Static analysis of a curved shaft subjected to end torques

International Journal of Solids and Structures

Volumn 33, Issue 11, 1996, Pages 1587-1596

  Kang, Kijun ^a   Bert, Charles W ^a   Striz, Alfred G ^a  

^a University of Oklahoma   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BEAMS AND GIRDERS; BENDING (DEFORMATION); DEFLECTION (STRUCTURES); NUMERICAL ANALYSIS; SHEAR DEFORMATION; TORQUE;

SHAFTS (MACHINE COMPONENTS);

EID: 0030150304     PISSN: 00207683     EISSN: None     Source Type: Journal    
DOI: 10.1016/0020-7683(95)00117-4     Document Type: Article

References (9)

1. Bellman, R. E. and Casti, J. (1971). Differential quadrature and long-term integration. J. Math. Anal. Applic. 34, 235-238.
2. Bert, C. W. (1989). Deflection and stress in a curved shaft due to torque. J. Appl. Mech. 56, 975-976.
3. Cheney, J. A. (1965). Deflection of a curved shaft due to torque. J. Appl. Mech. 32, 215-217.
4. Eubanks, R. A. (1963). Nonlinear deflection of a curved shaft due to torque. J. Appl. Mech. 30, 468-471.
5. Hamming, R. W. (1973). Numerical Methods for Scientists and Engineers, 2nd Edn. McGraw-Hill Book Co., New York.
6. Jang, S. K., Bert, C. W., and Striz, A. G. (1989). Application of differential quadrature to static analysis of structural components. Int. J. Numer. MeIh. Engng. 28, 561-577.
7. Laura, P. A. A. and Gutierrez, R. H. (1993). Analysis of vibrating Timoshenko beams using the method of differential quadrature. Shock and Vibr. 1, 89-93.
8. Rao, S. S. (1971). Effects of transverse shear and rotatory inertia on the coupled twist-bending vibrations of circular rings. J. Sound Vibr. 16, 551-566.
9. Volterra, E. (1952). Bending of a circular beam resting on an elastic foundation. J. Appl. Mech. 19, 1-4.