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rMUSPECTRE µSpectre
small_case.py
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#!/usr/bin/env python3
"""
file small_case.py
@author Till Junge <till.junge@epfl.ch>
@date 12 Jan 2018
@brief small case for debugging
@section LICENSE
Copyright © 2018 Till Junge
µSpectre is free software; you can redistribute it and/or
modify it under the terms of the GNU General Public License as
published by the Free Software Foundation, either version 3, or (at
your option) any later version.
µSpectre is distributed in the hope that it will be useful, but
WITHOUT ANY WARRANTY; without even the implied warranty of
MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the GNU
General Public License for more details.
You should have received a copy of the GNU General Public License
along with GNU Emacs; see the file COPYING. If not, write to the
Free Software Foundation, Inc., 59 Temple Place - Suite 330,
Boston, MA 02111-1307, USA.
"""
import
sys
import
os
import
numpy
as
np
sys
.
path
.
append
(
os
.
path
.
join
(
os
.
getcwd
(),
"language_bindings/python"
))
import
muSpectre
as
µ
resolution
=
[
51
,
51
]
center
=
np
.
array
([
r
//
2
for
r
in
resolution
])
incl
=
resolution
[
0
]
//
5
lengths
=
[
7.
,
5.
]
formulation
=
µ
.
Formulation
.
small_strain
rve
=
µ
.
SystemFactory
(
resolution
,
lengths
,
formulation
)
hard
=
µ
.
material
.
MaterialHooke2d
.
make
(
rve
,
"hard"
,
10e9
,
.
33
)
soft
=
µ
.
material
.
MaterialHooke2d
.
make
(
rve
,
"soft"
,
70e9
,
.
33
)
for
i
,
pixel
in
enumerate
(
rve
):
if
np
.
linalg
.
norm
(
center
-
np
.
array
(
pixel
),
2
)
<
incl
:
#if (abs(center - np.array(pixel)).max()<incl or
# np.linalg.norm(center/2 - np.array(pixel))<incl):
hard
.
add_pixel
(
pixel
)
else
:
soft
.
add_pixel
(
pixel
)
tol
=
1e-5
cg_tol
=
1e-8
Del0
=
np
.
array
([[
.
0
,
.
0
],
[
0
,
.
03
]])
if
formulation
==
µ
.
Formulation
.
small_strain
:
Del0
=
.
5
*
(
Del0
+
Del0
.
T
)
maxiter
=
401
verbose
=
2
for
solvclass
in
(
µ
.
solvers
.
SolverCG
,
µ
.
solvers
.
SolverCGEigen
,
µ
.
solvers
.
SolverBiCGSTABEigen
,
µ
.
solvers
.
SolverGMRESEigen
,
µ
.
solvers
.
SolverDGMRESEigen
,
µ
.
solvers
.
SolverMINRESEigen
):
print
()
try
:
solver
=
solvclass
(
rve
,
cg_tol
,
maxiter
,
verbose
=
False
)
r
=
µ
.
solvers
.
newton_cg
(
rve
,
Del0
,
solver
,
tol
,
verbose
)
print
(
"nb of {} iterations: {}"
.
format
(
solver
.
name
(),
r
.
nb_fev
))
except
RuntimeError
as
err
:
print
(
err
)
try
:
solver
=
solvclass
(
rve
,
cg_tol
,
maxiter
,
verbose
=
False
)
r
=
µ
.
solvers
.
de_geus
(
rve
,
Del0
,
solver
,
tol
,
verbose
)
print
(
"nb of {} iterations: {}"
.
format
(
solver
.
name
(),
r
.
nb_fev
))
except
RuntimeError
as
err
:
print
(
err
)
# print(r.grad.T[:3])
# print(r.stress.T[:3])
#
# print(r.grad.T.shape)
# import matplotlib.pyplot as plt
# stress = r.stress.T.reshape(*resolution, 2, 2)
# def comp_von_mises(arr):
# out_arr = np.zeros(resolution)
# s11 = arr[:,:,0,0]
# s22 = arr[:,:,1,1]
# s21_2 = arr[:,:,0,1]*arr[:,:,1,0]
#
# out_arr[:] = np.sqrt(.5*((s11-s22)**2) + s11**2 + s22**2 + 6*s21_2)
# return out_arr
#
# von_mises = comp_von_mises(stress)
# plt.pcolormesh(von_mises)
# plt.colorbar()
# plt.show()
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