期刊文献+

Free torsion of thin-walled structural members of open-and closed-sections

Free torsion of thin-walled structural members of open-and closed-sections
下载PDF
导出
摘要 Free torsion of thin-walled structures of open- and closed-sections is a classical elastic mechanics problem, which, in literature, is often solved by the method of membrane analogy. The method of membrane analogy, however, can be only applied to structures of a single material. If the structure consists of both open- and closed-sections, the method of membrane analogy is difficult to be applied. In this paper, a new method is presented for solving the free torsion of thin-walled structures of open- and/or closed- sections with multiple materials. By utilizing a simple statically indeterminate concept, torsional equations are derived based on the equilibrium and compatibility conditions. The method presented here not only is very simple and easy to understand but also can be applied to thin-walled structures of combined open- and closed-sections with multiple materials. Free torsion of thin-walled structures of open- and closed-sections is a classical elastic mechanics problem, which, in literature, is often solved by the method of membrane analogy. The method of membrane analogy, however, can be only applied to structures of a single material. If the structure consists of both open- and closed-sections, the method of membrane analogy is difficult to be applied. In this paper, a new method is presented for solving the free torsion of thin-walled structures of open- and/or closed- sections with multiple materials. By utilizing a simple statically indeterminate concept, torsional equations are derived based on the equilibrium and compatibility conditions. The method presented here not only is very simple and easy to understand but also can be applied to thin-walled structures of combined open- and closed-sections with multiple materials.
出处 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 2014年第1期25-32,共8页 应用数学和力学(英文版)
关键词 TORSION THIN-WALLED open-section closed-section shear flow shear stress torsion, thin-walled, open-section, closed-section, shear flow, shear stress
  • 相关文献

参考文献10

  • 1Timoshenko,S.P,Goodier,J.N. Theory of Elasticity[M].McGraw-Hill Kogakusha Ltd,Tokyo,1970.
  • 2Boresi,A.P,Chong,K.P. Elasticity in Engineering Mechanics[M].Elsevier,New York,1987.
  • 3Boresi,A.P,Schmidt,R.J,Sidebottom,O.M. Advanced Mechanics of Materials[M].John Wiley & Sons Inc,New York,1993.
  • 4Loughlan,J,Ata,M. The analysis of carbon fibre composite box beams subjected to torsion with variable twist[J].{H}Computer Methods in Applied Mechanics and Engineering,1998.373-391.
  • 5Loughlan,J,Ahmed,M.N. Multi-cell carbon fibre composite box beams subjected to torsion with variable twist[J].{H}Thin-Walled Structures,2008.914-924.
  • 6Kaiser,C,Paracchini,P.V,Francescatti,D. Analysis of composite thin-walled multi-celled beams with elastic couplings[A].Woodhead Publishing Ltd,Cambridge,1998.173-180.
  • 7Ferrero,J.F,Barrau,J.J,Segura,J.M,Castanie,B.,and Sudre,M. Torsion of thin-walled composite beams with mid-plane symmetry[J].{H}Computers & Structures,2001.111-120.
  • 8Bauchau,O.A,Coffenberry,B.S,Rehfield,L.W. Composite box beam analysis:theory and experiments[J].{H}Journal of Reinforced Plastics and Composites,1987.25-35.
  • 9Massa,J.C,Barbero,E.J. A strength of materials formulation for thin-walled composite beams with torsion[J].{H}Journal of Composite Materials,1998.1560-1594.
  • 10Jung,S.N,Park,I.J,Shin,E.S. Theory of thin-walled composite beams with single and double-cell sections[J].{H}COMPOSITES PART B-ENGINEERING,2007.182-192.

相关作者

内容加载中请稍等...

相关机构

内容加载中请稍等...

相关主题

内容加载中请稍等...

浏览历史

内容加载中请稍等...
;
使用帮助 返回顶部