Simulation and tomography analysis of textile composite reinforcement deformation at the mesoscopic scale

Composites Science and Technology

Volumn 68, Issue 12, 2008, Pages 2433-2440

  Badel, P ^a   Vidal Salle E ^a   Maire, E ^b   Boisse, P ^a  

^a UNIVERSITÉ DE LYON   (France)

^b UNIVERSITÉ DE LYON   (France)

Author keywords

A. Textile composites; B. Mechanical properties; C. Finite element analysis (FEA); E. Resin transfer moulding (RTM); X ray tomography

Indexed keywords

GEOMETRY; IMAGING SYSTEMS; REINFORCEMENT; RESIN TRANSFER MOLDING; SUPERCONDUCTING MATERIALS; TEXTILES; TOMOGRAPHY; WEAVING; WOOL; X RAYS; YARN;

COMPOSITE MANUFACTURING PROCESS; E. RESIN TRANSFER MOULDINGS; FIBER DISTRIBUTION; MESOSCOPIC SIMULATION; OBJECTIVE DERIVATIVES; TEXTILE COMPOSITE; TEXTILE REINFORCEMENT; X-RAY TOMOGRAPHY;

FINITE ELEMENT METHOD;

AGRICULTURE; COMPOSITES; FINITE ELEMENT ANALYSIS; INDUSTRIAL ENGINEERING; MECHANICAL PROPERTIES; RADIOGRAPHY; REINFORCEMENT; SYSTEMS ENGINEERING; TEXTILES; THREE DIMENSIONAL DESIGN;

COMPUTER SIMULATION; DEFORMATION; FIBER REINFORCED COMPOSITE; FINITE ELEMENT ANALYSIS; PERMEABILITY; RESIN TRANSFER MOLDING; SHEAR PROPERTY;

EID: 51649093462     PISSN: 02663538     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.compscitech.2008.04.038     Document Type: Article

References (45)

