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1)  shear-wall structure supported by frames
部分框支剪力墙
2)  part frame shearing force wall structure
部分框支剪力墙结构
1.
Research on part frame shearing force wall structure design of high floor buildings;
高层建筑部分框支剪力墙结构设计研究
3)  frame supported sub-shearwall
框支分区剪力墙
1.
Research on simplified analysis method of tall building structures with frame supported sub-shearwalls;
框支分区剪力墙高层结构整体简化分析方法研究
4)  frame-supported shear wall
框支剪力墙
1.
The paper points out that such a structure system should be strengthened by drawing up a reasonable plan through conceptual design,and finding out weak parts of the structure from correct modeling and computing and that the transfer girder in frame-supported shear wall is not always eccentric tension element.
文章介绍了万基高层商住楼框支剪力墙结构的设计,包括结构概念设计、结构三维整体分析、转换层有限元分析。
2.
In this paper,the mechanical properties of transforming beam in frame-supported shear wall subjected to vertical load,wind load and seismic action are analyzed.
分析竖向荷载、风荷载、地震作用下框支剪力墙中框支梁的力学性能,表明框支梁截面高度对框支梁的力学性能影响很大,当框支梁截面高度不超过该梁净跨的1/7时,框支梁内力较小,且框支梁挠度及框支楼层的层间侧移均能满足建筑功能要求,这为框支梁的设计提供了实用的理论根据。
5)  shear wall supported on frame
框支剪力墙
1.
The structure of shear wall supported on frame has been used widely in China for providing large commercial space at bottom storey.
框支剪力墙结构可以提供建筑底层大空间,因此在实际工程中被广泛地采用。
2.
Correspondingly, transfer structures must be designed to transform the top smaller column grids into the bottom larger column grids or transform the top shear wall structure into the bottom frame structure, the latter is called the structure of shear wall supported on frame at the bottom large space.
相应地,进行结构设计时,应设置托柱转换结构将上部小柱网框架结构转换为底部大柱网框架结构;或设置托墙转换结构将上部小开间剪力墙结构转换为底部大开间框架结构,即底部大空间框支剪力墙结构。
6)  shear wall structures supported on frames
框支剪力墙
1.
Research of the Optimal Rigidity of Shear Wall Linked with the Ground and the Simplified Calculation Method for Shear Wall Structures Supported on Frames;
框支剪力墙结构的简化计算和落地剪力墙合理刚度研究
补充资料:部分


部分
portion

  部分【训币佣;。op”H,l,集合的 对于直线上的集合,是指集合与区间的交集;对于。维空问(性)2)中的集合,是指集合与开球、开长方体、开超平行体的交集.这个概念的重要性基于下述事实:集合A在集合B中处处稠密,如果B的任何非空部分含有A的点,换言之,闭包AOB集合A在B中无处稠密,如果A在B的任何部分中无处稠密,即B的任何部分均不含于A,
  
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