I am a beginner , My doubt is that I have to Plot Stress Contour of tapered cantilever beam analysed using FEA now I have the value of element Stresses like sigmax , sigmay , tauxy ? How to proceed ?? Please Help..

11 commentaires

darova
darova le 29 Juin 2020
Can you show/attach the data?
Shubhang Jain
Shubhang Jain le 29 Juin 2020
Modifié(e) : darova le 29 Juin 2020
Thankyou for responding first .
I have divided the beam in 10 elements in plane X-Y .Where X=(0:0.1:2) and Y=(0:0.025:0.5) . I have done programming to formulate Elemental stresses i.e 30*1 matrix having 10 sigmax, sigmay and tauxy each .
Sigma_X=1.0e+03 * [-4.2996; -3.6313; -2.7780; -1.8074; -0.6545; 4.2996; 3.6313; 2.7780; 1.8074; 0.6545],
Sigma_y =[ -321.9020; -20.6500; -136.9501; -65.3855; -151.7759; 235.7197; -103.1941; -126.590; -42.9998; -418.4672],
Tau_xy =[ -795.8185; -899.8615; -878.6821; -706.5482; -693.8920; -543.8945; -383.5610; -575.8634; -412.3329; -628.4221],
Now I have to plot contour of Sigma_X , Sigma_y , Tau_xy .
I am attaching an image of beam so that you can understand the situation .
Please help me with the solution.
Thanks in Advance...
darova
darova le 29 Juin 2020
DO you have deformations or stresses in each point?
Shubhang Jain
Shubhang Jain le 29 Juin 2020
No not at nodal points , I have used matlab functions to determine elemental stiffness then assembled global stiffness to determine elemental stresses . Hence I have stress value at each element overall. If you have any idea to convert element stress value to nodal points then please suggest.
darova
darova le 30 Juin 2020
Can you show what elements are?
Did you try patch?
I have found out the stresses sigmax, sigmay, tauxy values at each nodes point.
Sigma_X = 1.0e+03 * [-4299.57587958638 ; -3965.44553517593; -3204.63754334495; -2292.69609509300 -1230.97384069952; -654.515387137445; 7.73070496506989e-12; 8.64019966684282e-12; 1.11413100967184e-11; 1.02318153949454e-11; 2.84217094304040e-12; -1.93267624126747e-12; 4299.57587958640; 3965.44553517595; 3204.63754334497; 2292.69609509302; 1230.97384069952; 654.515387137441]
Sigma_Y = [-321.901962451787; -171.276004860075; -78.8000793342068; -101.167806049306; -108.580704946648; -151.775909194735; -43.0911561819484; -52.5066078518920; -96.8460482931672; -92.9813362559606; -169.657107326625; -285.121579205828; 235.719650087890; 66.2627891562907; -114.892017252128; -84.7948664626148; -230.733509706602; -418.467249216922]
Tau_XY =[ -795.818460340878; -847.839977192489; -889.271783271534; -792.615142694200; -700.220084886960; -693.891956884487; -669.856459330285; -655.783844638485; -684.491978609799; -643.356643356871; -610.298792117163; -661.157024793497; -543.894458319692; -463.727712084480; -479.712173948064; -494.098144019542; -520.377499347365; -628.422092702508]
Can you please help me to find the stress contour , My submission is on 3 JULY !!
Thanks in advance.
darova
darova le 30 Juin 2020
did you try surf?
Shubhang Jain
Shubhang Jain le 30 Juin 2020
Sorry but I am not familiar with surf . I am coding for first time in Matlab . Can you please explain the solution of my problem. ??
darova
darova le 1 Juil 2020
Can you explain what those values represent?
darova
darova le 1 Juil 2020
Modifié(e) : darova le 1 Juil 2020
Here is an example using pcolor
[x,y] = meshgrid(-2:0.1:2);
stress = x.^2+y.^2;
pcolor(x,y,stress)
Shubhang Jain
Shubhang Jain le 1 Juil 2020
Sigma_X, Sigma_Y , Tau_XY are the stress components values at each nodes (18) in this case . X and Y axis are the boundary of the problem .

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Réponses (1)

darova
darova le 1 Juil 2020

2 votes

Reshape your data to create a matrix
stress = reshape(Sigma_X,6,3);
And use pcolor
[x,y] = meshgrid(1:3,1:6);
Sigma_X = 1.0e+03 * [-4299.57587958638 -3965.44553517593 -3204.63754334495 -2292.69609509300 -1230.97384069952 -654.515387137445 7.73070496506989e-12 8.64019966684282e-12 1.11413100967184e-11 1.02318153949454e-11 2.84217094304040e-12 -1.93267624126747e-12 4299.57587958640 3965.44553517595 3204.63754334497 2292.69609509302 1230.97384069952 654.515387137441];
Sigma_Y = [-321.901962451787 -171.276004860075 -78.8000793342068 -101.167806049306 -108.580704946648 -151.775909194735 -43.0911561819484 -52.5066078518920 -96.8460482931672 -92.9813362559606 -169.657107326625 -285.121579205828 235.719650087890 66.2627891562907 -114.892017252128 -84.7948664626148 -230.733509706602 -418.467249216922];
Tau_XY =[ -795.818460340878 -847.839977192489 -889.271783271534 -792.615142694200 -700.220084886960 -693.891956884487 -669.856459330285 -655.783844638485 -684.491978609799 -643.356643356871 -610.298792117163 -661.157024793497 -543.894458319692 -463.727712084480 -479.712173948064 -494.098144019542 -520.377499347365 -628.422092702508] ;
stress = reshape(Sigma_X,6,3);
pcolor(x,y,stress)

2 commentaires

Shubhang Jain
Shubhang Jain le 3 Juil 2020

Thanks for the tip . It really helped .

darova
darova le 4 Juil 2020

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