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A Journal of Russian Academy of Sciences
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IssuesArchive of Issues2006-3pp.137-143

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V. M. Mirsalimov, "Inverse periodic problem of bending for a plate with elastic inclusions," Mech. Solids. 41 (3), 137-143 (2006)
Year 2006 Volume 41 Number 3 Pages 137-143
Title Inverse periodic problem of bending for a plate with elastic inclusions
Author(s) V. M. Mirsalimov (Baku)
Abstract The equal strength principle is used for the determination of an optimal interference for fitting elastic inclusions into a periodic system of circular holes in an isotropic plate. A closed system of algebraic equations is obtained for the construction of a solution of the optimal design problem depending on geometrical and mechanical characteristics of the plate and the inclusions. The interference found in such a way ensures an increased bearing capacity of the composite plate subject to bending.
References
1.  D. N. Reshetov, "State-of-the art and development tendencies in machine details," Vestn. Mashinostr., No. 10, pp. 11-15, 2000.
2.  E. I. Grigoliuk and L. A. Fil'shtinskii, Perforated Plates and Shells [in Russian], Nauka, Moscow, 1970.
3.  V. M. Mirsalimov, "Some elastoplastic problems for a plane weakened by a periodic system of circular holes," PMM [Applied Mathematics and Mechanics], Vol. 40, No. 1, pp. 152-158, 1976.
4.  V. M. Mirsalimov, "Interaction of a periodic system of elastic inclusions and rectilinear cracks in an isotropic material," PMTF, No. 1, pp. 164-174, 1978.
5.  V. M. Mirsalimov, Fracture of Elastic and Elastoplastic Bodies with Cracks [in Russian], Elm, Baku, 1984.
6.  N. I. Muskhelishvili, Some Basic Problems in Mathematical Elasticity [in Russian], Nauka, Moscow, 1966.
Received 24 May 2004
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