Mechanical behaviour of dry fabric reinforcements. 3D simulations versus biaxial tests

By A. Gasser, P. Boisse, S. Hanklar. 2000

194 citations recorded by the source corpus.

Subfields: Civil and Structural Engineering, Control and Systems Engineering, Polymers and Plastics

View Paper: https://www.semanticscholar.org/paper/5543c168b4b6eae445c888efd4334757492e22bc

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Civil and Structural Engineering

1. P. Boisse
2. Nahiène Hamila
3. A. Gasser
4. B. Zouari
5. Stepan V. Lomov
6. I. Verpoest
7. Dirk Roose
8. Teo Peeters

In Control and Systems Engineering

1. B. Zouari
2. P. Boisse
3. M. Keefe
4. A. Gasser
5. Nahiène Hamila

In Polymers and Plastics

1. P. Boisse
2. Stepan V. Lomov
3. I. Verpoest
4. Nahiène Hamila
5. A. Gasser
6. B. Zouari
7. Dirk Roose
8. Teo Peeters

Citations in the corpus

• Meso-scale FE analyses of textile composite reinforcement deformation based on X-ray computed tomography (2014, unknown): “During this test, the yarns in warp and weft directions are both in tension and submitted to strong transverse compaction [55].”
• Mathematical modelling of internal geometry and deformability of woven preforms (2003, background): “Recently finite element descriptions of deformability of textiles have been introduced for bi-axial tension (Boisse et al., 1999a; Boisse et al., 1999b; Launay et al., 1999; Gasser et al., 2000; Boisse et al., 2001a; Boisse et al., 2001b; Kuwazuru et al., 2001; Sakakibara et al., 2001) and compressi”
• Recent advances in modeling and experiments of Kevlar ballistic fibrils, fibers, yarns and flexible woven textile fabrics – a review (2017, methodology): “For the yarn-level orthotropic continuum FE models, all the Poisson’s ratios are assumed to be zero and the transverse and shear modulus are assumed to be three orders of magnitude smaller than the longitudinal modulus (and are also an order of magnitude lower than the transverse modulus of an indiv”
• A semi‐discrete shell finite element for textile composite reinforcement forming simulation (2009, background): “in 3D simulations of the deformation of a unit woven cell submitted to elementary loadings such as biaxial tensions or in-plane shear [48, 49].”
• A mesoscopic approach for the simulation of woven fibre composite forming (2005, methodology): “One uses reinforcements [11] and the other is based on the use of an objective derivative based on the fibre rotation [13].”