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Mathematics and Mechanics of Solids
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An Extension of Kelvin and Bredt Formulas

Francesco Dell'Isola

Luigi Rosa

Dipartimento di Ingegneria Strutturale e Geotecnica, Universitaacgr di Roma "La Sapienza," via Eudossiana 18, 1-00184 ROMA, Italia

In dell' Isola and Ruta, and dell' Isola and Rosa is suggested a "perturbative approach" (Nayfeh; Trabucho and Viaho) to the Saint-Venant problem for thin cross sections, however, the papers deal with closed cross sections or with cross sections of constant thickness only (see also Wheeler and Horgan). Here we generalize the proposed procedure by giving a method for treating the case of open or closed sections of variable thickness. We find all the known formulas (Trabucho and Viafio; Feodosyev; Chase and Chilver; Baldacci) due to Kelvin and Bredt as first non-vanishing-terms of our perturbative development and give the corrections to these formulas, too. This seems to be a first step toward solving the open problem formulated in Trabucho and Viafio, pp. 162-164.

Mathematics and Mechanics of Solids, Vol. 1, No. 2, 243-250 (1996)
DOI: 10.1177/108128659600100207
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F. dell'Isola and G. C. Ruta
Generalizing Jouravski Formulas by Techniques from Differential Geometry
Mathematics and Mechanics of Solids, September 1, 1997; 2(3): 307 - 319.
[Abstract]