DISCRETE FIELD STABILITY ANALYSIS OF PLANAR TRUSSES

被引:5
作者
AVENT, RR
ISSA, RRA
CHOW, ML
机构
[1] UNIV SO MISSISSIPPI,SCH ENGN TECH,HATTIESBURG,MS 39406
[2] LOUISIANA STATE UNIV,DEPT MATH,BATON ROUGE,LA 70803
来源
JOURNAL OF STRUCTURAL ENGINEERING-ASCE | 1991年 / 117卷 / 02期
关键词
D O I
10.1061/(ASCE)0733-9445(1991)117:2(423)
中图分类号
TU [建筑科学];
学科分类号
0813 ;
摘要
The techniques of discrete field mechanics are used to perform an elastic stability analysis of planar X-braced columns. Closed-form analytical formulas are derived that are independent of the number of joints in the system; thus, the solution of large, simultaneous equations is avoided. The explicit formula derived is used to develop a series of curves showing the critical buckling load for various planar, X-braced, truss configurations and geometries. A comparison of critical buckling loads for the X-braced truss indicates that the modified Euler critical load may very up to 85% from the loads obtained by the discrete field analysis method. The study also shows that as the number of panels increases from four to 32, the buckling-load ratios also increase. The X-braced truss depth has a direct relationship to the shearing force, which in turn will affect the buckling load of the truss system. Variations in chord member areas create variations in buckling-load ratios. The effects on the buckling ratios of the last two factors tend to diminish as the number of panels increases.
引用
收藏
页码:423 / 439
页数:17
相关论文
共 10 条
[1]  
AVENT RR, 1982, J STRUCT DIV-ASCE, V108, P2192
[2]  
AVENT RR, 1981, S LONG SPAN ROOF TRU, P149
[3]  
Bleich F, 1952, BUCKLING STRENGTH ME
[4]  
DEAN DL, 1976, CISM LECTURES, V203
[5]  
DEAN DL, 1969, J STRUCT ENG-ASCE, V95, P1997
[6]  
DEAN DL, 1972, J ENG MECH DIVISION, V98, P1893
[7]   SUPERELEMENT STIFFNESS MATRIX FOR SPACE-TRUSSES [J].
ISSA, RRA ;
AVENT, RR .
JOURNAL OF STRUCTURAL ENGINEERING-ASCE, 1984, 110 (05) :1163-1179
[8]   STABILITY OF BEAM-LIKE LATTICE TRUSSES [J].
NOOR, AK ;
WEISSTEIN, LS .
COMPUTER METHODS IN APPLIED MECHANICS AND ENGINEERING, 1981, 25 (02) :179-193
[9]  
RENTON JD, 1973, INT J SOLIDS STRUCT, V9, P1498
[10]  
TIMOSHENKO SP, 1961, THEORY ELASTIC STABI, P144