Hello Borek, Thanks for the reply!
My original attempt was to specify the symmetry planes through the nodal BC's as you mentioned. However, I noticed some strange behavior on the symmetry planes, so i thought I might need something extra. Thanks for the clarification.
I just set up a small test case to demonstrate my problem, but it doesn't seem to have a problem at all :-p. Perhaps I have a mistake somewhere else.
Just one more question on my test case (below) I see that the unv converter just adds multiple BC's onto each node. I assume that this is acceptable? Or should they be combined?
-Matt
#OOFEM's revision 751, Jan 14, 2011.
plate.out
Loading of a symmteric plate with Lspace elements, mesh from Salome
NlDEIDynamic nsteps 100 dumpcoef 0.0 deltaT 0.01 nmodules 1
vtkxml tstep_step 10 domain_all primvars 1 1 vars 2 1 4
domain 3d
OutputManager tstep_all dofman_all element_all
ndofman 18 nelem 4 ncrosssect 1 nmat 1 nbc 2 nic 0 nltf 2
node 1 coords 3 0 0 0.25 bc 3 1 0 0 bc 3 0 1 0 bc 3 0 0 0 load 1 2
node 2 coords 3 0 0 0 bc 3 1 0 0 bc 3 0 1 0
node 3 coords 3 0 2 0.25 bc 3 1 1 1 bc 3 1 0 0
node 4 coords 3 0 2 0 bc 3 1 1 1 bc 3 1 0 0
node 5 coords 3 2 0 0.25 bc 3 0 1 0
node 6 coords 3 2 0 0 bc 3 1 1 1 bc 3 0 1 0
node 7 coords 3 2 2 0.25 bc 3 1 1 1
node 8 coords 3 2 2 0 bc 3 1 1 1
node 9 coords 3 0 1 0.25 bc 3 1 0 0 bc 3 0 0 0 load 1 2
node 10 coords 3 0 1 0 bc 3 1 0 0
node 11 coords 3 2 1 0.25
node 12 coords 3 2 1 0
node 13 coords 3 1 0 0 bc 3 0 1 0
node 14 coords 3 1 0 0.25 bc 3 0 1 0 bc 3 0 0 0 load 1 2
node 15 coords 3 1 2 0 bc 3 1 1 1
node 16 coords 3 1 2 0.25 bc 3 1 1 1
node 17 coords 3 1 1 0
node 18 coords 3 1 1 0.25 bc 3 0 0 0 load 1 2
LSpace 37 nodes 8 14 18 17 13 1 9 10 2 mat 1 crosssect 1
LSpace 38 nodes 8 5 11 12 6 14 18 17 13 mat 1 crosssect 1
LSpace 39 nodes 8 18 16 15 17 9 3 4 10 mat 1 crosssect 1
LSpace 40 nodes 8 11 7 8 12 18 16 15 17 mat 1 crosssect 1
SimpleCS 1
IsoLE 1 d 7.0 E 210. n 0.3 tAlpha 0.000012
BoundaryCondition 1 loadTimeFunction 1 prescribedvalue 0.0
NodalLoad 2 loadTimeFunction 2 Components 3 0.0 0.0 -1.000
ConstantFunction 1 f(t) 1.0
PiecewiseLinFunction 2 nPoints 2 t 4 0.0 0.01 0.1 10 f(t) 4 0.0 1.0 0.0 0.0