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Mathematical Communications, Vol. 4 No. 1, 1999.

Original scientific paper

Optimal design for plates and relaxation

N. Antonić
N. Balenović

Full text: english pdf 147 Kb

page 111-119

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Abstract

The optimal design problem for a plate of variable thickness assuming the Kirchhoff model for pure bending of symmetric plates is studied. It is well known that this problem has no solution. The relaxation procedure is thus necessary, leading naturally to homogenisation.
Following the ideas of Tartar, a new procedure is proposed, giving the known result of Munoz and Pedregal. Some applications of the proposed method for more general materials are presented.

Keywords

optimal design; homogenisation; relaxation; H-convergence; Young measures

Hrčak ID:

1748

URI

https://hrcak.srce.hr/1748

Publication date:

20.6.1999.

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