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Recherche de forme des gilets de sauvetage gonflables

Published online by Cambridge University Press:  15 September 2010

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Abstract

Cet article prsente une application de la recherche de forme aux gilets de sauvetage gonflables. La recherche de forme est le nom gnrique dsignant le processus de conception de la forme globale des structures lgres instables telles que les structures gonflables. L’tat d’quilibre statique des gilets gonflables est recherch pour analyser leur forme, le volume contenu et la localisation des zones de plis. La mthode de relaxation dynamique avec amortissement cintique permet d’viter le problme de singularit de la matrice de raideur et le problme d’instabilit locale dans les zones de plis. Sa rapidit de convergence est trs dpendante de la formulation de la matrice des masses. Dans cet article, plusieurs expressions des masses sont testes et leurs performances compares entre elles sur un cas de gilet de sauvetage gonflable.

Type
Research Article
Copyright
© AFM, EDP Sciences 2010

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References

Wakefield, D.S., Engineering analysis of tension structures: theory and practice, Eng. Struct. 21 (1999) 680690CrossRefGoogle Scholar
W.J. Lewis, Tension Structures, Form and Behaviour, in: T. Telford (éd.), 2003
Schek, H.J., The force densities method for form-finding and computation of general networks, Comput. Methods Appl. Mech. Eng. 3 (1974) 115134CrossRefGoogle Scholar
A.S. Day, An introduction to dynamic relaxation. The engineer, technical contributors section, 1965, pp. 220–221
P.A. Cundall, Explicit finite-difference methods in geomechanics, In Proc. E.F. Conf. on Numerical Methods in Geomechanics, Blacksburg, June 1976
Barnes, M.R., Form-finding and analysis of prestressed nets and membranes, Comput. Struct. 30 (1988) 685695CrossRefGoogle Scholar
Lewis, W.J., The efficiency of numerical methods for the analysis of prestressed nets and pin jointed frame structures, Comput. Struct. 33 (1989) 791800CrossRefGoogle Scholar
Han, S.-E., Lee, K.-S., A study of the stabilizing process of unstable structures by dynamic relaxation method, Comput. Struct. 81 (2003) 16771688CrossRefGoogle Scholar
B. Tchamwa, Contributionsl’tude des mthodes d’intgration directe explicites en dynamique non linaire des structures Ph.D. thesis, École Centrale de Nantes, 1997
Rio, G., Soive, A., Grolleau, V., Comparative study of numerical explicit time integration algorithms, Adv. Eng. Softw. 36 (2005) 252265CrossRefGoogle Scholar
P. Underwood, Dynamic Relaxation in: Computational Methods for Transient Analysis, in: T. Belytshko, T.J.R. Hugues (éd.), 1983, pp. 245–265
Courant, R., Friedrichs, K., Lewy, H., On the partial difference equations of mathematical physics, Mathematische Annalen 100 (1928) 3274CrossRefGoogle Scholar
Barnes, M.R., Form-finding and analysis of tension structures by dynamic relaxation, Int. J. Space Struct. 14 (1999) 89104CrossRefGoogle Scholar