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Prakash,
A very specific definition of the problem would probably have to be done over email. What is being represented with the 1D spring element does in fact have linear stiffness values in 4 DOFS and nonlinear (cubic) load-displacement relationships in 2 DOFs. This has been validated with test data.
My question in post #3 comes from being unable to 'depopulate' the K_LINE DOFs even if a table ID is referenced in the corresponding KN_LINE. I am able to change them to zero, but I am not sure if that is going to do what I am expecting it to.
Hi,
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Hi Prakash Pagadala,
1. I have a same problem, 3 DOFs linear and 3 DOFs neliniar. How should I model my modell in this case?
Is this correct:
PBUSH 3 K0.0 0.0 0.0 28650.0 28650.0 28650.0
PBUSHT 3 KN 29 30 31
TABLED1 29
+ -10.12-38799.0 -9.77-34584.0 -9.44-30866.0 -9.13-27587.0
+ -8.84-24695.0 -8.57-22144.0 -7.98-17030.0 -7.46-13186.0
+ -6.98-10296.0 -6.53 -8124.0 -6.11 -6490.0 -5.7 -5263.0
+ -5.32 -4340.0 -4.95 -3646.0 -4.58 -3124.0 -4.22 -2732.0
+ -3.87 -2438.0 0.0 0.0 3.87 2438.0 4.22 2732.0
+ 4.58 3124.0 4.95 3646.0 5.32 4340.0 5.7 5263.0
+ 6.11 6490.0 6.53 8124.0 6.98 10296.0 7.46 13186.0
+ 7.98 17030.0 8.57 22144.0 8.84 24695.0 9.13 27587.0
+ 9.44 30866.0 9.77 34584.0 10.12 38799.0ENDT
$$
TABLED1 30
+ -20.15-96415.0 -19.7-93975.0 -19.26-91574.0 -18.81-89212.0
+ -18.38-86887.0 -17.94-84601.0 -16.97-79487.0 -16.02-74558.0
+ -15.1-69808.0 -14.19-65230.0 -13.31-60817.0 -12.43-56564.0
+ -11.59-52465.0 -10.75-48515.0 -9.95-44707.0 -9.16-41037.0
+ -8.38-37500.0 0.0 0.0 8.38 37500.0 9.16 41037.0
+ 9.95 44707.0 10.75 48515.0 11.59 52465.0 12.43 56564.0
+ 13.31 60817.0 14.19 65230.0 15.1 69808.0 16.02 74558.0
+ 16.97 79487.0 17.94 84601.0 18.38 86887.0 18.81 89212.0
+ 19.26 91574.0 19.7 93975.0 20.15 96415.0ENDT
$$
TABLED1 31
+ -4.52-13173.0 -4.28-11825.0 -4.06-10626.0 -3.87 -9560.0
+ -3.68 -8612.0 -3.52 -7769.0 -3.28 -6637.0 -3.08 -5689.0
+ -2.89 -4894.0 -2.72 -4228.0 -2.57 -3671.0 -2.43 -3203.0
+ -2.3 -2812.0 -2.18 -2484.0 -2.06 -2209.0 -1.96 -1979.0
+ -1.86 -1786.0 0.0 -450.0 1.86 886.0 1.96 1079.0
+ 2.06 1309.0 2.18 1584.0 2.3 1912.0 2.43 2303.0
+ 2.57 2771.0 2.72 3328.0 2.89 3994.0 3.08 4789.0
+ 3.28 5737.0 3.52 6869.0 3.68 7712.0 3.87 8660.0
+ 4.06 9726.0 4.28 10925.0 4.52 12273.0ENDT
2. What does this text mean?:
*** WARNING # 3065
PBUSH/PBUSHT 3: Ki (i=1) is zero and the corresponding KN-TIDi is given.
In linear analysis, Ki is overwritten by the slope of KN-TIDi at zero deflection.
I get this text when I'm running a linear analysis with PBUSHT.
In my first example means this that Optistruct takes for :
Tx = 0 N/mm, Ty = 0 N/mm and Tz = -450 N/mm ?
Thanks in advance and best regards,
Szilard Balazs
Hi Prakash,
thanks for your answer.
regarding my 2. question : if optistruct takes a slope, which slope does it take - each pair of values define a slope, which one is taken, how can I understand the 'at zero deflection' therm?
What do you think about my first question, can it be modelled as I did? Because above at 15.June.2015 you wrote : ' A spring will be either linear or Non linear in all DoFs. So, if X, Y are non-linear then physically other DoFs should be non linear. '
Best regards,
Szilard Balazs
Hi,
If the Ki is left zero and KNi specified, slope of the curve will be used for Ki. I will check regarding the slope as I am not sure about which slope of the curve will be considered.
2) I dont remember on what context I made that comment. But when as said from the warning slope will be considered when solver finds zero for Ki
Hi Prakash,
thanks a lot for your answer.
You made that comment in this same topic, into I added my question too, a few posts higher. I hope my model works properly in the way I modelled it, with the springs that have 3 DOF's nelinear and 3 DOF's linear.
I'm waiting your answer regarding the slope.
Best regards,
Szilard Balazs
Hi WOB_Watson,
Please refer to PBUSHT card in HyperMesh reference guide.
Using PBUSH>>K_LINE>>PBUSHT>> KN_LINE one can introduce force Vs deflection table to the spring.