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Element stiffness matrix and modified coefficients for circular tube with tapered ends

机译:锥形端圆管的单元刚度矩阵和修正系数

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By axially connecting a constant-section circular tube to two tapered circular tubes, a so-called circular tube with tapered ends structural member is obtained. To get the element stiffness matrix of a tube with tapered ends, a transfer matrix method is introduced in this paper. Transfer matrices for the constant-section tube and tapered tubes are derived firstly, and then the element stiffness matrix for a tube with tapered ends is obtained on the basis of the relationship of the transfer matrices. Two typical examples are given to verify the element stiffness matrix. And the stiffness matrix for a tube with tapered ends can be treated as a modification of the stiffness matrix for a constant-section tube. Stiffness modified coefficients are introduced to represent the modification, and a table of stiffness modified coefficients for tubes of frequently used dimensions is given at the end of the paper.
机译:通过将等截面圆形管轴向连接到两个锥形圆形管,获得具有锥形端部结构构件的所谓圆形管。为了获得具有锥形端部的管的单元刚度矩阵,本文引入了传递矩阵法。首先导出等截面管和锥形管的传递矩阵,然后根据传递矩阵之间的关系,得到端部为锥形的管的单元刚度矩阵。给出两个典型的例子来验证单元刚度矩阵。具有锥形端部的管的刚度矩阵可以视为等截面管的刚度矩阵的修改形式。引入刚度修正系数来表示该修正,并在本文结尾给出了常用尺寸管的刚度修正系数表。

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