 | | Mechanics of Solids A Journal of Russian Academy of Sciences | | Founded
in January 1966
Issued 6 times a year
Print ISSN 0025-6544 Online ISSN 1934-7936 |
Archive of Issues
Total articles in the database: | | 13025 |
In Russian (Èçâ. ÐÀÍ. ÌÒÒ): | | 8110
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In English (Mech. Solids): | | 4915 |
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<< Previous article | Volume 59, Issue 7 / 2024 | Next article >> |
S.V. Tikhonov, "The Limit State of a Multilayered Physically Nonlinear Concrete Rods," Mech. Solids. 59 (7), 3803-3810 (2024) |
Year |
2024 |
Volume |
59 |
Number |
7 |
Pages |
3803-3810 |
DOI |
10.1134/S0025654424606487 |
Title |
The Limit State of a Multilayered Physically Nonlinear Concrete Rods |
Author(s) |
S.V. Tikhonov (I.N. Ulianov Chuvash State University, Cheboksary, 428000 Russia, strangcheb@mail.ru) |
Abstract |
The paper considers the problem of longitudinal and transverse bending of the multilayered
concrete rods of constant cross section under the quasi-static loads. It is assumed that concretes are
deformed linearly at deformations below the elastic limit, and nonlinearly quasi-elastically above it.
In the area of nonlinear deformation, the correlations between strain and deformation are taken in the
form of the second-order polynomials with different coefficients for different grades of concrete. It is supposed that there is a uniaxial strain condition, and in the compression area all layers of the rod are
elastically deformed, while in the tension area the layers can be in the areas of elastic, nonlinear quasi-elastic deformation and include the boundary of these two areas. The presented analytical correlations
are obtained to determine the distribution of displacements, deformations, forces, and the position of
the neutral line in the case of a statically determinable problem of transverse bending of a hinged rod.
An algorithm to determine the possible external loads is given for each of the possible deformation configurations in the rod layers. |
Keywords |
concrete multilayered rods, physical nonlinearity, elasticity, transverse loads, limit deformations |
Received |
10 September 2024 | Revised |
15 October 2024 | Accepted |
12 November 2024 |
Link to Fulltext |
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