1. Rudd C.D., and Long A.C. Liquid molding technologies (1997), Woodhead Publishing Limited
2. Potter K.D. History of the resin transfer moulding for aerospace applications. Compos Part A 30 (1999) 757-765
3. Parnas R.S. Liquid composite molding (2000), Hanser Garner publications
4. Martin T.A., Christie G.R., and Bhattacharyya D. Grid strain analysis and its application in composite sheet forming. In: Bhattacharyya D. (Ed). Composite sheet forming vol. 11 (1997), Elsevier, Amsterdam
5. Buet-Gautier K., and Boisse P. Experimental analysis and modeling of biaxial mechanical behavior of woven composite reinforcements. Exp Mech 41 3 (2001) 260-269
6. Hsiao S.W., and Kikuchi N. Numerical analysis and optimal design of composite thermoforming process. Comput Methods Appl Mech Eng 177 (1999) 1-34
7. Dong L., Lekakou C., and Bader M.G. Processing of composites: simulations of the draping of fabrics with updated material behaviour law. J Compos Mater 35 (2001) 138-163
8. Sharma S.B., and Sutcliffe M.P.F. A simplified finite element model for draping of woven material. Compos Part A 35 (2004) 637-643
9. Peng X., and Cao J. A continuum mechanics-based non-orthogonal constitutive model for woven composite fabrics. Compos Part A 36 (2005) 859-874
10. Boisse P., Zouari B., and Gasser A. A mesoscopic approach for the simulation of woven fibre composite forming. Compos Sci Technol 65 3-4 (2005) 429-436
11. Gorczyca J.L., Sherwood J.A., and Chen J. A friction model for use with a commingled fiberglass-polypropylene plain-weave fabric and the metal tool during thermostamping. Eur J Comput Mech 14 6-7 (2005) 729-751
12. ten Thije R.H.W., Akkerman R., and Huétink J. Large deformation simulation of anisotropic material using an updated Lagrangian finite element method. Comput Methods Appl Mech Eng 196 33-34 (2007) 3141-3150
13. Boisse P., Zouari B., and Daniel J.L. Importance of in-plane shear rigidity in finite element analyses of woven fabric composite performing. Compos Part A 37 12 (2006) 2201-2212
14. Simacek P., and Advani S.G. Permeability model for a woven fabric. Polym Compos 17 6 (1996) 887-899
15. Takano N., Zako M., Okazaki T., and Terada K. Microstructure-based evaluation of the influence of woven architecture on permeability by asymptotic homogenization theory. Compos Sci Technol 62 (2002) 1347-1356
16. Laine B., Boust F., Boisse P., Hivet G., Lomov S.V., and Fanget A. Perméabilité des renforts fibreux. Rev Compos Mater Avances 15 (2005) 385-400
17. Loix F., Badel P., Orgéas L., Geindreau C., and Boisse P. Woven fabric permeability: from textile deformation to fluid flow mesoscale simulations. Compos Sci Technol 68 (2008) 1624-1630
18. Orgéas L., Geindreau C., Auriault J.L., and Bloch J.F. Upscaling the flow of generalised Newtonian fluids through anisotropic porous media. J Non-Newtonian Fluid Mech 145 (2007) 15-29
19. Zako M., Uetsuji Y., and Kurashiki T. Finite element analysis of damaged woven fabric composite materials. Compos Sci Technol 63 (2003) 507-516
20. Bahei-El-Din Y.A., Rajendran A.M., and Zikry M.A. A micromechanical model for damage progression in woven composite systems. Int J Solids Struct 41 (2004) 2307-2330
21. Pickett A.K., and Fouinneteau M.R.C. Material characterisation and calibration of a meso-mechanical damage model for braid reinforced composites. Compos Part A 37 (2006) 368-377
22. Ladevèze P., Lubineau G., and Marsal D. Towards a bridge between the micro- and meso-mechanics of delamination for laminated composites. Compos Sci Technol 66 (2006) 698-712
23. Lomov S., Ivanov D.S., Verpoest I., Zako M., Kurashiki T., Nakai H., et al. Meso-FE modelling of textile composites: road map, data flow and algorithms. Compos Sci Technol 67 (2007) 1870-1891
24. In: Baruchel J., Buffiere J.Y., Maire E., Merle P., and Peix G. (Eds). X-ray tomography in material science (2000), Hermès, Paris
25. Desplentere F.S., Lomov V., Woerdeman D.L., Verpoest I., Wevers M., and Bogdanovich A. Micro-CT characterization of variability in 3D textile architecture. Compos Sci Technol 65 (2005) 1920-1930
26. Truesdell C. Hypo-elasticity. J Ration Mech Anal 4 (1955) 83-133
27. Truesdell C. The simplest rate theory of pure elasticity. Commun Pure Appl Math 8 (1955) 123-132
28. Xiao H., Bruhns O.T., and Meyers A. Hypo-elasticity model based upon the logarithmic stress rate. J Elasticity 47 (1997) 51-68
29. Xiao H., Bruhns O.T., and Meyers A. On objective corotational rates and their defining spin tensors. Int J Solids Struct 35 30 (1998) 4001-4014
30. web site: http://www.phoenix-xray.com/en/applications/3d_computed_tomography/.
31. Doumalin P., Bornert M., and Crépin J. Characterisation of the strain distribution in heterogeneous materials. Méc Ind 4 6 (2003) 607-617
32. Delarue A., and Jeulin D. 3D morphological analysis of composite materials with aggregates of spherical inclusions. Image Anal Stereol 22 (2003) 153-161
33. Hughes T.J.R., and Winget J. Finite rotation effects in numerical integration of rate constitutive equations arising in large deformation analysis. Int J Numer Methods Eng 15 (1980) 1862-1867
34. Criesfield M.A. Non-linear finite element analysis of solids and structure: advanced topics vol. 2 (1997), John Wiley Edt, Chichester
35. Belytschko T., Wing K.L., and Moran B. Nonlinear finite elements for continua and structures (2000), John Wiley Edt, Chichester
36. Lebail H. Caractérisations microscopiques et mécaniques de matériaux composites et étude des relations aux propriétés élastiques associées. PhD thesis, INSA Lyon, 2001.
37. Hagège B., Boisse P., and Billoët J.L. Finite element analyses of knitted composite reinforcement at large strain. Eur J Comput Mech 14 (2005) 767-776
38. Boisse P., Gasser A., Hagege B., and Billoet J.L. Analysis of the mechanical behavior of woven fibrous material using virtual tests at the unit cell level. J Mater Sci 40 (2005) 5955-5962
39. Cai Z., and Gutowski T. The 3-D deformation behavior of a lubricated fiber bundle. J Compos Mater 26 (1992) 1207-1237
40. Simacek P., and Karbhari V.M. Notes on the modeling of preform compaction: I - micromechanics at the fiber bundle level. J Reinf Plast Compos 15 (1996) 86-122
41. Schnur D.S., and Zabaras N. An inverse method for determining elastic material properties and a material interface. Int J Numer Methods Eng 33 (1992) 2039-2057
42. Gasser A., Boisse P., and Hanklar S. Mechanical behaviour of fry fabric reinforcements 3D simulations versus biaxial test. Comput Mater Sci 17 (2000) 7-20
43. Hivet G., and Boisse P. Consistent 3D geometrical model of fabric elementary cell. Application to a meshing preprocessor for 3D finite element analysis. Finite Elem Anal Des 42 (2005) 25-49
44. Badel P., Vidal-Sallé E., and Boisse P. Computational determination of in-plane shear mechanical behaviour of textile composite reinforcements. Comput Mater Sci 40 4 (2007) 439-448
45. Badel P., Vidal-Sallé E., and Boisse P. Large deformation analysis of fibrous materials using rate constitutive equations. Comput Struct 86 (2008) 1164-1175