Finite Element Analysis | FEM bar problem | Finite Element Methods example | FEM
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- เผยแพร่เมื่อ 7 พ.ย. 2024
- A uniform bar having both the ends fixed and right side change in the length, Calculate elements stiffness matrices/Global stiffness matrices/ stresses at each element.
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Sir, good effort. it's really amazing to learn
Thank you for your comments ..
I would like to ask why you have cancelled all except Delta in the third row. (why didn't you cancel Delta as well). Thanks
How do you know the displacement is exactly delta?
What if P isn't strong enough?
Great video. Well done. Thanks a lot ❤️
Thank You, for supporting
thank you Mahesh !well explained!!!
Which book to refer for these type of problems
In all FEM book these types of problems available
@@MaheshGadwantikar Any specific you want to suggest
Jalaluddin
Hello, could you clarify how to find element stresses i.e what formulas to use?
I have solved the some other problem with stress calculation. You can check
what if there are two p?
Sir,please make more video on FEM ,numerical problem....it will help us...
Thankyou sir.but how add the k1 and k2
Sir,which book is easy to learn FEM????
Chandrapatla
@@MaheshGadwantikar Sir,can i get the soft copy of the book?
In the description provided
Hello bhay can you help me Please.. I have homwork very deiffcelt
Smart
Thank you
Thank you so much for your explanation!!!
My pleasure dear.
why are you not substituting the values of A, E & L before itself?
We can use initially or in the Stiffness Matrix
Nice video!
Thank you sir
Very helpful! Thank you!
Thank You So Much for your kind words.
Thank you sir
🙏 Thank You
tq sir
thank you, but why the third row has been canceled, when you found the the value of u2???
Because zero displacements at node 3.
@@MaheshGadwantikar thank you
@@MaheshGadwantikar sir but the displacement at node is 1.2mm ..?? then why are we cancelling it
@@sannidhyasingh1951 cuz the displacement at node 3 is greater than 1.2mm so the end of the bar touches the Wall and the total displacement Is equal to zero. That's why a reaction force occours. The second element Is compressed because the delta displacement between node 2 and 3 is 1.2-1.5 = -0.3mm