木结构建筑楼盖结构模态试验及其有限元分析
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  • 英文篇名:Modal Test and Finite Element Model of Floor of Wooden Building
  • 作者:谢文博 ; 丁叶蔚 ; 王正 ; 王韵璐 ; 杨静 ; 赵天长
  • 英文作者:XIE Wen-bo;DING Ye-wei;WANG Zheng;WANG Yun-lu;YANG Jing;ZHAO Tian-chang;School of Materials Science and Engineering, Nanjing Forestry University;Nanjing University of Information Science & Technology;Jiangsu Polytechnic College of Agriculture and Forestry;Jiangsu Tiger Woods Construction Engineering Company Ltd.;
  • 关键词:木结构 ; 楼盖结构 ; 模态试验 ; 固有频率 ; 楼盖振型 ; 建筑舒适度 ; 有限元分析
  • 英文关键词:Wooden structure;;Floor structure;;Modal test;;Natural frequency;;Vibration mode;;Comfort of buildings;;Finite element analysis
  • 中文刊名:LCGY
  • 英文刊名:China Forest Products Industry
  • 机构:南京林业大学材料科学与工程学院;南京信息工程大学;江苏农林职业技术学院;江苏森之虎建筑工程有限公司;
  • 出版日期:2019-06-06
  • 出版单位:林产工业
  • 年:2019
  • 期:v.46;No.286
  • 基金:2016年战略性新兴产业重大创新及公共服务平台(苏财建[2016]221号);; 2017年江苏省苏北科技专项(富民强县)项目(SZ-LYG2017013)
  • 语种:中文;
  • 页:LCGY201906004
  • 页数:6
  • CN:06
  • ISSN:11-1874/S
  • 分类号:21-26
摘要
研究了木结构建筑楼盖结构振动特性与建筑舒适度耦合性能,对其开展有限元振动模型计算、模态试验及振型和舒适度分析。结果表明:楼盖结构基频模拟值、单向模态试验值和双向模态试验值均满足楼盖结构不小于15.623 Hz设计要求;楼盖结构经有限元模拟计算的前三阶固有频率中,其基频振型为长度、宽度方向的弯曲振型,第二阶为长度方向的弯曲振型,第三阶为宽度方向的弯曲振型;楼盖结构的双向模态试验的基频呈x向的一阶弯曲振形;二阶固有频率呈x向的二阶弯曲振形。
        The coupling characteristics of vibration characteristics and building comfort of wood structure building floor structures were studied. The finite element vibration model calculation, modal test and vibration mode and comfort analysis were carried out. The results showed that the simulated basic frequency value, unidirectional modal test value and the bidirectional modal test values were greater than15.623 Hz, which was required by design, and was consistent with the standard of the comfort of buildings. In the finite element modelling of floor, the fundamental frequency vibration mode was the bending mode of the length and width directions, and the second order was the bending mode of the length direction, the third order were the bending modes of the width direction; The bidirectional mode test of the floor structure had a fundamental frequency, which was a first-order bending mode in the x direction; the second-order natural frequency value was a second-order bending mode in the x direction.
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