could you help me to advance ?
in order to study a simple case to begin, I just want to check the method on a steel bloc on spring.
I went on http://scv.bu.edu/Graphics/abaqusdocs/v6.5/ but section 25 is not the good one.
Could you be more precise on the way to go from scratch to the result ...
Hi,
yellow block can be modelled by masses but I don't know how to do it ?
I'm interested in torsional modes, so I used a 3D model.
To model silentblock I created a new material with an adequat Youg modulus and I applied it on a cylinder representating the spring but I would like to know how...
Hi,
I just want to know how I can change the font colors in the vizualizer, because I have a white background color and green font color, but I would like to have a black font color.
Thanks
Hi,
I'm starting with Ideas ( I just had few hours at school on this software ) and I would like to study a simple problem :
I want to know frequencies and modal shapes of a beam. I did a beam and i put 2 bondary condition and i have the frequencies ! fine.
How can I put 2 silent block...
ok thanks a lot it works but at the step 1, the block is moving long the beam, like if it was sliding on the surface. I think maybe it's because the local axis aren't the same than the global one ?
I tried to put a space between two parts but the same errors.
If you have the time to look I put the file on a ftp :
http://74.114.free.fr/abaqus/
Thanks for your help
Hi,
I would like to know if Abaqus 6.6.3 allows us to determine the frequency of resonance of an assembly.
The system is shown on the next picture :
The rotating tube in Aluminium goes from 0 to 6000 rpm and i would like to determine at which frequencies my system will vibrate.
The main...
The both surface are exactly the same.
I put : 0 at step 0 and 1 at time 1
new errors :
Too many attempts made for this increment
The system matrix has 3 negative eigenvalues.
I put :
1E-04 in initial increment size
and the results were :
Time increment required is less than the minimum specified
The system matrix has 3 negative eigenvalues.