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The Similarity of Deformations in High-rise Buildings

机译:高层建筑中变形的相似性

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For A column shape high-rise building which the shape and the structure of every layer are the same and the number of the story is more enough, Author proved that the interaction between the upper structure and the foundation can be estimated simply by means of chain model and the theory of matrix continued fraction. That is, the subsidence u_1 of the first story can be divided into many special patterns y_j. Namely it is u_1 = ∑a_jy_j. Every pattern obeys an index decay from story to story, or say, the subsidence of the i-th story will becomes u_i = ∑a_j d_j~(i-1) y_j(‖d_j‖ < 1). The most patterns will be almost zero and only a pattern u_i ≈ a_1 d_1~(i-1) y_1(i>>1) after several stories in the most stories high enough, except the several stories very near the foundation. Here the y_j or d_j is just the eigenvectors or the eigenvalues of a matrix decided only by the structure of a standard layer respectively. The y_1 often takes the shape like a dish or a bowl. The phenomenon mentioned in this paper is well known by engineers, but the theory explanation is given up only in these years. This result will be commonly used in the urban constructions.
机译:对于柱状高层构建,其形状和每个层的结构相同并且故事的数量越多于,撰写的作者证明,可以简单地通过链简单地估计上部结构和基础之间的相互作用模型与基质概念分数。也就是说,第一故事的沉降U_1可以分为许多特殊模式Y_J。即它是U_1 =Σa_jy_j。每个模式服从一个指数衰变从故事情节,或者说,第i个故事会下陷变得u_i =Σa_jD_J〜第(i-1)y_j(‖d_j‖<1)。最格局将几乎为零,仅一个模式u_i≈A_1 D_1〜(I-1)Y_1(I 1)之后最故事足够高的几个故事,除了几个故事非常接近的基础。这里,Y_J或D_J只是特征向量或矩阵的特征向量,仅通过标准层的结构决定。 Y_1通常像盘子或碗一样塑造形状。本文提到的现象是由工程师众所周知的,但该理论解释仅在这些年内得到。这一结果将在城市建设被普遍使用。

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