WANG Deng-feng, CAO Ping-zhou. STUDY ON STABILITY OF LARGE-SCALE THIN-WALLED CYLINDRICAL SHELLS SUBJECTED TO PARTIAL AXIAL COMPRESSION[J]. Engineering Mechanics, 2009, 26(4): 38-045.
Citation: WANG Deng-feng, CAO Ping-zhou. STUDY ON STABILITY OF LARGE-SCALE THIN-WALLED CYLINDRICAL SHELLS SUBJECTED TO PARTIAL AXIAL COMPRESSION[J]. Engineering Mechanics, 2009, 26(4): 38-045.

STUDY ON STABILITY OF LARGE-SCALE THIN-WALLED CYLINDRICAL SHELLS SUBJECTED TO PARTIAL AXIAL COMPRESSION

More Information
  • Received Date: December 31, 1899
  • Revised Date: December 31, 1899
  • The large-scale thin-walled cylindrical shells used in the chemical or electric power engineering are always located some beams to support attached equipment because of the technology requirement. Consequently, the cylinder wall is subjected to partial axial compression from the beam. In the consideration of circumferential weld imperfection, a great amount of nonlinear numerical analyses are conducted to investigate the stability of the cylindrical shells when the cylinders are subjected to partial axial compression with the loading subtended angle being less than 10°. The research shows that the circumferential weld imperfection significantly influences the buckling bearing capacity of the cylinder subjected to partial axial compression. When the circumferential weld is located on the height where the maximum inward radial displacement occurs in the post buckling mode of the perfect cylinder, the imperfection causes the most unfavorable influence. The more significant amplitude of the weld imperfection will reduce the buckling bearing capacity of the cylinder, but the amplitude has little influence on the post buckling performance. The interaction between neighboring weld imperfection slightly increases the buckling bearing capacity of the cylinder. Based on a great many numerical computation results, the design recommendation is suggested with the varying imperfection amplitude and the ratio of radius against shell wall.
  • Related Articles

    [1]JIANG Li-hong, TAN Mei-lan. EFFECTS OF DRILLSTRING END CONSTRAINTS ON SINUSOIDAL BUCKLING LOADS[J]. Engineering Mechanics, 2010, 27(12): 219-223.
    [2]LI Ming, WU Lin-zhi, GUAN Zheng-xi, MA Li. THE BUCKLING ANALYSIS OF SANDWICH COLUMNS REINFORCED BY METALLIC TUBES[J]. Engineering Mechanics, 2010, 27(12): 34-039.
    [3]LI Yun-liang, LU Ming-yu, TAN Hui-feng. INITIAL IMPERFECTION SENSITIVITY ANALYSIS OF MEMBRANE BUCKLING BASED ON DIRECTLY DISTURBING METHOD[J]. Engineering Mechanics, 2010, 27(8): 94-099.
    [4]XIONG Yuan-bo, LONG Shu-yao, HU De-an. LOCAL PETROV-GALERKIN METHOD FOR BUCKLING ANALYSIS OF A THIN PLATE[J]. Engineering Mechanics, 2006, 23(1): 23-27.
    [5]LIU Chang-hong, CHEN Qiu. AN INTERVAL FINITE ELEMENT METHOD FOR BUCKLING ANALYSIS OF FUZZY-STOCHASTIC STRUCTURES[J]. Engineering Mechanics, 2004, 21(1): 52-55.
    [6]ZHU En-chun, C. R. Calladine. BUCKLING OF THIN CYLINDRICAL SHELLS UNDER LOCALLY AXIAL COMPRESSION[J]. Engineering Mechanics, 2003, 20(2): 168-170.
    [7]WANG Gang-feng, KANG Yi-lan. A SIMPLIFIED ANALYSIS OF FRACTURE AND BUCKLING-DRIVEN DELAMINATION OF FUNCTIONALLY GRADED MATERIALS[J]. Engineering Mechanics, 2002, 19(1): 103-108.
    [8]Liu Zongde, Han Mingbao, Wang Ren, Chen Yuze. CREEP BUCKLING OF COLUMNS UNDER NONUNIFORM TEMPERATURE DISTRIBUTION[J]. Engineering Mechanics, 1995, 12(3): 7-12.
    [9]Chen Wen, Ren Wenmin, Zhang Wei. BUCKLING ANALYSIS OF RING-STIFFENED CYLINDRICAL SHELLS BY FINITE STRIP METHOD[J]. Engineering Mechanics, 1994, 11(3): 12-17.
    [10]Wang Deyu, Yang Guitong. DYNAMIC ELASTIC BUCKLING OF CYLINDRICAL SHELLS UNDER TORSIONAL IMPACT BASED ON THE CATASTROPHE THEORY[J]. Engineering Mechanics, 1992, 9(2): 36-40.

Catalog

    CAO Ping-zhou

    1. On this Site
    2. On Google Scholar
    3. On PubMed

    Article Metrics

    Article views (1380) PDF downloads (460) Cited by()

    /

    DownLoad:  Full-Size Img  PowerPoint
    Return
    Return