Areas of rational operation of steel rolling beams secured against curvatures

Cover Page

Cite item

Abstract

Relevance. Beam cages are the most common type of floor covering for working areas of buildings and structures. Based on the results of a critical analysis of the existing methods for calculating and arranging the dimensions of beam cells, it was established that there are no clear recommendations on the rational range of selection of the sizes of beam cells depending on the surface load. The purpose of the study is to present the areas of rational operation of steel rolling beams, secured against buckling, based on the requirements of the calculation by the method of limit states. Methods. The tasks set in the work, aimed at achieving the research goal, are solved by analytical methods, relying on the basic laws of structural mechanics and existing knowledge about the actual operation of steel rolling beams under load. Methods of mathematical statistics were used to construct the main dependencies presented on the nomograms. Results. Areas of rational operation of steel rolling beams, secured against curvatures, are determined. The area of rational operation of beams is presented in the form of nomograms, which allow at the design stage to use a beam cell of maximum dimensions. As a criterion for rationalization, the criterion of the simultaneous satisfaction of the accepted section of the beam with the requirements of two groups of limiting states with minimum reserves was chosen. A refined algorithm for the layout of the beam cages and a refined method for calculating the cross-section of rolled beams are proposed, which make it possible to arrange the dimensions of the beam cage with a minimum steel consumption. The increase in the overall dimensions of the cells of the working platforms is substantiated.

About the authors

Aleksandr V. Golikov

Volgograd State Technical University

Author for correspondence.
Email: alexandr_golikov@mail.ru
ORCID iD: 0000-0001-6588-6031

Associate Professor of the Department of Building Structures, Foundations and Reliability of Structures, Institute of Architecture and Construction, Candidate of Technical Sciences

1 Akademicheskaya St, Volgograd, 400074, Russian Federation

Dmitry V. Veremeev

Volgograd State Technical University

Email: alexandr_golikov@mail.ru
ORCID iD: 0000-0002-8121-0338

student of the Department of Building Structures, Foundations and Reliability of Structures, Institute of Architecture and Construction

