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Creep mathematical model on the example of early age concrete
by
Yakubovskiy, Y E
, Donkova, I A
, Kruglov, S O
, Kolosov, V I
in
Aging (materials)
/ aging material
/ composite structures
/ Creep (materials)
/ creep kernel
/ Empirical analysis
/ Kernels
/ Material properties
/ Power series
/ viscoelastic properties
2020
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Creep mathematical model on the example of early age concrete
by
Yakubovskiy, Y E
, Donkova, I A
, Kruglov, S O
, Kolosov, V I
in
Aging (materials)
/ aging material
/ composite structures
/ Creep (materials)
/ creep kernel
/ Empirical analysis
/ Kernels
/ Material properties
/ Power series
/ viscoelastic properties
2020
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Do you wish to request the book?
Creep mathematical model on the example of early age concrete
by
Yakubovskiy, Y E
, Donkova, I A
, Kruglov, S O
, Kolosov, V I
in
Aging (materials)
/ aging material
/ composite structures
/ Creep (materials)
/ creep kernel
/ Empirical analysis
/ Kernels
/ Material properties
/ Power series
/ viscoelastic properties
2020
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Creep mathematical model on the example of early age concrete
Journal Article
Creep mathematical model on the example of early age concrete
2020
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Overview
The objective of the study is development of a creep kernel recording form, which allows obtaining representations for creep curves calculation. Based on the elastic-creeping body theory a possibility of the high-rate creep movement analytical study has been shown. A creep kernel, which contains a formula to describe the aging material properties, has been built. Essential stages of the proposed creep kernel formation have been given. The correspondence of the proposed calculations to real processes has been proved by a comparison with experimental data. In the numerical implementation, decomposition of integration elements into power series has been used. A possibility of calculating functions for a long time interval has been shown. Creep kernel parameters have been determined on the basis of experimental data of early age concrete samples by minimizing the standard deviation of theoretical and empirical values.
Publisher
IOP Publishing
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