Application of ADINA to stress analysis of an optical ground wire

Computers and Structures

Volumn 72, Issue 1, 1999, Pages 301-316

  Fekr, M Roshan ^b   McClure, G ^b   Farzaneh, M ^a  

^a UNIVERSITÉ DU QUÉBEC À CHICOUTIMI   (Canada)

^b NONE

Author keywords

[No Author keywords available]

Indexed keywords

COMPUTER SIMULATION; FINITE ELEMENT METHOD; MATHEMATICAL MODELS; NUMERICAL METHODS; OPTICAL FIBERS; OVERHEAD LINES; STRESS ANALYSIS; STRESS CONCENTRATION; WIRE;

CONTACT ANALYSIS; HELICAL WIRES; OPTICAL GROUND WIRE; STRANDED CABLE;

ELECTRIC CABLES;

EID: 0032676572     PISSN: 00457949     EISSN: None     Source Type: Journal    
DOI: 10.1016/S0045-7949(99)00037-1     Document Type: Article

References (20)

1. ADINA, R&D. Inc. ADINA - A finite element program for dynamic incremental nonlinear analysis, theory and modeling guide. Report ARD 97-9, Watertown, MA, 1997.
2. Hall HM. Stresses in small wire ropes. Wire and Wire Products 1951;26(228):257-9.
3. Hruska FH. Calculation of stresses in wire ropes. Wire and Wire Products 1951;26:766-767, 799-801.
4. Hruska FH. Radial forces in wire ropes. Wire and Wire Products 1952;27(5):459-63.
5. Hruska FH. Tangential forces in wire ropes. Wire and Wire Products 1953;28(5):455-60.
6. Machida S, Durelli AJ. Response of a strand to axial and torsional displacements. Journal of Mechanical Engineering Science 1973;15:241-51.
7. Costello GA. Analytical investigation of wire rope. Applied Mechanics Review 1978;31(7):897-900.
8. Costello GA. Stresses in multilayered cables. Journal of Energy Resources Technology 1983;105:337-40.
9. Costello GA, Phillips JM. A more exact theory for twisted wire cable. Journal of the Engineering Mechanics Division, ASCE 1974;100:1096-9.
10. Phillips JW, Costello GA. Contact stresses in twisted wire cables. Journal of the Engineering Mechanics Division, Proceedings of the American Society of Civil Engineers 1973;99:331-41.
11. Huang X, Vinogradov O. Interwire slip and its influence on the dynamic properties of tension cables. In: Proceedings of the Second International Offshore and Polar Engineering Conference San Francisco, USA. 1992. p. 392-6.
12. Huang X, Vinogradov O. Analysis of dry friction hysteresis in a cable under uniform bending. Structural Engineering and Mechanics 1994;2(1):63-80.
13. Huang X, Vinogradov O. Dry friction losses in axially loaded cables. Structural Engineering and Mechanics 1996;4(3):330-44.
14. Velinsky SA, Anderson GL, Costello AG. Wire rope with complex cross sections. Journal of the Engineering Mechanics Division, Proceedings of the American Society of Civil Engineers 1984;110:380-91.
15. Uttings WS, Jones N. The response of wire rope strands to axial tensile loads - Part I. Experimental results and theoretical predictions. International Journal of Mechanical Science 1987;29(9):605-19.
16. Uttings WS, Jones N. The response of wire rope strands to axial tensile loads - Part II. Comparison of experimental results and theoretical predictions. International Journal of Mechanical Science 1987;29(9):621-36.
17. Suhir E. Fiber optics structural mechanics. In: Proceedings of the Electronic Components and Technology Conference, IEEE, Piscataway, NJ, USA, 95CH35820. 1995. p. 937-48.
18. Abe H, Kusumi Y, Saka M. Deformation of slot rods in a slot-type optical fiber cable. Nippon Kikai Gakkai Ronbunshu, a Hen 1989;55(514):1462-8 (Paper in Japanese with abstract in English).
19. Love AEH. A treatise on the mathematical theory of elasticity. New York: Dover, 1944.
20. Bathe KJ. Finite element procedures. NJ: Prentice Hall: Englewood Cliffs, 1996.