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標(biāo)題: 一個固體力學(xué)的仿真計算 [打印本頁]

作者: 潑墨    時間: 2013-12-19 19:22
標(biāo)題: 一個固體力學(xué)的仿真計算
本帖最后由 潑墨 于 2013-12-19 19:24 編輯
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/ z' C7 A# D& O0 Y! f8 E) \, ]& ?Two metallic beams a  and  c are fixed to a block as shown below. Both beam a  and beam  c  remain perpendicular
5 B* I* L- o5 q; M% f% jto block  b  at the connecting points. Beam  a  is attached to a wall and it remains perpendicular to the wall at the 5 E9 C# l0 s! t! G. g
other end. Beam c is passed through a hole in the wall. Direction of the hole is perpendicular to the wall surface.   ; j  J( t" F+ W% A: W8 j0 x* ~# F
Related dimensions are shown on the diagram. The diagram is in millimeter. Beams  a  and c  have a circular ( R/ \5 O2 Y) }, Y# k2 D# h
cross-section with a diameter of 0.7mm. The Young’s modulus is 70 GPa. Both beam a  and beam  c  are initially 2 B, l( l) {( S  n+ J: R$ h
straight.  ( `- V, Y2 m/ o, y7 H7 k
Neglect gravity. Assume a perfect linear relationship between stress  and strain for beams  a  and c . Neglect axial
# W5 l  H$ y/ k6 eelongation or compression of beams  a  and  c .  ) P9 Z: o, f" j4 m4 A. \. a! Q
Using elliptic integrals, derive relevant entities to predict the final shapes of beams a  and  c  when beam c  is pulled * d* r, F4 E. z; X' o- Z8 j
for 10 mm in the indicated direction.   
1 E5 C( ~, E8 M# ~) O8 p/ b3 B# o7 YUse Matlab to implement your derivations and plot the deflected shapes of beams a  and  c  in a figure. You should 3 i+ z+ a* h, z7 U+ Z$ a0 C
also plot block  b at the desired position. Please make sure your plot has a correct X-Y scale so that the figure 2 E2 l6 n, Y& m$ Y) Y2 {
looks realistic.
- a3 K( ~$ @# n# K! ~4 y; l5 gPlease also compare how close the deflected shapes of beams  a  and  c  are to circular arcs, by drawing circular arcs & ~4 ]% w2 _4 T: Q- G" y8 D+ r' V
which pass through the two ends of beams a  and c . The circular arcs should also be perpendicular to the wall $ N* E! M8 w/ @" Q
surface at one end. - H: l. e) E* G9 v5 O+ @$ E
[attach]306825[/attach]
作者: 潑墨    時間: 2013-12-19 19:25
大概有10個以上的未知數(shù)和方程,但是含有數(shù)個超越方程,用matlab做仿真一直沒出來
% j8 T4 t+ T7 U7 G4 a有大俠有好的方法么。。。。。
作者: 茉莉素馨    時間: 2013-12-19 20:42
這個沒有人會回的,樓主放棄吧
作者: wolalala12    時間: 2013-12-19 21:08
茉莉素馨 發(fā)表于 2013-12-19 20:42
, B5 D* z+ W7 Z  {, h0 R# s( q這個沒有人會回的,樓主放棄吧
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同馬克
' }% ]! R& K) H3 P4 H+ |9 G6 j& b
作者: 成形極限    時間: 2013-12-19 23:11
樓主這是在國外深造啊?
作者: 成形極限    時間: 2013-12-19 23:39
老實說,我不會做,看了下題目,估計了下,估摸著是這種形狀,哈哈  g2 O' o( a' v: l0 D
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應(yīng)該B的重力影響比較大吧
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. ~6 j$ ?  u$ r[attach]306852[/attach]
作者: liushaobo1989    時間: 2013-12-20 16:38
求變形嗎?可以使用有限元?
作者: 16443    時間: 2013-12-23 22:38
B看成剛性體
: f! U1 e1 [7 `或略a和c的軸向變形
7 y5 w( O9 I, ^根據(jù)撓度方程聯(lián)列a和c的變形方程




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