Notice: Undefined index: linkPowrot in C:\wwwroot\wwwroot\publikacje\publikacje.php on line 1275
Publikacje
Pomoc (F2)
[31351] Artykuł:

A theoretical analysis of the local buckling in thin-walled bars with open cross-section subjected to warping torsion

Czasopismo: Thin-Walled Structures   Tom: 76, Zeszyt: Complete, Strony: 42-55
ISSN:  0263-8231
Wydawca:  ELSEVIER SCI LTD, THE BOULEVARD, LANGFORD LANE, KIDLINGTON, OXFORD OX5 1GB, OXON, ENGLAND
Opublikowano: Marzec 2014
 
  Autorzy / Redaktorzy / Twórcy
Imię i nazwisko Wydział Katedra Procent
udziału
Liczba
punktów
Andrzej Szychowski orcid logoWBiAKatedra Mechaniki, Konstrukcji Metalowych i Metod Komputerowych *10035.00  

Grupa MNiSW:  Publikacja w czasopismach wymienionych w wykazie ministra MNiSzW (część A)
Punkty MNiSW: 35
Klasyfikacja Web of Science: Article


Pełny tekstPełny tekst     DOI LogoDOI     Web of Science Logo Web of Science     Web of Science LogoYADDA/CEON    
Keywords:

Thin-walled bars  Open cross-section  Warping torsion  Local buckling  Local critical bimoment  Theoretical analysis  



Abstract:

Results of a theoretical analysis of the local buckling in thin-walled bars with open cross-section subjected to warping torsion are presented. The local critical bimoment, which generates local buckling of a thin-walled bar and constitutes the limit of the applicability of the classical Vlasov theory, is defined. A method of determining local critical bimoment on the basis of critical warping stress is developed. It is shown that there are two different local critical bimoments with regard to absolute value for bars with an unsymmetrical cross-section depending on the sense of torsion load (sign of bimoment). However, for bars with bisymmetrical and monosymmetrical sections, the determined absolute values of local critical bimoments are equal to each other, irrespective of the sense of torsional load. Critical warping stresses, local critical bimoments and local buckling modes for selected cases of thin-walled bars with open cross-section are determined



B   I   B   L   I   O   G   R   A   F   I   A
1. Vlasow, V.Z., "Thin-walled elastic beams", 1961
2. Murray, N.W.& Lau, Y.C., "The behavior of a channel cantilever under combined bending and torsional loads", Thin-Walled Struct, vol. 1, 1983, p.55-74
3. Kavanagh, K.T.& Ellifritt, D.S., "Design strengths of cold-formed channels in bending and torsion", J Struct Eng ASCE, vol. 120, 1994, p.5
4. Put, B.M.& Pi, Y.L.& Trahair, N.S., "Bending and torsion of cold-formed channel beams", J Struct Eng ASCE, vol. 125, 5, 1999, p.540-546
5. Gotluru, B.P.& Schafer, B.W.& Peköz, T., "Torsion in thin-walled cold-formed steel beams", Thin-Walled Struct, vol. 37, 2000, p.127-145
6. Ellifrit D et al. Flexural capacity of discretely braced C
s and Z
s. In: Yu W-W, LaBoube RA, editors. In: Proceedings of the eleventh international specialty conference on cold-formed steel structures. St Louis, MO: Department of Civil Engineering, University of Missouri-Rolla
1992. p. 108-29.
7. Schafer, B.W., Cold-formed steel behavior and design: analytical and numerical modeling of elements and members with longitudinal stiffeners. [Ph.D. thesis], 1997
8. Gotluru, B.P., Torsion in thin-walled cold-formed steel beams. [MS thesis], 1998
9. Hibbit, Karlsson & Sorensen Inc.. ABAQUS/standard user
s manual
1995.
10. EN 1993-1-3:2006 Eurocode 3 - Design of steel structures - Part 1-3: General rules - Supplementary rules for cold-formed members and sheeting.
11. North American specification for the design of cold-formed steel structural members. ed. Washington, DC, USA: American Iron and Steel Institute
2007.
12. Szychowski, A., Local critical load capacity of nonuniform torsion of thin-walled bars with open cross-section. [Ph.D. thesis], 2001, [in Polish]
13. Technical Mechanics. Resistance of structural members. The collective work edited by M. Życzkowski, Warsaw, PWN
1988 [in Polish].
14. Kowal, Z., The stability of compressed flange of plate girder with a box section, vol. 122, 1965, p.73-85, [in Polish]
15. Bulson, P.S., "The stability of flat plates", 1970
16. Protte, W., "Zur Beulung versteifter Kastenträger mit symmetrischem Trapez-Querschnitt unter Biegemomenten-, Normalkraft- und Querkraftbeanspruchung", Techn. Mitt. Krupp.-Forsch. Ber. Band, vol. 34, 1976, p.H.2
17. Jakubowski, S., "The matrix analysis of stability and free vibrations of walls of thin-walled girders", Archiwum Budowy Maszyn, vol. 4, 1986, p.357-376, [in Polish]
18. Jakubowski, S., "Buckling of thin-walled girders under compound load", Thin-Walled Struct, vol. 6, 1988, p.129-150
19. Jakubowski, S., "Local buckling of thin-walled girders of triangular cross-section", Thin-Walled Struct, vol. 8, 1989, p.253-272
20. Hancock, G.J., "Cold-formed steel structures", J Constr Steel Res, vol. 58, 2003, p.473-487
21. Szychowski, A., "The stability of eccentrically compressed thin plates with a longitudinal free edge and with stress variation in the longitudinal direction", Thin-Walled Struct, vol. 46, 5, 2008, p.494-505
22. Wolfram S. Mathematica. Cambridge: Cambridge University Press.