1 Akademicheskaya St, Volgograd, 400074, Russian Federation

References

  1. Perelmuter A.V. The constructive form number one. Metal constructions. 2012;18(1):27-39. (In Russ.)
  2. Gorjachevskij O.S. Optimization of simply supported castellated I-beams loaded by a uniformly distributed load. International Journal for Computational Civil and Structural Engineering. 2019;15(4):58-65. http://dx.doi.org/10.22337/2587-9618-2019-15-4-58-65
  3. Ali Laftah Abbas, Abbas Haraj Mohammed, Raad Dheyab Khalaf, Khattab Saleem Abdul-Razzaq. Finite Element Analysis and Optimization of Steel Girders with External Prestressing. Civil Engineering Journal. 2018;4(7):1490-1500. http://dx.doi.org/10.28991/cej-0309189
  4. Demidov N.N. Application of pre-stressed cross-beams of two directions made of steel rolled double tees. Industrial and Civil Engineering. 2016;(12):81-84. (In Russ.)
  5. Vedyakov I.I., Konin D.V., Yeremeyev P.G. Development of new standard (GOST R) for wide flange I-profile. Construction Materials, the Equipment, Technologies of XXI Century. 2017;3-4(218-219):40-43. (In Russ.)
  6. Tusnin A.R. Steel framework of a low-rise building. Industrial and Civil Engineering. 2017;(11):18-22. (In Russ.)
  7. Gebre T.H. The development of chart based method for steel beam designs using the Russian sections. Structural Mechanics of Engineering Constructions and Buildings, 2018;14(6):495-501. https://doi.org/10.22363/1815-5235-2018-14-6-495-501
  8. Williams A. Steel structures design ASD/LRFD. The McGraw-Hill Companies; 2011. p. 201-204.
  9. Segui W.T. Steel design. 5th edition. Cengage Learning; 2013. p. 227-228.
  10. Subramanian N. Design of steel structures theory and practice. Oxford University Press; 2010. p. 117-119.
  11. Kindmann R., Kraus M. Steel structures design using FEM. Wilhelm Ernst & Sohn; 2011. https://doi.org/ 10.1002/9783433600771.fmatter
  12. Steel construction manual. 14th edition. American Institute of Steel Construction; 2011.
  13. Moore D.В., Brown D.G., Pope R.J. Handbook of structural steelwork. BCSA Publication No. 55/13. 2013. p. 440.
  14. Building research, worked examples for the design of steel structures BRE SCI based on BSI & Eurocode 3. 1.1. 1994.
  15. Bernuzzi C., Cordova B. Structural steel design to Eurocode 3 and AISC specifications. 2016. p. 218.
  16. Streleckij N.S., Geniev A.N., Belenja E.I., Baldin V.A., Lessig E.N. Metallicheskie konstrukcii [Metal structures]. Moscow: Strojizdat Publ.; 1961. p. 121-127. (In Russ.)
  17. Kuznecov V.V. (ed.) Metal structures. Part 1. General part. Moscow: ASV Publ., 1998. (In Russ.)
  18. Manual on the selection of sections of elements of building steel structures (part 2). Moscow: CNIIprosktstal'konstrukcija imeni N.P. Melnikova Publ.; 1987. (In Russ.)
  19. Gebre T.H., Negash N.A. The development of strength curve for compressive members using three different codes: 9 AISC, Eurocode and Russian steel construction. Engineering Systems - 2018: International Scientific and Applied Conference. Moscow; 2018. p. 59-67.
  20. Galishnikova V.V., Pahl P.J Analysis of frame buckling without sidesway classification. Structural Mechanics of Engineering Constructions and Buildings. 2018;14(4):299-312. http://dx.doi.org/1815-5235-2018-14-4-299-312
  21. Winkler R., Kindmann R., Knobloch M. Lateral torsional buckling behavior of steel beams - on the influence of the structural system. Structures. 2017;(11):178-188. http://dx.doi.org/10.1016/j.istruc.2017.05.007
  22. Utkin V.S., Solovyev S.A The evaluation of ultimate load on existing steel beams by deflection criterion. Building and Reconstruction. 2016;6(68):85-89. (In Russ.)
  23. Utkin V.S., Solovyev S.A. Reliability analysis of existing steel beams with reduction (degradation) of the rigidity of the support. Building and Reconstruction. 2017;5(73):58-66. (In Russ.)
  24. Marutyan A.S. I-shaped bent closed profiles with tubular shelves and calculation of the optimal layout of their composite sections. Structural Mechanics of Engineering Constructions and Buildings. 2020;16(5):334-350. (In Russ.) http://dx.doi.org/10.22363/1815-5235-2020-16-5-334-350
  25. Marutyan A.S. Comparative calculation of optimal parameters of channel bent and bent closed profiles. Structural Mechanics of Engineering Constructions and Buildings. 2019;15(6):415-432. (In Russ.) http://dx.doi.org/10.22363/1815-5235-2019-15-6-415-432
  26. Bryantsev A.A., Absimetov V.E., Lalin V.V. The effect of perforations on the deformability of welded beam with corrugated webs. Magazine of Civil Engineering. 2019;87(3):18-34. (In Russ.) https://doi.org/10.18720/MCE.87.2
  27. Demidov N.N. Design of steel beams cross three directions with Sprengel. Magazine of Civil Engineering. 2017;4:46-53. https://doi.org/10.18720/MCE.72.6
  28. Hanus F., Vassart O., Caillet N., Franssen J.-M. High temperature full-scale tests performed on S500M steel grade beams. Journal of Constructional Steel Research. 2017;133:448-458. https://doi.org/10.1016/j.jcsr.2017.03.001
  29. Liu X., Wang Y., Ban H., Liu M., Veljkovic M., Bijlaard F.S.K. Flexural strength and rotation capacity of welded I-section steel beams with longitudinally profiled flanges. Journal of Constructional Steel Research. 2020;173:106255. https://doi.org/10.1016/j.jcsr.2020.106255
  30. Wang Y., Liu X., Ban H., Liu M., Shi Y., Wangc Y. Deformation behavior at SLS of welded I-section steel beams with longitudinally profiled flanges. Journal of Constructional Steel Research. 2018;146:122-134. https://doi.org/10.1016/j.jcsr.2018.03.033
  31. Krylov A.S. Experimental assessment numerical simulation of steel beams with different boundary conditions. Building and Reconstruction. 2019;1(81):48-55. (In Russ.)
  32. Yan X.-L., Li G.-Q., Wang Y.B., Jiang J. Experimental and numerical investigation on flexural-torsional buckling of Q460 steel beams. Journal of Constructional Steel Research. 2020;174:106276. https://doi.org/ 10.1016/j.jcsr.2020.106276
  33. Bonopera M., Kuo-Chun Chang, Chun-Chung Chen, Tzu-Kang Lin, Tullini N. Bending tests for the structural safety assessment of space truss members. International Journal of Space Structures. 2018;33(3-4):138-149. https://doi.org/10.1177/0266351118804123
  34. Haji M., Azarhomayun F., Ghiami Azad A.R. Numerical investigation of truss-shaped braces in eccentrically braced steel frames. Magazine of Civil Engineering. 2021;102(2):10208. https://doi.org/10.34910/MCE.102.8
  35. Kiss L.P. Stability of fixed-fixed shallow arches under arbitrary radial and vertical forces. Magazine of Civil Engineering. 2020;95(3):31-41. https://doi.org/10.34910/MCE.102.8
  36. Zongxing Zhang, Shanhua Xu, Hao Wang, Biao Nie, Chao Su. Flexural buckling behavior of corroded hot-rolled H-section steel beams. Engineering Structures. 2021;229:111614. https://doi.org/10.1016/j.engstruct.2020.111614
  37. Feng R., Liu J., Chen Z., Roy K., Chen B., Lim J.B.P. Numerical investigation and design rules for flexural capacities of H-section high-strength steel beams with and without web openings. Engineering Structures. 2020;225:111278. https://doi.org/10.1016/j.engstruct.2020.111278
  38. Nabati A., Ghanbari-Ghazijahani T., Valipour H.R. Innovative flitch sandwich beams with steel core under four-point bending. Engineering Structures. 2020;233:111724. https://doi.org/10.1016/j.engstruct.2020.111724
  39. Jia-LinMa, Tak-Ming Chan, Ben Young. Cold-formed high strength steel tubular beam-columns. Engineering Structures. 2020;232:111618. https://doi.org/10.1016/j.engstruct.2020.111618
  40. Moon-Young Kim, Nemekhbayar Nanzad, Umar Hayat. Effects of un-bonded deviators on the out-of-plane buckling of steel H-beams pre-stressed by a straight tendon cable. Engineering Structures. 2020;214:110566. https://doi.org/10.1016/j.engstruct.2020.110566

Copyright (c) 2021 Golikov A.V., Veremeev D.V.

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

This website uses cookies

You consent to our cookies if you continue to use our website.

About Cookies