A methodology for Cartesian braiding of three-dimensional shapes and special structures
Source abstract
Abstract
Cartesian three-dimensional braiding as a method of preforming has been investigated. The design of complex and unusual 3-D braids was studied in three parts. These are the grouping of yarns, the fabrication of braids with a complex cross-section, and braids with surrogate material (replacing fibrous tows) added or removed. The grouping of yarns to potentially form hybrid composites was studied via an iterative simulation of the braiding process. Through further analysis of the braid cycles which produce specific yarn grouping, it was found that isolation/insertion rows and columns may be used to quarantine yarns within desired areas of preform cross-section and improve interlacing of the braided structure. In this study, the design of braided composite cross-sectional shape is accomplished through adaptation of the Universal Method. A computer algorithm has been developed which allows the desired cross-sectional shape to be specified and a braid plan for its fabrication automatically determined. A number of 3-D braids, the result of variations or extensions to Cartesian braiding, are also presented. These have been classified as those with axial and transverse yarn insertion, structures with voids, and fillers and fasteners. Braiding equipment has been developed to braid the designed structures. The machines have been used to fabricate four-step braids with transverse, fastener, and filler insertion, special hybrid structures from multiple row and column displacement and multi-step cycles, and uniquely shaped structures with constant and varying cross-sections along their lengths.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Textile materials and evaluations · Mechanical Behavior of Composites · Structural Analysis and Optimization
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (17)
Show source-provided references
1. T-W. CHOU, in “Microstructural Design of Fiber Composites” (Cambridge University Press, Cambridge, 1992) Chs. 6 and 7.10.1017/CBO9780511600272 ↗
2. D. BROOKSTEIN, US Patent no. 5,123,458. October 23, 1994.10.1006/jfan.1994.1095 ↗
3. R. SPAIN and C. BAILEY, US Patent no. 4,984,502. January 15, 1991.
4. T. J. IVSAN, US Patent no. 4,922,798. May 8, 1990.
5. R. McCONNELL and P. POPPER, US Patent no. 4,719,837. January 19, 1988.
6. M. KIMBARA, M. TSUZUKI, A. MACHII, M. AMANO and K. FUKUTA, in Proceedings of the 4th Japan International SAMPE Symposium (Tokyo, Japan), September, 1995.
7. R. FLORENTINE, US Patent no. 4,312,261. January 26, 1982.10.1093/isq/26.2.312 ↗
8. T-W. CHOU and P. POPPER, in The Fifth International Conference on Composites Engineering. Las Vegas, June, 1998.
9. T-W. CHOU, P. POPPER, B. CHEESEMAN and R. KAMIYA, Composite Science and Technology (60) (1999) 33.
10. TD. KOSTAR, Ph.D. dissertation, University of Delaware, May 1998.
11. C. M. PASTORE and F. K. KO, Journal of Textile Institute 4(81) (1990) 480.10.1080/00405009008658724 ↗
12. W. LI, Ph.D. dissertation, North Carolina State University, March 1990.
13. R. FLORENTINE, in Fiber Society Symposium on Fiber Reinforced Composites, December, 1981.
14. F. K. KO, H. B. SOEBROTO and C. LEI, in 33rd International SAMPE Symposium, Vol. 33, March 7–10, 1988, p. 912.
15. R. T. BROWN, in 5th Textile Structural Composites Symposium, Philadelphia, December, 1991.
16. T. THEOHARIS, in “Lecture Notes in Computer Science” (Springer-Verlag, Berlin, 1987).
17. R. T. BROWN and R. J. CONNELY, US Patent no. 4,675,254, March 14, 1989.