Theoretical substantiation of some issues arising in the calculation of compressed reinforced concrete building structures

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Аннотация

The problem hidden inside the calculation of compressed reinforced concrete columns in accordance with the requirements of SP 63.13330.2018 “SNiP 52-01–2003 Concrete and reinforced concrete structures. The main provisions” regarding the calculation of the conditional critical force. Despite the fact that concrete, which is part of reinforced concrete, is an elastic–viscoplastic building material, which has physical nonlinearity and nonlinear creep even at low loading levels (from about 20% of the prismatic strength of concrete), the calculation of compressed columns is based on postulates and formulas applicable to absolutely elastic rods that are loaded they work according to Hooke’s law.It is revealed that the conditional critical force used for reinforced concrete columns is the critical Eulerian force, designed to calculate rods made of absolutely elastic material for stability during longitudinal bending, as evidenced by solving the problem of stability of an elastic rod pivotally supported at the ends, loaded with a longitudinal compressive force.This solution is the basis for the calculation of reinforced concrete columns for stability. Formulas are derived by which, when calculating columns according to an undeformed scheme, the effect of deflection on their bearing capacity is taken into account.It is shown how the eccentricity of the longitudinal force applied to the column is taken into account, and the assumptions that apply in this case are given. It was revealed that when determining the conditional critical force according to SP 63.13330.2018, the stress–strain diagram normalized by SP 159.1325800.2014 “Reinforced concrete superstructures of highway bridges. Calculation rules”, is not taken into account. These provisions confirm the need for further investigation of the identified problem.

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Авторлар туралы

V. Elistratov

Saint-Petersburg State University of Architecture and Civil Engineering

Хат алмасуға жауапты Автор.
Email: evn.elistratov@gmail.com

Candidate of Sciences (Engineering)

Ресей, 4, 2nd Krasnoarmeyskaya Street, Saint Petersburg 190005

M. Romadanova

Saint-Petersburg State University of Architecture and Civil Engineering

Email: romadanova@yandex.ru

Candidate of Sciences (Physics and Mathematics)

Ресей, 4, 2nd Krasnoarmeyskaya Street, Saint Petersburg 190005

N. Elistratov

Institute of Applied Automation and Programming

Email: elistratov.ena@gmail.com

Candidate of Sciences (Engineering) 

Ресей, 2, 1st story, Mozhayskaya Street, Saint-Petersburg, 190013

Әдебиет тізімі

  1. Volkov Yu.S. Reinforced concrete – a material for all times. Industrial and civil engineering. Promyshlennoye i Grazhdanskoye Stroitel’stvo. 2012. No. 10, pp. 73–76. (In Russian). EDN: PFGIJL
  2. Kaprielov S.S., Sheinfeld A.V., Selyutin N.M. Control of heavy concrete characteristics affecting structural stiffness. International Journal for Computational Civil and Structural Engineering. 2022. Vol. 18. No. 1, pp. 24–39. EDN: DWQTHT. https://doi.org/10.22337/2587-9618-2022-18-1-24-39
  3. Ramamtutham S., Narayanan R. Design of reinforced concrete structures. Eighteenth Edition. New Delhi: Dhanpat Rai Publishing Company (P) Ltd. 2020. 1084 p.
  4. Khurmi R.S., Khurmi N. Theory of structures (S.I. Units). New Delhi: S Chand and Company Limited. 2018. 710 p.
  5. Linovich L.E. Raschet i konstruirovaniye chastey grazhdanskikh zdaniy [Calculation and design of parts of civil buildings]. Kyiv: Budivelnik. 1972. 644 p.
  6. Benin A.V. Deformirovaniye i razrusheniye zhelezobetona: analiticheskiye, chislennyye i eksperimental’nyye issledovaniya [Deformation and destruction of reinforced concrete: analytical, numerical and experimental studies]. St. Petersburg: PGUPS. 2006. 127 p.
  7. Beglov A.D., Sanzharovsky R.S. Yevrostandarty i nelineynaya teoriya zhelezobetona [European standards and nonlinear theory of reinforced concrete]. St. Petersburg: SPbGASU. 2011. 309 p.
  8. Murashkin V.G. Features of nonlinear deformation of concrete. Academia. Arkhitektura i Stroitel’stvo. 2019. No. 1, pp. 128–132. (In Russian). EDN: ZBXKYP. https://doi.org/10.22337/2077-9038-2019-1-128-132
  9. Radaykin O.V. Comparative analysis of various concrete deformation diagrams based on the criterion of energy consumption for deformation and destruction. Vestnik of BSTU named after S.A. Shukhov. 2019. No. 9, pp. 29–39. (In Russian). EDN: MPQNBL. https://doi.org/10.34031/article_5db33945315bb4.76965991
  10. Selyaev V.P., Selyaev P.V., Sorokin E.V., Alimov M.F. Analytical description of concrete deformation diagrams for calculating deflections of plates made of nonlinearly deformable material. Stroitel’stvo i Rekonstruktsiya. 2018. No. 3 (77), pp. 22–30. (In Russian). EDN: OVHMHN
  11. Aleksandrovsky S.V. Raschet betonnykh i zhelezobetonnykh konstruktsiy na izmeneniya temperatury i vlazhnosti s uchetom polzuchesti [Calculation of concrete and reinforced concrete structures for changes in temperature and humidity taking into account creep]. Moscow: Stroyizdat. 1973. 432 p.
  12. Ulitsky I.I. Teoriya i raschet zhelezobetonnykh sterzhnevykh konstruktsiy s uchetom dlitel’nykh protsessov [Theory and calculation of reinforced concrete rod structures taking into account long-term processes]. Kyiv: Budivelnik. 1967. 347 p.
  13. Ulitsky I.I., Zhang Zhong-yao, Golyshev A.B. Raschet zhelezobetonnykh konstruktsiy s uchetom dlitel’nykh protsessov [Calculation of reinforced concrete structures taking into account long-term processes]. Kyiv: State publishing house of literature on construction and architecture of the Ukrainian SSR, 1960. 495 p.
  14. Mukhamediev T.A., Zenin S.A. New in the code of rules for the calculation and design of concrete and reinforced concrete structures. Stroitel’nye Materialy [Construction Materials]. 2022. No. 7, pp. 4–8. (In Russian). EDN: KZYHKB. https://doi.org/10.31659/0585-430X-2022-804-7-4-8
  15. Beglov A.D., Sanzharovsky R.S., Ter-Emmanuilyan T.N. Theory of short-term and long-term resistance of structures based on the principle of plastic failure. Stroitel’naya mekhanika inzhenernykh konstruktsiy i Sooruzheniy. 2023. Vol. 19. No. 2, pp. 186–198. (In Russian). EDN: MUSLDE. https://doi.org/10.22363/1815-5235-2023-19-2-186-198
  16. Beglov A.D., Sanzharovsky R.S., Ter-Emmanuilyan T.N. Modern theory of reinforced concrete creep. Stroitel’naya Mekhanika Inzhenernykh Konstruktsiy i Sooruzheniy. 2024. Vol. 20. No. 1, pp. 3–13. (In Russian). EDN: WVKFJM. https://doi.org/10.22363/1815-5235-2024-20-1-3-13
  17. Mukhamediyev T.A., Kuzevanov D.V. On the issue of calculating eccentrically compressed reinforced concrete elements according to SNiP 52–01. Beton i Zhelezobeton. 2012. No. 2, pp. 21–23. (In Russian). EDN: PNDZMQ

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2. Deformation of an elastic compressed rod without load (a) and under longitudinal compressive force (b)

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