Correlation of geometrically-exact beam theory with the Princeton data

Journal of the American Helicopter Society

Volumn 49, Issue 3, 2004, Pages 357-360

  Hodges, Dewey H ^a   Patil, Mayuresh J ^b  

^a Georgia Institute of Technology   (United States)

^b VIRGINIA POLYTECHNIC INSTITUTE AND STATE UNIVERSITY   (United States)

Author keywords

[No Author keywords available]

Indexed keywords

BOUNDARY CONDITIONS; BOUNDARY VALUE PROBLEMS; CORRELATION METHODS; EQUATIONS OF MOTION; FINITE ELEMENT METHOD; KINEMATICS; MATRIX ALGEBRA; TURBOMACHINE BLADES;

CONSTITUTIVE EQUATIONS; KINEMATICAL EQUATIONS; PRINCETON BEAM THEORY; ROTOR BLADES;

HELICOPTER ROTORS;

EID: 4344695206     PISSN: 00028711     EISSN: None     Source Type: Journal    
DOI: None     Document Type: Article

References (10)

1. Dowell, E. H., Traybar, J., and Hodges, D. H., "An Experimental-Theoretical Correlation Study of Non-Linear Bending and Torsion Deformations of a Cantilever Beam," Journal of Sound and Vibration, Vol. 50, (4), 1977, pp. 533-544.
2. Hodges, D. H., and Dowell, E. H., "Nonlinear Equations of Motion for the Elastic Bending and Torsion of Twisted Nonuniform Rotor Blades," Tech. Rep. TN D-7818, NASA, 1974.
3. Borri, M., and Mantegazza, P., "Some Contributions on Structural and Dynamic Modeling of Helicopter Rotor Blades," l'Aerotecnica Missili e Spazio, Vol. 64, (9), 1985, pp. 143-154.
4. Hodges, D. H., "A Mixed Variational Formulation Based on Exact Intrinsic Equations for Dynamics of Moving Beams," International Journal of Solids and Structures, Vol. 26, (11), 1990, pp. 1253-1273.
5. Bauchau, O. A., and Kang, N. K., "A Multibody Formulation for Helicopter Structural Dynamic Analysis," Journal of the American Helicopter Society, Vol. 38, (2), April 1993, pp. 3-14.
6. Bauchau, O. A., "DYMORE User's and Theory Manual," Tech. Rep. http://www.ae.gatech.edu/obauchau/dymore/dymore.html, 2003.
7. Hopkins, A. S., and Ormiston, R. A., "An Examination of Selected Problems in Rotor Blade Structural Mechanics and Dynamics," Proceedings of the 59th American Helicopter Society Annual Forum, Phoenix, AZ, May 2003.
8. Reissner, E., "On One-Dimensional Large-Displacement Finite-Strain Beam Theory," Studies in Applied Mathematics, Vol. LII, (2), June 1973, pp. 87-95.
9. Yu, W., Hodges, D. H., Volovoi, V. V., and Cesnik, C. E. S., "On Timoshenko-Like Modeling of Initially Curved and Twisted Composite Beams," International Journal of Solids and Structures, Vol. 39, (19), 2002, pp. 5101-5121.
10. Hodges, D. H., Shang, X., and Cesnik, C. E. S., "Finite Element Solution of Nonlinear Intrinsic Equations for Curved Composite Beams," Journal of the American Helicopter Society, Vol. 41, (4), October 1996, pp. 313-321.