Dear Andrew,

Thanks for the response.

Sorry.  When I said job.py I meant any "normal" firedrake script.  When I run my job on my mac using just python it does run in serial and I have tested that I can use mpirun to run it in parallel.  This is what I expected.  It is on my ubuntu machine that it seems to take up 32 cores even though I just used python, not mpirun.  I wonder whether it might be using threads instead of cores?

I have not tried mpirun on this machine yet but I can easily do that.  I am curious to better learn how efficient the parallelization is so I plan to do tests for different numbers of cores.

Best regards,
Francis

------------------
Francis Poulin                    
Associate Professor
Department of Applied Mathematics
University of Waterloo

email:           fpoulin@uwaterloo.ca
Web:            https://uwaterloo.ca/poulin-research-group/
Telephone:  +1 519 888 4567 x32637

From: firedrake-bounces@imperial.ac.uk [firedrake-bounces@imperial.ac.uk] on behalf of Andrew McRae [A.T.T.McRae@bath.ac.uk]
Sent: Tuesday, April 26, 2016 6:25 AM
To: firedrake@imperial.ac.uk
Subject: Re: [firedrake] parallelization

Dear Francis,

What is job.py?  If it is a "normal" firedrake script then approach 1) will not be running in parallel.  If it is a python script that executes "mpirun -n 16 python simulation.py", on the other hand...

Best,
Andrew

On 25 April 2016 at 18:59, Francis Poulin <fpoulin@uwaterloo.ca> wrote:
Hello,

So far I have only been running firedrake runs using 

python job.py

and I thought it was in serial.  

I just tried a run with a higher resolution on my dell that has 2x8 cores and it seems to be using nearly 32,000% of my cpu.  I am very happy to know that it is parallelizing automatically, it makes my life a lot easier but I have two questions.

1) What kind of parallelization is it using?  From the high percentage it seems like it's threaded but not sure how to check.

2) Is there any advantage to running 

mpirun -np 16 python job.py 

versus doing the more simple execution above?

If not I will continue doing the simple approach.

Cheers, Francis




------------------
Francis Poulin                    
Associate Professor
Department of Applied Mathematics
University of Waterloo

email:           fpoulin@uwaterloo.ca
Web:            https://uwaterloo.ca/poulin-research-group/
Telephone:  +1 519 888 4567 x32637