the fascia lata

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“…It can then be written in the form 0trueW¯ iso =μ2α{}expα()trueI¯131+μnormalf2ki=4,6{}expkI¯i121,where trueI¯1=trboldC¯,trueI¯4=M·false(trueC¯boldMfalse),trueI¯6=boldM·false(trueC¯Mfalse),and μ denotes the shear modulus of the matrix in its reference configuration, μ f is related to the degree of anisotropy due to the fibers (μ and μ f have dimensions of stress) and α and k are dimensionless parameters. This constitutive formulation has been used to model the anisotropic response of fascia lata, where the two preferred directions are neither mechanically equivalent nor orthogonal …”
Section: Numerical Simulationmentioning
confidence: 99%
“…It can then be written in the form 0trueW¯ iso =μ2α{}expα()trueI¯131+μnormalf2ki=4,6{}expkI¯i121,where trueI¯1=trboldC¯,trueI¯4=M·false(trueC¯boldMfalse),trueI¯6=boldM·false(trueC¯Mfalse),and μ denotes the shear modulus of the matrix in its reference configuration, μ f is related to the degree of anisotropy due to the fibers (μ and μ f have dimensions of stress) and α and k are dimensionless parameters. This constitutive formulation has been used to model the anisotropic response of fascia lata, where the two preferred directions are neither mechanically equivalent nor orthogonal …”
Section: Numerical Simulationmentioning
confidence: 99%