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1)  slender eccentrically compressed member
细长偏心压杆
2)  eccentrically loaded columns
偏心压杆
1.
A simple and unified formula for design of eccentrically loaded columns and members under thecombined action of compression and lateral loads, which has been adopted in the Chinese Code forDesign of Timber StrUctures, is introduced in this paper.
考虑了木材的非线性性质和杆件受力后的二阶效应影响,提出了计算偏心压杆、压弯构件以及既有偏心力又有横向荷载的杆件的统一的简单公式。
3)  slender compressive rod
细长压杆
1.
The curvature formula of tiny curved rod,together with the vector method of area,is applied to inference for Euler formula about critical load of slender compressive rod which one end is fixed and another is free.
利用杆件微弯的曲率公式和面积向量法,求得一端固定、一端自由压杆的临界压力欧拉公式,为该约束条件下细长压杆的临界压力公式推导提供了另一种方法。
2.
The equilibrium condition of slender compressive rod with tiny curvature,together with the curvature formula,is applied to inference for the equations both of slope and deflection,which apply to all kinds of slender compressive rod.
利用细长压杆微小弯曲的平衡条件和曲率计算公式,得到了统一的压杆转角方程和挠曲线方程,并将其用于几种常见支承条件的细长压杆,方便地求得了相应压杆的临界压力欧拉公式。
4)  eccentric compression bar
偏心受压杆
1.
As a geometric nonlinearity analysis example in non-perfect system,this paper applies the analytical method to solve moment magnification factor of the eccentric compression bar,and uses structure instability judgement criterion of analytical method for the stability analysis.
作为非完善体系几何非线性分析的例子,本文应用解析法求解了偏心受压杆的弯矩增大系数,并用解析方法的结构失稳判断准则,进行了稳定性分析。
5)  Slender shaft with eccentricity
偏心细长轴
6)  Euler's pole
受压细长杆
1.
A geometrical relation between longitudinal displacement and transverse displacement of a Euler's pole is(obtained) by Lagrange's description method,and a nonlinear dynamic model expressed by partial-differential equations is(established.
利用Lagrange描述法建立了受压细长杆因弯曲引起的轴向位移与横向位移之间的关系,并建立了由偏微分方程组描述的非线性动力学模型。
补充资料:在AutoCAD中偏心圆锥与偏心圆台实体的画法
现在要画一个偏心圆锥,底面在WCS的XY平面上,圆心(0,0,0),半径100,顶点(300,0,400)在ZX平面上.

1)连接PA,PB. A(-100,0,0) B(100,0,0)



图1



在当前坐标下:


2)延长PA到C,使PA=CA;延长PB到D,使PB=DB;


3)连接CD;


4)以CD为直径画圆;


5)用XLINE命令中的二等分选项作角CPD的角平分线PO,交CD于O;


6)过O作CD的垂线,交圆于E,F;



图2



7)用三点UCS命令,取三点为:O,P,C;


8)过点O作PO的垂线GO,交PC于G;



图3



9)再次用三点UCS命令,取三点为O,F,G;


10)现在就可以画椭圆锥了!
cone-e-c-捕捉O点-捕捉F点-捕捉G点-a-捕捉P点;



图4



11)回到WCS,剖切椭圆锥
SL-选择椭圆锥-回车-XY-回车-捕捉P点.


12)删除辅助线条.



图5

说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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