期刊文献+

塔桅结构的斜索面内固有振动计算的修正Irvine方程 被引量:6

MODIFIED IRVINE EQUATIONS FOR IN-PLANE NATURAL VIBRATIONS OF INCLINED CABLES IN TOWER AND GUYED MAST STRUCTURES
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摘要 针对Irvine方程计算斜索面内固有振动的不足之处,在推导出整体割线坐标下斜拉索的动力平衡方程式的基础上求得了能简单计算斜索固有振动特性的修正Irvine方程。通过与用Galerkin法得到的精确解进行的对比表明,利用该修正方程能较准确地计算出斜拉索的面内固有振动频率和固有振型。 Based on the derived in-plane equations of motion for inclined cables in the global secant coordinate system, the modified Irvine equations are deduced, which compensates the limitation of Irvine equations in calculating the in-plane natural vibration of inclined cables. Compared with the exact results obtained by a Galerkin method, it is shown that the modified Irvine equations can be used to calculate the in-plane natural frequencies and modal shapes of inclined cables.
出处 《工程力学》 EI CSCD 北大核心 2007年第4期18-23,共6页 Engineering Mechanics
基金 福州大学科技发展基金资助项目(2005XQ25)
关键词 结构工程 塔桅结构 斜索 固有振动 修正Irvine方程 structural engineering tower and guyed mast structure inclined cable natural vibration modified Irvine equations
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参考文献11

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同被引文献72

  • 1苏成,徐郁峰,韩大建.频率法测量索力中的参数分析与索抗弯刚度的识别[J].公路交通科技,2005,22(5):75-78. 被引量:71
  • 2任伟新,陈刚.由基频计算拉索拉力的实用公式[J].土木工程学报,2005,38(11):26-31. 被引量:137
  • 3冉志红,李乔.斜拉索非线性振动的奇异摄动解法[J].西南交通大学学报,2006,41(3):355-359. 被引量:19
  • 4Irvine H M. Cable structures [M]. Dover Publications, In., New York: The Massachusetts Institute of Technology Press, 1981.
  • 5Irvine H M. Free vibrations of inclined cables [J]. Journal of the Structural Division, 1978, ASCE 104(ST2): 343-- 347.
  • 6Yamaguchi H, lto M. Linear theory of free vibrations of an inclined cable in three dimensions [J]. Proceedings of The Japan Society of Civil Engineers, 1979, 286: 29--36.
  • 7Yamaguchi H. Fundamentals of cable dynamics [C]. Proceedings of International Seminar on Cable Dynamics, Technical Committee on Cable Structures and Wind, 1997: 81--94.
  • 8Triantafyllou M S. The dynamics of taut inclined cables [J]. Quarterly Journal of Mechanics and Applied Mathematics, 1984, 37(3): 421--440.
  • 9Yamaguchi H, Miyata T, Ito M. Free in-plane vibration of a cable with bending rigidity [J]. Proceedings of The Japan Society of Civil Engineers, 1982, JSCE 319: 13-- 19.
  • 10Mehrabi A B, Tabatabai H. A unified f'mite difference formulation for free vibration of cables [J]. Journal of Structural Engineering, 1998, ASCE 124(11): 1313-- 1322.

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