Stress strain state of thin heterogeneous plates resting on Winkler elastic foundation

The elastic equilibrium of thin iron-concrete plates resting on Winkler elastic foundation is investigated. Plates are considered as homogeneous and orthotropic ones with average Huber’s elastic modulus. The method for solving such plates is constructed. The procedure of generation of edge and surface nodes is suggested too. The method provides high accuracy and effectiveness of solution. The analytical results are in good agreements with numerical results obtained using Package “LIRA”. This method can be also used for orthotropic convex plates of arbitrary configuration.

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Publication Details

Journal
Physicochemical Mechanics of Materials
Published
2025-08-11
DOI
https://doi.org/10.15407/pcmm2025.04.039
Primary Topic
Elasticity and Wave Propagation
Type
article
Field-Weighted Citation Impact
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article

Stress strain state of thin heterogeneous plates resting on Winkler elastic foundation

Nina Zdolbitska, L. Yo. Onyshko, Mykhaylo Delyavskyy, V. S. Kravets
Physicochemical Mechanics of Materials
Elasticity and Wave Propagation
article

Stress strain state of thin heterogeneous plates resting on Winkler elastic foundation

Nina Zdolbitska, L. Yo. Onyshko, Mykhaylo Delyavskyy, V. S. Kravets
article en

Abstract

The elastic equilibrium of thin iron-concrete plates resting on Winkler elastic foundation is investigated. Plates are considered as homogeneous and orthotropic ones with average Huber’s elastic modulus. The method for solving such plates is constructed. The procedure of generation of edge and surface nodes is suggested too. The method provides high accuracy and effectiveness of solution. The analytical results are in good agreements with numerical results obtained using Package “LIRA”. This method can be also used for orthotropic convex plates of arbitrary configuration.

Physicochemical Mechanics of MaterialsVol. 61(4)
Openalex Percentile: Top 77%
Elasticity and Wave Propagation
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