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Three-dimensional tensile stress concentration in countersunk rivet holes

Published online by Cambridge University Press:  03 February 2016

A. Bhargava  and
K. N. Shivakumar
A. Bhargava
Affiliation:
Infosys Technologies Limited, Product Lifecycle and Engineering Solutions, Plano, Texas, USA
K. N. Shivakumar
Affiliation:
Infosys Technologies Limited, Product Lifecycle and Engineering Solutions, Plano, Texas, USA Department of Mechanical and Chemical Engineering, Center for Composite Materials Research North Carolina A & T State University, Greensboro, USA
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Abstract

A detailed and accurate three-dimensional finite element stress analysis was conducted on countersunk rivet holes in a plate subjected to tension loading. The analysis included a wide range of countersunk depths, plate thicknesses, countersunk angles and plate widths. The study confirmed some of the previous results, addressed their differences, provided many new results, and investigated countersunk angle and width effects. Using the detailed FE results and the limiting conditions, a design equation for stress concentration was developed and verified.

Type
Research Article
Information
The Aeronautical Journal , Volume 111 , Issue 1126 , December 2007 , pp. 777 - 786
Copyright
Copyright © Royal Aeronautical Society 2007 

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References

1. Pilkey, W.D., Peterson’s Stress Concentration Factors, 2nd Edition. 1997, John Wiley & Sons.Google Scholar
2. Savin, G.N. (Eugene Gros, transi.) Stress Concentration Around Holes, 1961, Pergamon Press.Google Scholar
3. Green, A.E.. Three-dimensional stress systems in isotropic plates, 1948, I Trans Royal Soc London, ser A, 240, pp 561–597.Google Scholar
4. Neuber, H., Theory of Notch Stresses: Principles for Exact Stress Calculation, 1946 J.W. Edwards, Ann Arbor, Michigan.Google Scholar
5. Sternberg, E. and Sadowsky, M.A.. Three-dimensional solution for the stress concentration around a circular hole in a plate of arbitrary thickness, J Appl Mech, 1949, 16, (1), pp 27–38.Google Scholar
6. Folias, E.S. and Wang, J.J.. On the three-dimensional stress field around a circular hole in a plate of arbitrary thickness, Comput Mech, 1990, 6, (3), pp 379–391.Google Scholar
7. Shivakumar, K.N. and Newman, J.C., Three-dimensional stress concentration factor in straight-shank and countersunk rivet holes in plates subjected to various loading conditions, 1992, NASA TP 3192.Google Scholar
8. Shivakumar, K.N. and Newman, J.C.. Three-dimensional stress concentration equations for straight-shank and countersunk rivet holes in plates subjected to various loading conditions, J Applied Mechanics, 1995, Trans of ASME, 62, pp 248–249.Google Scholar
9. Wharley, R.E.. Stress-concentration factors for countersunk holes, Exp Mech, 1965, 5, (8), pp 257–261.Google Scholar
10. Cheng, Y.F.. Stress-concentration factors for a countersunk hole in a flat bar in tension and transverse bending, 1978, J Appl. Mech, 45, (4), pp 929–932.Google Scholar
11. Young, J.B. and Lee, K.K.. Stress concentration factors in countersunk holes, Aeronaut J, 1993, 97, (968), pp 267–276.Google Scholar
12. Shivakumar, K.N., Bhargava, A. and Newman, J.C.. Tensile stress concentration equation for countersunk holes, J Aircr, 2007, 44, (1), pp 194–200.Google Scholar
13. ANSYS 10.0, ANSYS, Canonsburg, PA Google Scholar
14. Zienkiewicz, C.O. and Taylor, L.R., The finite element method, Vol I. Basic formulations and linear problems, 1989, McGraw-Hill, London.Google Scholar
15. Heywood, R.B., Designing by photoelasticity, 1952, Chapman and Hall, London.Google Scholar
16. Bhargava, A., Three-Dimensional Tensile Stress and Strain Concentration Equations for a Countersunk Hole, 2006, PhD Dissertation, North Carolina Agricultural and Technical State University, Greensboro, N.C.Google Scholar