A Probable Approach to Reliability Assessment of Reinforced Plates
A scheme for solving the problem of determining the probability of failure and probabilistic (statistical) characteristics of the failure loading magnitude of a composite material plate is considered. The plate structure is a flat homogeneous matrix with stochastically distributed rigid rod inclusio...
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Language: | English |
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MDPI AG
2023-08-01
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Series: | Applied System Innovation |
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Online Access: | https://www.mdpi.com/2571-5577/6/4/73 |
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author | Petro Pukach Roman Kvit Tetyana Salo Myroslava Vovk |
author_facet | Petro Pukach Roman Kvit Tetyana Salo Myroslava Vovk |
author_sort | Petro Pukach |
collection | DOAJ |
description | A scheme for solving the problem of determining the probability of failure and probabilistic (statistical) characteristics of the failure loading magnitude of a composite material plate is considered. The plate structure is a flat homogeneous matrix with stochastically distributed rigid rod inclusions. The geometric parameters of inclusions are considered independent random variables with given probability distribution laws. The expressions for the failure loading distribution function, the probability of failure, the mean value, and the dispersion of the failure loading were received and presented. Their dependence on the type of stress state, the inclusion number, and matrix Poisson’s ratio were studied graphically. |
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format | Article |
id | doaj.art-11a4efa813a44440938e2227100e8e68 |
institution | Directory Open Access Journal |
issn | 2571-5577 |
language | English |
last_indexed | 2024-03-11T00:08:08Z |
publishDate | 2023-08-01 |
publisher | MDPI AG |
record_format | Article |
series | Applied System Innovation |
spelling | doaj.art-11a4efa813a44440938e2227100e8e682023-11-19T00:11:40ZengMDPI AGApplied System Innovation2571-55772023-08-01647310.3390/asi6040073A Probable Approach to Reliability Assessment of Reinforced PlatesPetro Pukach0Roman Kvit1Tetyana Salo2Myroslava Vovk3Department of Computational Mathematics and Programming, Lviv Polytechnic National University, 79013 Lviv, UkraineDepartment of Mathematics, Lviv Polytechnic National University, 79013 Lviv, UkraineDepartment of Mathematics, Lviv Polytechnic National University, 79013 Lviv, UkraineDepartment of Mathematics, Lviv Polytechnic National University, 79013 Lviv, UkraineA scheme for solving the problem of determining the probability of failure and probabilistic (statistical) characteristics of the failure loading magnitude of a composite material plate is considered. The plate structure is a flat homogeneous matrix with stochastically distributed rigid rod inclusions. The geometric parameters of inclusions are considered independent random variables with given probability distribution laws. The expressions for the failure loading distribution function, the probability of failure, the mean value, and the dispersion of the failure loading were received and presented. Their dependence on the type of stress state, the inclusion number, and matrix Poisson’s ratio were studied graphically.https://www.mdpi.com/2571-5577/6/4/73platerigid inclusionstochasticity of the structurefailure loadingdistribution functionprobability of failure |
spellingShingle | Petro Pukach Roman Kvit Tetyana Salo Myroslava Vovk A Probable Approach to Reliability Assessment of Reinforced Plates Applied System Innovation plate rigid inclusion stochasticity of the structure failure loading distribution function probability of failure |
title | A Probable Approach to Reliability Assessment of Reinforced Plates |
title_full | A Probable Approach to Reliability Assessment of Reinforced Plates |
title_fullStr | A Probable Approach to Reliability Assessment of Reinforced Plates |
title_full_unstemmed | A Probable Approach to Reliability Assessment of Reinforced Plates |
title_short | A Probable Approach to Reliability Assessment of Reinforced Plates |
title_sort | probable approach to reliability assessment of reinforced plates |
topic | plate rigid inclusion stochasticity of the structure failure loading distribution function probability of failure |
url | https://www.mdpi.com/2571-5577/6/4/73 |
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