journal article·2006-11

Progressive failure analysis of 2×2 braided composites exhibiting multiscale heterogeneity

Xiaodong Tang, John D. Whitcomb, Ajit D. Kelkar, Jitendra Tate

Composites Science and Technology· Volume 66· Issue 14
Publisher page

Abstract

Abstract Periodic analysis is generally used in the modeling of textile composites, which are usually idealized to possess perfectly uniform periodic microstructures. However, the as-manufactured textile composites generally do not have perfectly uniform microstructures due to variations in tow geometric properties such as waviness, cross-section shape, and fiber volume fractions. Therefore, their behavior cannot be fully characterized by conducting periodic analysis on a single unit cell model. This paper focuses on the effect of variation in braid parameters on the progressive failure behavior of a 2 × 2 braided composite laminate. The laminate consists of stacked 2 × 2 braid mats. Each mat is made of interlaced tows and matrix pockets, and the tow contains fibers and matrix. A bottom-up multi-scale finite element modeling approach was employed that sequentially considered the fiber/matrix scale, the tow architecture scale and the laminate scale. The details of the analysis approach, the multiscale finite element models, and the numerical results are described and the analysis results are presented and discussed.
Source: openaire · Quality: candidate unverified · Source record ↗

Research context

OpenAlex topics: Composite Material Mechanics · Mechanical Behavior of Composites · Numerical methods in engineering

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

References (27)

Show source-provided references
1. Cox BN, Flanagan G. Handbook of analytical methods for textile composites. NASA CR 4570; 1997.
2. Modelling for predicting the mechanical properties of textile composites - A review10.1016/S1359-835X(97)00069-9 ↗
3. An evaluation of different models for prediction of elastic properties of woven composites10.1016/S1359-8368(99)00061-X ↗
4. Stiffness and strength behavior of woven fabric composites10.1007/BF01203485 ↗
5. Elastic behavior of woven fabric composites: I – lamina analysis10.1177/002199839202601502 ↗
6. Ma CL, Yang JM, Chou TW. Elastic stiffness of three-dimensional braided textile structure composites. In: Proceedings of the composite materials: testing and design (7th conference), ASTM 893; 1986.10.1520/STP35360S ↗
7. Failure analysis of woven and braided fabric reinforced composites10.1177/002199839502901706 ↗
8. The analytical characterization of 2-D braided textile composites10.1016/S0266-3538(99)00173-6 ↗
9. A binary model of textile composites: i formulation10.1016/0956-7151(94)90479-0 ↗
10. Macromechanical analysis of 3-D textile reinforced composites
11. Whitcomb JD, Tang X. Routine three-dimensional analysis of woven composites. In: Proceedings of the 12th international conference of composite materials. Paris, France; 1999.
12. Tang X. Micromechanics of 2D woven composites, Ph.D. Dissertation, Department of Aerospace Engineering, Texas A&M University, College Station, Texas, December; 2001.
13. Derivation of boundary conditions for micromechanics analyses of plain and satin weave composites10.1177/002199830003400901 ↗
14. General techniques for exploiting periodicity and symmetries in micromechanics analysis of textile composites10.1177/0021998303037013003 ↗
15. Effective moduli of woven composite10.1177/002199801772661380 ↗
16. Tang X, Whitcomb JD, Goyal D, Kelkar AD. Effect of braid angle and waviness ratio on effective moduli of 2×2 biaxial braided composites. In: Proceedings of the 44th AIAA/ASME/ASCE/AHS structures, structural dynamics, and materials conference, April 7–10, 2003. Norfolk, Virginia, AIAA-2003-1877; 2003.10.2514/6.2003-1877 ↗
17. Progressive failure behaviors of 2D woven composites10.1177/0021998303037014002 ↗
18. Tang X, Whitcomb JD, Kelkar AD. Micromechanics analysis of plasticity induced nonlinear behavior in woven composites. In: Proceedings of the American society for composites, 16th ASC technical conference, September 10–12, 2001. Blacksburg, Virginia; 2001.
19. Tang X, Whitcomb JD, Li Y, Sue H-J. Multi-scale analysis of transient moisture diffusion behavior in woven composites. In: Proceedings of the American society for composites, 17th ASC technical conference, October 21–23, 2002. West Lafayette, Indiana; 2002.
20. A multi-level computational model for multi-scale damage analysis in composite and porous materials10.1016/S0020-7683(00)00167-0 ↗
21. Concurrent coupling of length scales in solid state systems10.1002/(SICI)1521-3951(200001)217:1<251::AID-PSSB251>3.0.CO;2-A ↗
22. Hierarchical modeling of heterogeneous solids10.1016/S0045-7825(98)00224-2 ↗
23. Chamis CC. Simplified composite micromechanics equations for strength, fracture toughness, impact resistance and environmental effects. NASA TM-83696; 1984.
24. Kelkar AD, Whitcomb JD. Annual Report submitted to FAA for the Grant No. DTFA03-01-00033; 2002.
25. Modeling damage in a plain weave fabric-reinforced composite material10.1520/CTR10364J ↗
26. Thermally induced damage initiation and growth in plain and satin weave carbon–carbon composites10.1080/107594100305366 ↗
27. Finite element based degradation model for composites with transverse matrix cracks10.1177/089270579801100203 ↗