“…codes to model isotropic mechanical behaviour of continuous material at large strain [32,33,37,38]. They can conveniently be extended to plasticity [33,39,40] (This point will be briefly discussed in Section 3.2.2).…”
Section: Rate Constitutive Equationsmentioning
confidence: 99%
“…Efficient prediction-correction algorithms such as the so-called ''radial return" method have been developed to compute Cauchy stress from strain increment [33,39,42]. Identification of yield function in the case of interlock fabrics will be presented in a future work.…”
“…codes to model isotropic mechanical behaviour of continuous material at large strain [32,33,37,38]. They can conveniently be extended to plasticity [33,39,40] (This point will be briefly discussed in Section 3.2.2).…”
Section: Rate Constitutive Equationsmentioning
confidence: 99%
“…Efficient prediction-correction algorithms such as the so-called ''radial return" method have been developed to compute Cauchy stress from strain increment [33,39,42]. Identification of yield function in the case of interlock fabrics will be presented in a future work.…”
“…Notice that constitutive laws mentioned in the present paper are elastic. Nevertheless, one of the main interests of rate constitutive equations lies in the possible and convenient extension to non-linear behaviours such as plasticity (or visco-elasticity or also visco-plasticity) using a formulation close to the small strain one when elastic strains are small compared to plastic strains [16,18,19,23].…”
Section: Hypoelastic Lawsmentioning
confidence: 99%
“…Among continuous models of mechanical behaviour at large strain, rate constitutive equations (or hypoelastic laws) are widely used [14][15][16][17][18]. Those constitutive laws relate stress and strain rates and allow taking into account material non-linearities such as plasticity [16,19]. Those approaches use a rotated frame in which the objective summation of stress increments is performed.…”
“…The experimentally determined geometry and the respective variations have been investigated quantitatively. An investigation of the FE springback predictions for these representative conditions indicate that the discrepancies can not be explained on the basis of variability of the input parameters or numerical factors alone and the plasticity models employed in the FE analyses influence significantly the predicted deformations including springback (Boubakar et al, 1997;Geng and Wagoner, 2002;Uemori et al, 1998).…”
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