83
Views
3
CrossRef citations to date
0
Altmetric
Research Papers

Research on burst pressure for thin-walled elbow and spherical shell made of strength differential materials

, , &
Pages S5-80-S5-87 | Received 20 Oct 2014, Accepted 12 Dec 2014, Published online: 30 May 2015

References

  • X. K. Zhu and B. N. Leis: ‘Evaluation of burst pressure prediction models for line pipes’, Int. J. Press. Vessels Pip., 2012, 89, 85–97.
  • X. K. Zhu and B. N. Leis: ‘Average shear stress yield criterion and its application to plastic collapse analysis of pipelines’, Int. J. Press. Vessels Pip., 2006, 83, (9), 663–671.
  • X. K. Zhu and B. N. Leis: ‘Strength criteria and analytic prediction of failure pressures in line pipes’, Int. Soc. Offshore Polar Eng., 2004, 14, (2), 125–131.
  • A. Kalnins and D. P. Updike: ‘Limit pressures of cylindrical and spherical shells’, J. Press. Vessel Technol. ASME, 2001, 123, (3), 288–292.
  • G. Stewart and F. J. Klever: ‘Analytical model to predict the burst capacity of pipelines’, Proc. 13th Int. Conf. on ‘Offshore Mechanics and Arctic Engineering’, Houston, USA, 1994, 177–178.
  • N. L. Svensson: ‘Bursting pressure of cylindrical and spherical pressure vessels’, Trans. ASME J. Appl. Mech., 1958, 80, (3), 89–96.
  • W. E. Cooper: ‘The significance of the tensile test to pressure vessel design’, Weld. J. Res. Suppl., 1957, 1, 49–56.
  • T. A. Brabin, T. Christopher and B. N. Rao: ‘Bursting pressure of mild steel cylindrical vessels’, Int. J. Press. Vessels Pip., 2011, 88, (2–3), 119–122.
  • C. M. Li, D. W. Zhao, S. H. Zhang, and P. Zhou: ‘Analysis of burst pressure for X80 steel pipeline with MY criterion’, J. Northeastern Univ. Nat. Sci., 2011, 32, (7), 964–967.
  • S. H. Zhang, C. R. Gao, D. W. Zhao, and G. D. Wang: ‘Limit analysis of defect-free pipe elbow under internal pressure with mean yield criterion’, J. Iron Steel Res. Int., 2013, 20, (4), 11–15.
  • S. H. Zhang, D. W. Zhao, and C. R. Gao: ‘Analysis of plastic collapse load of defect-free pipe elbow with GM criterion’, J. Northeastern Univ. Nat. Sci., 2011, 32, (11), 1570–1573.
  • D. W. Zhao, L. Zhang, S. H. Zhang, and X. L. Li: ‘Limit load of thin-walled cylinder and spherical shell with GM yield criterion’, J. Northeastern Univ. Nat. Sci., 2012, 33, (4), 521–523; 532.
  • X. H. Zhu, M. Pang, and Y. Q. Zhang: ‘Estimation of burst pressure of pipeline using twin-shear stress yield criterion’, Chin. J. Appl. Mech., 2011, 28, (2), 135–138.
  • R. Chaix: ‘Factors influencing the strength differential of high-strength steels’, Metall. Trans., 1972, 3, (2), 365–371.
  • D. C. Drucker: ‘Plasticity theory, strength-differential (SD) phenomenon, and volume expansion in metals and plastics’, Metall. Trans., 1973, 4, (3), 667–673.
  • G. C. Rauch and W. C. Leslie: ‘The extent and nature of the strength-differential effect in steels’, Metall. Trans., 1972, 3, (2), 377–389.
  • M. H. Yu: ‘Unified strength theory and its applications’, 2004, Berlin, Springer.
  • J. H. Zhao, Y. Li, W. B. Liang, and Q. Zhu: ‘Unified solution to ultimate bearing capacity of dumbbell shaped concrete-filled steel tube arch rib with initial stress’, China J. Highw. Transp., 2012, 25, (5), 58–66.
  • Y. Li, J. H. Zhao, W. B. Liang, and S. Wang: ‘Unified solution of bearing capacity for concrete-filled steel tube column with initial stress under axial compression’, J. Civ. Archit. Environ. Eng., 2013, 35, (3), 63–69.
  • J. H. Zhao, W. B. Liang, C. G. Zhang, and Y. Li: ‘Unified solution of Coulomb's active earth pressure for unsaturated soils’, Rock Soil Mech., 2013, 34, (3), 609–614.
  • C. G. Zhang, J. H. Zhao, Q. H. Zhang, and X. D. Hu: ‘A new closed-form solution for circular openings modeled by the unified strength theory and radius-dependent Yong's modulus’, Comput. Geotech., 2012, 42, 118–128.
  • C. G. Zhang, J. F. Wang, and J. H. Zhao: ‘Unified solutions for stresses and displacements around circular tunnels using the unified strength theory’, Sci. China Technol. Sci., 2010, 53, (6), 1694–1699.
  • J. H. Zhao, Y. Li, C. G. Zhang, J. F. Xu, and P. Wu: ‘Collapsing strength for petroleum casing string based on unified strength theory’, Acta Petrolei Sinica, 2013, 34, (5), 969–976.
  • H. F. Qiang, D. Z. Cao, and Y. Zhang: ‘Modified M-criterion based on unified strength theory and its application to grain crack prediction’, J. Solid Rocket Technol., 2008, 31, (4), 340–343.
  • J. H. Zhao, Y. Q. Zhang, H. J. Liao, and Z. N. Yin: ‘Unified limit solutions of thick wall cylinder and thick wall spherical shell with unified strength theory’, Chin. J. Appl. Mech., 2000, 17, (1), 157–161.
  • C. W. Jin, L. Z. Wang, and Y. Q. Zhang: ‘Strength differential effect and influence of strength criterion on burst pressure of thin-walled pipelines’, Appl. Math. Mech. (Engl. Ed.), 2012, 33, (11), 1361–1370.
  • L. Z. Wang and Y. Q. Zhang: ‘Plastic collapse analysis of thin-walled pipes based on unified yield criterion’, Int. J. Mech. Sci., 2011, 53, (5), 348–354.
  • Z. X. Duan and S. M. Shen: ‘Analysis and experiments on the plastic limit load of elbows under internal pressure’, Press. Vessel Technol., 2004, 121, (8), 1–4.
  • M. H. Yu: ‘Twin shear stress yield criterion’, Int. J. Mech. Sci., 1983, 25, (1), 71–74.
  • S. C. Fan, M. H. Yu, and S. Y. Yang: ‘On the unification of yield criteria’, Trans. ASME J. Appl. Mech., 2002, 68, (2), 341–343.
  • X. K. Zhu and B. N. Leis: ‘Influence of yield-to-tensile strength ratio on failure assessment of corroded pipelines’, J. Press. Vessel Technol. ASME, 2005, 127, (4), 436–442.
  • R. Hill: ‘The mathematical theory of plasticity’, 1950, Oxford, Oxford University Press.
  • T. A. Duffey: ‘Plastic instabilities in spherical vessels for static and dynamic loading’, J. Press. Vessel Technol. ASME, 2011, 133, (5), 1–6.

Reprints and Corporate Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

To request a reprint or corporate permissions for this article, please click on the relevant link below:

Academic Permissions

Please note: Selecting permissions does not provide access to the full text of the article, please see our help page How do I view content?

Obtain permissions instantly via Rightslink by clicking on the button below:

If you are unable to obtain permissions via Rightslink, please complete and submit this Permissions form. For more information, please visit our Permissions help page.