Hi,
SConstruct checks in line 260 boost_program_options library.
Do we really use it? If not, may I delete it from SConstruct?
Thanks
Anton
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Hi Vincent,
I didn't see the need to find a reference for contour integral of Cauchy
stress, since it is something classical in continuum mechanics courses.
The demonstration is in function's documentation.
I don't understand this in your paper :
At this scale, a Cauchy stress in the sense of
On 20/01/11 13:01, Bruno Chareyre wrote:
3. the solid phase has a constant volume, or variations are negligible
(a classical assumption, verified experimentaly on sands, eventualy
wrong in other materials)
One might wonder how it is possible to compress the sand isotropically
if the volume of
revno: 2666
committer: Václav Šmilauer e...@doxos.eu
branch nick: yade
timestamp: Thu 2011-01-20 15:55:15 +0100
message:
1. Unbreak the periodic cell.
added:
py/tests/engines.py
renamed:
py/tests/omega.py = py/tests/core.py
revno: 2667
committer: Václav Šmilauer e...@doxos.eu
branch nick: yade
timestamp: Thu 2011-01-20 17:35:46 +0100
message:
Add the dresden course to sphinx docs.
added:
doc/sphinx/tutorial/
doc/sphinx/tutorial-advanced.rst
XLatexIt! run report...
*** Found _expression_ $$x$$
You're right! Some people consider granular matter as a continuous
media. I don't.
The integral is for one grain alone. Considering one grain as a
continuum doesn't sound so absurd, does it?
We are far
You're right! Some people consider granular matter as a continuous media. I
don't.
The integral is for one grain alone. Considering one grain as a
continuum doesn't sound so absurd, does it?
We are far above the atomic scale.
As I said, I see no problem for the computation. I just made a
Note that the integral is computed on deformed contour.
In tblatex-1.png, tblatex-2.png is the contact point, closer to center
than radius. Hence, dividing by a volume of the Voronoi sort would not be
consistent with the integration domain. I don't see what other volume could
be used than
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