Relationship between fiber orientation distribution function and mechanical anisotropy of thermally point-bonded nonwovens
Source abstract
Abstract
Current efforts to establish links between geometrical features and mechanical performance of nonwoven fabrics in general, and of point-bonded (spot-bonded) nonwovens in particular has been made using the measurements of Fiber Orientation Distribution Function (ODF) and tensile modulus which occurs during controlled-deformation experiments. Image analysis technique (using the Fast Fourier Transform) was used to quantify the fiber orientation distribution. The results suggest that, within a typical window of processing conditions, the fiber orientation has a significant influence on the anisotropical behavior of nonwoven. The data also suggest that mechanical anisotropy of thermally point-bonded nonwovens is likely to be governed by different load transfer mechanism according to the applied macroscopic tensile direction.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Textile materials and evaluations · Mechanical Behavior of Composites · Composite Material Mechanics
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (14)
Show source-provided references
1. H. S. Kim, B. Pourdeyhimi, A. S. Abhiraman, and P. Desai,Text. Res. J.,71, 965 (2002).10.1177/004051750107101106 ↗
2. S. M. Lee and A. S. Argon,J. Text. Inst.,1, 1 (1983).10.1080/00405008308631759 ↗
3. B. Pourdeyhimi and B. Xu,Int’l Nonwovens Journal,6, 26 (1994).
4. B. Pourdeyhimi, R. Ramanathan, and R. Dent,Text. Res. J.,66, 747 (1996).10.1177/004051759606601202 ↗
5. B. Pourdeyhimi, R. Dent, and H. Davis,Text. Res. J.,67, 143 (1997).10.1177/004051759706700211 ↗
6. B. Pourdeyhimi, R. Dent, A. Jerbi, S. Tanaka, and A. Deshpande,Text. Res. J.,69, 185 (1999).10.1177/004051759906900305 ↗
7. S. H. Jeong, S. H. Kim, and C. J. Hong,Fiber Polym.,2, 164 (2001).10.1007/BF02875331 ↗
8. B. Pourdeyhimi and H. S. Kim,Text. Res. J.,72, 803 (2002).10.1177/004051750207200909 ↗
9. R. M. Bracewell, “The Fast Fourier Transform and Its Application”, p.1, McGraw-Hill, 1986.
10. E. J. Wood,Text. Res. J.,60, 212 (1990).10.1177/004051759006000404 ↗
11. R. M. Bracewell, “The Fast Fourier Transform and Its Application”, p.1, McGraw-Hill, 1986.
12. E. O. Brigham, “The Fast Fourier Transform and its Applications”, p.1, Prentice-Hall, 1988.
13. W. F. Chen and A. F. Saleeb, “constitutive Equations for Engineering Materials”, p.175, John Wiley and Sons, NY, 1982.
14. I. M. Ward and D. W. Hadley, “An Introduction to the Mechanical Properties of Solid Polymer”, p.300, 1993.