Preview

Vestnik Tomskogo gosudarstvennogo arkhitekturno-stroitel'nogo universiteta. JOURNAL of Construction and Architecture

Advanced search

Strength Analysis of Load-Bearing Beams of Tubular Bridges

https://doi.org/10.31675/1607-1859-2026-28-1-249-259

Abstract

The length expansion of the tubular bridge spans indicates the need to improve the strength analysis of modern loads, which do not exclude a keyboard effect in the beam operation.

Purpose: The purpose of this work is to study bending and torsion deformation and the keyboard effect in tubular bridge spans with reduced rigidity under difficult loading conditions.

Research findings: The theoretical calculation for the stability of bridge spans is improved within the different range of [формула] relations.

Value: A complex stress state of such bridge spans determines their spatial operation by changing the transverse pressure on the beams during bending and torsion deformation, and thus reflects the novelty and relevance of the research considered in the article.

About the Author

V. M. Kartopoltsev
Tomsk State University of Architecture and Building; OOO "DIAMOS"
Russian Federation

Vladimir M. Kartopoltsev, DSc, Professor, Tomsk State University of Architecture and Building; OOO “DIAMOS”

2, Solyanaya Sq., 634003, Tomsk

24/1, Solyanoy Str., 634003, Tomsk



References

1. Petrova G.V. Improvement of static analysis of steel-concrete small-span tubular bridges. MS Abstract. Tomsk, 2017. 17 p. (In Russian)

2. Petrova G.V., Kartopoltsev V.M. Tubular Bridge Spans Design based on Elastic Support Method. In: Proc. 63rd Univ. Sci. Conf. of Students and Young Scientists. Tomsk: TSUAB, 2017. Pp. 219–221. (In Russian)

3. Semenets L.V. Spatial Analysis of Slab Bridges. Kiev: Vishcha shkola, 1976. 161 p. (In Russian)

4. Kozlov I.G., Ratkin V.V., Shcherbakov A.G. Experimental and Theoretical Studies of the Spatial Operation of Bridge Spans. Saratov State Technical University, 2006. 29 p. (In Russian)

5. Osipov V.S. Reference Tables for Calculating Uncut Beams on Elastically Sagging Supports. Moscow: Stroiizdat, 1953. 123 p. (In Russian)

6. Alekseev A.A., Kartopol’tsev A.V. Improvement of Load-Bearing Tubular Beam Section Analysis of Bridge Spans. Vestnik Tomskogo gosudarstvennogo arkhitekturno-stroitel'nogo universiteta – Journal of Construction and Architecture. 2025; 27 (6): 227–241. (In Russian)

7. Sneddon J.N., Berry D.S. Classical Theory of Elasticity. Moscow: Fizmatlit, 1961. 219 p. (Russian translation)

8. Fedoseev V.N. Resistance of Materials. Moscow: Nauka, 1974. 559 p. (In Russian)

9. Timoshenko S.P., Lessels D. Applied Theory of Elasticity. Leningrad: Gostekhizdat, 1931. 393 p. (In Russian)

10. Bezukhov N.P. Fundamentals of the Theory of Elasticity, Plasticity and Creep. Moscow: Vysshaya shkola, 1968. 511 p. (In Russian)

11. Timoshenko S.P. Plates and Shells. Moscow; Leningrad: Gostekhizdat, 1948. 460 p. (In Russian)

12. Malinin N.N. Applied Theory of Plasticity and Creep. Moscow, Mashinostroenie, 1975. 398 p. (In Russian)


Review

For citations:


Kartopoltsev V.M. Strength Analysis of Load-Bearing Beams of Tubular Bridges. Vestnik Tomskogo gosudarstvennogo arkhitekturno-stroitel'nogo universiteta. JOURNAL of Construction and Architecture. 2026;28(1):249-259. (In Russ.) https://doi.org/10.31675/1607-1859-2026-28-1-249-259

Views: 115

JATS XML


Creative Commons License
This work is licensed under a Creative Commons Attribution 4.0 License.


ISSN 1607-1859 (Print)
ISSN 2310-0044 (Online)