I wrote a simple test below:
wipe ;
model basic -ndm 3 -ndf 3
set Econ [expr 2.55*1e10 ]
nDMaterial ElasticIsotropic 1 $Econ 0.25 1.27
set eleArgs "1"
set element stdBrick
set nx 10
set ny 10
set nz 300
set eleNum [expr $nx*$ny*$nz]
set nn [expr ($nz+1)*($nx+1)*($ny+1) ]
block3D $nx $ny $nz 1 1 $element $eleArgs {
1 0 0 0
2 0.5 0 0
3 0.5 0.5 0
4 0 0.5 0
5 0 0 5
6 0.5 0 5
7 0.5 0.5 5
8 0 0.5 5
}
set load [expr -10000]
pattern Plain 1 Linear {
load $nn 0.0 $load 0.0
}
# boundary conditions
fixZ 0.0 1 1 1
numberer Plain
system SparseSPD 3
set NstepGravity 1; # apply gravity in 10 steps
set DGravity [expr 1./$NstepGravity]; # first load increment;
integrator LoadControl $DGravity; # determine the next time step for an analysis
test NormUnbalance 1.0e-7 20 1
algorithm Linear
constraints Transformation
analysis Static; # define type of analysis static or transient
set startT [clock seconds]
analyze $NstepGravity; # apply gravity
set endT [clock seconds]
puts "Execution time: [expr $endT-$startT] seconds."
poor memory management in sparse linear direct solver
Moderators: silvia, selimgunay, Moderators
Node num Element num equnum None zero
system ProfileSPD
numberer Plain 30000 36421 108900 43180731
system ProfileSPD
numberer RCM 30000 36421 108900 44036667
system SpareSPD
nested dissection ordering 30000 36421 108900 9803302
system SpareSPD
minimum degree ordering 30000 36421 108900 5719914(fewest , but memory consuming is largest)
system SpareSPD
general RCM ordering 30000 36421 108900 not run
system ProfileSPD
numberer Plain 30000 36421 108900 43180731
system ProfileSPD
numberer RCM 30000 36421 108900 44036667
system SpareSPD
nested dissection ordering 30000 36421 108900 9803302
system SpareSPD
minimum degree ordering 30000 36421 108900 5719914(fewest , but memory consuming is largest)
system SpareSPD
general RCM ordering 30000 36421 108900 not run
Last edited by autumnboy on Tue May 18, 2010 12:19 am, edited 2 times in total.
you cannot make a statment like that because it is model dependent .. the fill in that sparse matrix solvers deal with greatly depends on the model and element connectevity .. typically when students generate large models to look at the solver performance and structure they are not very realistic of actual large models .. if you want to look at fill-in, etc use some of the sparse matrices that have been collected from real world situations are are used to test and compare sparse solvers
[url]
http://people.sc.fsu.edu/~burkardt/data ... hbsmc.html
[/url]
i suggest you also look at the other sparse solvers.
[url]
http://people.sc.fsu.edu/~burkardt/data ... hbsmc.html
[/url]
i suggest you also look at the other sparse solvers.