journal article·1986-05

Investigation of the stress-strain state of a structurally orthotropic shell design subject to nonaxisymmetric loads

Yu. I. Fomichev, V. M. Perevozchikova, V. N. Bakulin

Strength of Materials· Volume 18· Issue 5
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OpenAlex topics: Material Properties and Applications · Advanced Theoretical and Applied Studies in Material Sciences and Geometry · Structural mechanics and materials

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References (7)

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1. B. A. Kuranov, N. I. Konchakov, and I. V. Ignat'eva, ?Computation of composite strucurally anisotropic shells?, Raschety Prochn., No. 22, 247?256 (1981).
2. R. Navaratna, N. Pian, and E. A. Witmer, ?Computing shells of revolution by the discrete-element method?, Raket. Tekh. Kosmonavt.,6, No. 2, 196?203 (1968).
3. R. B. Rikards and A. K. Chate, ?An isoperimetric triangular finite element for computing multilayer noninclined shells?, Proceedings of the Twelfth All-Union Conference on the Theory of Shells and Plates [in Russian], Vol. 3 (1980), pp. 179?184.
4. V. N. Bakulin, V. O. Kaledin, and V. S. Krivtsov, ?On one finite-element model of a laminar anisotropic shell of double curvature?, Proceedings of the Thirteenth All-Union Conference on the Theory of Plates and Shells [in Russian], Vol. 1 (1983), pp. 78?83.
5. A. V. Karmishin, V. A. Lyaskovets, V. I. Myachenkov, and A. N. Frolov, Statistics and Dynamics of Thin-Walled Shell Designs [in Russian], Mashinostroenie, Moscow (1975).
6. A. V. Karmishin, ?Equations of nonuniform thin-walled elements on the basis of minimal stiffnesses?, Prikl. Mekh.,10, No. 6, 34?42 (1974).
7. O. C. Zienkiewicz and I. K. Cheung, Finite-Element Method in Engineering Science, McGraw-Hill.