ANSYS结构分析软件课程设计
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[任务一]计算图示结构的内力,应力和变形,并根据强度理论做出强度判断,其中1668.333N =p F 、截面直径0.050275m =d 。
解:取F 点的竖向位移∆为基本未知量。
则每个杆件的轴力
i i
Ni l EAu F =
其中每个杆件的伸长量i i u αsin ∆= 考虑节点F 的平衡
∑===∑5
1sin ,0i P
i i N y F F F α
所以∑
==∆5
12sin i P i i F l EA
α
解得m 6
1065957.4-⨯=∆
N l EAu F F N N 430.1931
1
51===
N l EAu F F N N 040.3712
2
42==
=
N l EAu F N 168.5373
3
3==
Pa 97438.40851
51==
=A F N σσ .7913Pa 8134812
42===A F N σσ
.5840Pa 7066023
3==
A
F N σ
现根据强度理论进行强度判断,由HRB335的强度设计值是300000000Pa ,且
Pa Pa 0,.5840706602321===σσσ
第一强度理论:Pa f Pa r 300000000.584070660
21=≤=σ 第二强度理论:Pa f P r 300000000a .584070660
2)(3212=≤=--=σσνσσ 第三强度理论: Pa f P r 300000000a .5840706602312=≤=-=σσσ 第四强度理论:
[]
Pa f P r 300000000a .5840706602)()()(212
2312322214
=≤=⎭
⎬⎫
⎩⎨⎧-+-+-=σσσσσσσ电算结果如图所示:
命令流
/NOPR ! Suppress printing of UNDO process
/PMACRO ! Echo following commands to log
FINISH ! Make sure we are at BEGIN level /CLEAR,NOSTART ! Clear model since no SAVE found
! WE SUGGEST YOU REMOVE THIS LINE AND THE FOLLOWING STARTUP LINES
!*
!*
/NOPR
/PMETH,OFF,0
KEYW,PR_SET,1 KEYW,PR_STRUC,1 KEYW,PR_THERM,0
KEYW,PR_FLUID,0
KEYW,PR_ELMAG,0
KEYW,MAGNOD,0
KEYW,MAGEDG,0
KEYW,MAGHFE,0
KEYW,MAGELC,0
KEYW,PR_MULTI,0
KEYW,PR_CFD,0
/GO
!*
!*
/PREP7
!*
ET,1,LINK1
!*
R,1,0.1984e-4, ,
!*
!*
MPTEMP,,,,,,,,
MPTEMP,1,0
MPDATA,EX,1,,2.0e11
MPDATA,PRXY,1,,0.3
K,1,0,0,,
K,2,2,0,,
K,3,4,0,,
K,4,6,0,,
K,5,8,0,,
K,6,4,-3,,
LSTR, 1,
6
LSTR, 2,
6
LSTR, 3,
6
LSTR, 4,
6
LSTR, 5,
6
FLST,5,5,4,ORDE,2
FITEM,5,1
FITEM,5,-5
CM,_Y,LINE
LSEL, , , ,P51X CM,_Y1,LINE CMSEL,,_Y
!*
LESIZE,_Y1, , ,1, , , , ,1
!*
FLST,2,5,4,ORDE,2 FITEM,2,1 FITEM,2,-5 LMESH,P51X
FINISH
/SOL
FLST,2,5,1,ORDE,3 FITEM,2,1 FITEM,2,3 FITEM,2,-6
!*
/GO
D,P51X, , , , , ,ALL,
, , , ,
FLST,2,1,3,ORDE,1
FITEM,2,6
!*
/GO
FK,P51X,FY,-1668.3
/STATUS,SOLU
SOLVE
FINISH
/POST1
AVPRIN,0, ,
ETABLE,fxi,SMISC, 1
!*
ETABLE,,ERASE,1
AVPRIN,0, ,
ETABLE,mforce,SMISC, 1
!*
AVPRIN,0, ,
ETABLE,mstress,LS, 1
!*
!*
PLLS,MFORCE,MFORCE,1,
)/GOP ! Resume
printing after UNDO
process
)! We suggest a save at
this point
[任务二]计算图示结构的内力图,并对其应力和变形进行分析。
解:利用结构对称性,取1/2结构解题,其基本体系如下图示,