Asymptotic method of homogenization of fissured elastic plates (Q1092698)
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scientific article; zbMATH DE number 4020551
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Asymptotic method of homogenization of fissured elastic plates |
scientific article; zbMATH DE number 4020551 |
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Asymptotic method of homogenization of fissured elastic plates (English)
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1988
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This paper deals with the homogenization of thin elastic plates weakened by periodically distributed fissures. The classical Kirchhoff theory of bending plates admits five different types of unilateral fissures. To derive effective properties of fissured plates we employ the asymptotic method. As a result we obtain five effective hyperelastic plates. An illustrative example concerns the homogenization of the plate with unidirectional fissures parallel to a straigt line. The constitutive equation describing the effective plate is found provided that fissures are of the flexural type resembling that observed in reinforced concrete plates in bending.
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unilateral bending
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homogenization
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thin elastic plates
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periodically distributed fissures
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classical Kirchhoff theory
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asymptotic method
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five effective hyperelastic plates
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constitutive equation
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0.9480183
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0.9111407
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0.91008186
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0.9029413
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0.8961663
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