Generalized Warping Torsion Formulation
This article has a reply.
VIEW THE REPLYPublication: Journal of Engineering Mechanics
Volume 125, Issue 10
0733-9399(1999)125:10(1227)/asset/ce260ce4-c0b8-409b-b499-8b9c3065f2ba/assets/(asce)0733-9399(1999)125:10(1227).fp.png)
Get full access to this article
View all available purchase options and get full access to this article.
References
1.
Almansi, E. (1901). “Sopra la deformazione dei cilindri solecitati lateralmente.” Atti Reale Accad. naz. Lincei Rend. Cl. sci. fis., mat. e natur., Ser. 5, 10, I:333–338, II:400–408 (in Italian).
2.
Giavotto, V., et al. (1983). “Anisotropic beam theory and applications.” Comp. and Struct., 16, 403–413.
3.
Ie, C. A., and Kosmatka, J. B. (1993). “Saint-Venant elasticity solutions of a tip-loaded anisotropic cantilevered beam with an elliptical section.” Compos. Engrg., 3(12), 1149–1164.
4.
Ieşan, D. (1987). Saint-Venant's problem: lectures notes in mathematics. Springer-Verlag, Heidelberg, Germany.
5.
Kazic, M., and Dong, S. B. (1990). “Analysis of restrained torsion.”J. Engrg. Mech. Div., ASCE, 116(4), 870–891.
6.
Kosmatka, J. B. (1992). “Flexure-torsion behavior of prismatic beams. I: Warping and section properties via power series.” AIAA, 30(2), 519–527.
7.
Kosmatka, J. B., and Dong, S. B. (1991). “Saint-Venant solutions for prismatic anisotropic beams.” Int. J. Solids and Struct., 28(7), 917–938.
8.
Michell, J. H. (1901). “The theory of uniformly loaded beams.” Quarterly J. Math., 32, 28–42.
9.
Saint-Venant, A. J. C. B. (1856a). “Memoire sur la torsion des prismes.” Memoires des Savants etrangers, France, 14, 233–560 (in French).
10.
Saint-Venant, A. J. C. B. (1856b). “Memoire sur la flexion des prismes.” J. de Mathematiques de Liouville, Ser. II, France, 89–189 (in French).
11.
Sternberg, E., and Knowles, J. K. (1966). “Minimum energy characterizations of Saint-Venant's solution to the relaxed Saint-Venant problem.” Arch. Rational Mech. Anal., 21(2), 89–107.
12.
Timoshenko, S. P. (1945). “Theory for bending, torsion, and buckling of thin-walled members of open cross section.” J. Franklin Inst., 239(3–5), 201–219, 249–268, 343–361.
13.
Wörndle, R. (1982). “Calculation of the cross-section properties and the shear stresses of composite rotor blades.” Vertica, 6, 111–129.
14.
Timoshenko, S. P., and Gere, J. M. (1961). Theory of elastic stability. McGraw-Hill, New York.
Information & Authors
Information
Published In
Journal of Engineering Mechanics
Volume 125 • Issue 10 • October 1999
Pages: 1227 - 1228
History
Published online: Oct 1, 1999
Published in print: Oct 1999
Authors
Metrics & Citations
Metrics
Citations
Download citation
If you have the appropriate software installed, you can download article citation data to the citation manager of your choice. Simply select your manager software from the list below and click Download.