Bending of twines and fibres under tension

Journal of the Textile Institute

Volumn 93, Issue 1, 2002, Pages 1-10

  O'Neill, F G ^a  

^a MARINE LABORATORY   (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

STIFFNESS;

ASYMPTOTIC SOLUTIONS; BENDING STIFFNESS; OUTER APPROXIMATION; RING STIFFNESS; SINGULARLY PERTURBED;

TWINE;

EID: 35948958130     PISSN: 00405000     EISSN: 17542340     Source Type: Journal    
DOI: 10.1080/00405000208630548     Document Type: Article

References (11)

1. Abbott, G.M., 1983. Yarn bending and the weighted-ring stiffness test. J. Text. Inst., 281-286.
2. Bessonneau, J.S., Manchai, D., 1998. Study of the dynamics of submerged supple nets (applications to trawls). Ocean Engineering, 25(7), 563-583.
3. Jordan, D.W., Smith, P., 1987. Nonlinear ordinary differential equations. Oxford University Press: Oxford.
4. Leaf, G.A.V., 1964. The weighted-ring stiffness test - letter to the editor. J. Text. Inst., 55, T431.
5. Lowry, N., Robertson, J.H.B., 1996. The effect of twine thickness on cod-end selectivity of trawls for haddock in the North Sea. Fisheries Research, 26, 353-363.
6. O'Malley Jr., R.E., 1991. Singular perturbation methods for ordinary differential equations. Applied Mathematical Sciences, 89. Springer-Verlag: New York.
7. O'Neill, F.G., 1997. Differential equations governing the geometry of a diamond mesh cod-end of a trawl net ASME J. Appl. Math., 64, 7-14.
8. O'Neill, F.G., 1999. Axisymmetric trawl cod-ends made from netting of a generalized mesh shape. IMA J of Appl. Math., 62(3), 245-262.
9. Owen, J.D., Riding, G., 1964. The weighted-ring stiffness test. J. Text. Inst., 55, T414.
10. Peirce, F.T., 1930. The 'handle' of cloth as a measurable quantity. J. Text. Inst., 21, T377.
11. Priour, D., 1999. Calculation of net shapes by the finite element method with triangular elements. Communications in Numerical Methods in Engineering, 15(10), 755-763.