期刊文献+

基于弯曲弹簧模型的裂纹混凝土梁动力特性分析 被引量:12

Dynamic characteristics of concrete beams with a crack based on a bending spring model
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摘要 利用结构振动波传播理论,将含裂纹混凝土梁以裂纹为界划分为两段连续的波导体,为了表征由裂纹引起的梁中波传播的不连续特性,引入了模拟裂纹的弯曲弹簧模型。通过理论计算得到了裂纹简支梁的特征方程,并以一裂纹混凝土简支梁为例进行数值分析,讨论了裂纹的深度和位置对裂纹梁各阶固有频率的影响。 Based on vibration wave propagation theory, a concrete beam is divided into two separate segments by a crack. To characterize the local discontinuity on account of the crack, a bending spring model is proposed to model the crack. The characteristic equation of a simple supported cracked beam is deduced, and a numerical analysis is implemented, the effects of the depth and location of the crack on natural frequencies of cracked beam are discussed.
出处 《世界地震工程》 CSCD 北大核心 2006年第1期45-48,共4页 World Earthquake Engineering
基金 国家自然科学基金资助项目(编号 50378041) 教育部优秀青年教师资助计划资助项目(2004)
关键词 波传播 弯曲弹簧模型 裂纹梁 频率 wave propagation bending spring model cracked beam angular frequency
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参考文献5

  • 1Yokoyama T,Chen M C.Vibration analysis of edge-cracked beams using a line-spring model[J].Engineering Fracture Mechanics,1998,59(3):403-409.
  • 2刘平.刚度缺陷弯曲梁的动力特性[J].世界地震工程,2003,19(4):127-131. 被引量:2
  • 3Ostuchowicz W M,Krawczuk M.Analysis of the effect of cracks on the natural frequencies of a cantilever beam[J].Journal of Sound and Vibration,1991,150(2):191-201.
  • 4Zhu H P,Luo H,Wang DS.Identification of cracks of beams based on wave-impedance method[A].Structural Health Monitoring and Intelligent Infrastructure[C],vols 1 and 2,Editors:Wu Z S,Abe M,705-710,2003.
  • 5Bamnios G,Trochides A.Dynamic behavior of a cracked cantilever beam[J].Applied Acoustics,1995,45(2):97-112.

二级参考文献6

  • 1[1]Nash G E. An analysis of the forces and bending moments generated during the notched beam impact test[J]. International Journal of Fracture Mechanics,1969,(5):269-286.
  • 2[2]Kishimoto K,Aoki S and Sakata M. Simple formula for dynamic stress intensity factor of pre - cracked Charpy specimen[J]. Engineering Fracture Mechanics,1980,13,501-508.
  • 3[3]Kishimoto K, Fujino Y, Aoki S and Sakata M. A simple formula for the dynamic stress intensity factor of an impacted freely-supported bend speci men [J]. JSME International Journal Series, 1990, I33,51-56.
  • 4[4]Adams R D, Cawley P, Pye C J, Stone B J. A vibration technique for non - destructive assessing the integrity of structures[J]. Journal of Mechanical Engineering Science,1978,20,93-100.
  • 5[5]Fernadandez-Saez J, Rubio L, Navarro C. Approximate calculation of the fundamenttal ferequency for bending vibratons of cracked beams[J].Journal of Sound and Vibration,1999,225(2):345-352.
  • 6[6]Yang X F, Swamidas A S J and Seshadri R, Crack identification in vibrating beams using the energy method [J]. Journal of Sound and Vibration,2001,244(2):339-357,

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