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Larry Price
gmsh
Commits
9f1b4fcd
Commit
9f1b4fcd
authored
19 years ago
by
Christophe Geuzaine
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ex of sphere meshed with hexas
parent
c05d62f3
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TODO
+6
-1
6 additions, 1 deletion
TODO
benchmarks/3d/sphere_hexa.geo
+108
-0
108 additions, 0 deletions
benchmarks/3d/sphere_hexa.geo
with
114 additions
and
1 deletion
TODO
+
6
−
1
View file @
9f1b4fcd
$Id: TODO,v 1.92 2005-05-21 17:27:03 geuzaine Exp $
$Id: TODO,v 1.93 2005-07-14 08:54:17 geuzaine Exp $
********************************************************************
fill TrsfPoint list in surfaces in 3D_Extrude, so that we can use
extruded+recombined surfaces to create Transfinite Volumes
********************************************************************
********************************************************************
...
...
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benchmarks/3d/sphere_hexa.geo
0 → 100644
+
108
−
0
View file @
9f1b4fcd
l
=
1
;
r1
=
0.5
;
r2
=
1
;
n
=
10
;
// interior cube
Point
(
1
)
=
{
0
,
0
,
0
,
l
};
Point
(
2
)
=
{
r1
,
r1
,
-
r1
,
l
};
Point
(
3
)
=
{
-
r1
,
r1
,
-
r1
,
l
};
Point
(
4
)
=
{
-
r1
,
-
r1
,
-
r1
,
l
};
Point
(
5
)
=
{
r1
,
-
r1
,
-
r1
,
l
};
Line
(
1
)
=
{
2
,
3
};
Line
(
2
)
=
{
3
,
4
};
Line
(
3
)
=
{
4
,
5
};
Line
(
4
)
=
{
5
,
2
};
Transfinite
Line
{
1
:
4
}
=
n
;
Line
Loop
(
5
)
=
{
4
,
1
,
2
,
3
};
Plane
Surface
(
6
)
=
{
5
};
Transfinite
Surface
{
6
}
=
{
2
,
3
,
4
,
5
};
Recombine
Surface
{
6
};
Extrude
Surface
{
6
,
{
0.0
,
0.0
,
2
*
r1
}};
// force transfinite grid in interior cube
Transfinite
Line
{
3
,
22
,
11
,
13
,
8
,
4
,
14
,
9
,
1
,
18
,
10
,
2
}
=
n
;
Transfinite
Surface
{
6
}
=
{
4
,
5
,
2
,
3
};
Transfinite
Surface
{
15
}
=
{
5
,
6
,
7
,
2
};
Transfinite
Surface
{
19
}
=
{
11
,
7
,
2
,
3
};
Transfinite
Surface
{
23
}
=
{
4
,
15
,
11
,
3
};
Transfinite
Surface
{
27
}
=
{
15
,
6
,
5
,
4
};
Transfinite
Surface
{
28
}
=
{
15
,
6
,
7
,
11
};
Recombine
Surface
{
6
,
15
,
19
,
23
,
27
,
28
};
Transfinite
Volume
{
1
}
=
{
4
,
5
,
2
,
3
,
15
,
6
,
7
,
11
};
// exterior shell
Point
(
102
)
=
{
r2
,
r2
,
-
r2
,
l
};
Point
(
103
)
=
{
-
r2
,
r2
,
-
r2
,
l
};
Point
(
104
)
=
{
-
r2
,
-
r2
,
-
r2
,
l
};
Point
(
105
)
=
{
r2
,
-
r2
,
-
r2
,
l
};
Circle
(
29
)
=
{
103
,
1
,
102
};
Circle
(
30
)
=
{
102
,
1
,
105
};
Circle
(
31
)
=
{
105
,
1
,
104
};
Circle
(
32
)
=
{
104
,
1
,
103
};
Line
Loop
(
33
)
=
{
29
,
30
,
31
,
32
};
Ruled
Surface
(
34
)
=
{
33
};
Rotate
{
{
1
,
0
,
0
},{
0
,
0
,
0
},
Pi
/
2
}
{
Duplicata
{
Surface
{
34
};
}
}
Rotate
{
{
1
,
0
,
0
},{
0
,
0
,
0
},
Pi
}
{
Duplicata
{
Surface
{
34
};
}
}
Rotate
{
{
1
,
0
,
0
},{
0
,
0
,
0
},
3
*
Pi
/
2
}
{
Duplicata
{
Surface
{
34
};
}
}
Rotate
{
{
0
,
1
,
0
},{
0
,
0
,
0
},
Pi
/
2
}
{
Duplicata
{
Surface
{
34
};
}
}
Rotate
{
{
0
,
1
,
0
},{
0
,
0
,
0
},
-
Pi
/
2
}
{
Duplicata
{
Surface
{
34
};
}
}
Line
(
52
)
=
{
11
,
106
};
Line
(
53
)
=
{
3
,
103
};
Line
(
54
)
=
{
2
,
102
};
Line
(
55
)
=
{
7
,
108
};
Line
(
56
)
=
{
5
,
105
};
Line
(
57
)
=
{
6
,
111
};
Line
(
58
)
=
{
15
,
109
};
Line
(
59
)
=
{
4
,
104
};
Line
Loop
(
60
)
=
{
54
,
-
29
,
-
53
,
-
1
};
Plane
Surface
(
61
)
=
{
60
};
Line
Loop
(
62
)
=
{
54
,
-
37
,
-
55
,
-
14
};
Plane
Surface
(
63
)
=
{
62
};
Line
Loop
(
64
)
=
{
55
,
-
36
,
-
52
,
-
9
};
Plane
Surface
(
65
)
=
{
64
};
Line
Loop
(
66
)
=
{
39
,
-
52
,
-
18
,
53
};
Plane
Surface
(
67
)
=
{
66
};
Line
Loop
(
68
)
=
{
53
,
-
32
,
-
59
,
-
2
};
Plane
Surface
(
69
)
=
{
68
};
Line
Loop
(
70
)
=
{
44
,
-
58
,
-
10
,
52
};
Plane
Surface
(
71
)
=
{
70
};
Line
Loop
(
72
)
=
{
8
,
55
,
-
42
,
-
57
};
Plane
Surface
(
73
)
=
{
72
};
Line
Loop
(
74
)
=
{
54
,
30
,
-
56
,
4
};
Plane
Surface
(
75
)
=
{
74
};
Line
Loop
(
76
)
=
{
59
,
-
31
,
-
56
,
-
3
};
Plane
Surface
(
77
)
=
{
76
};
Line
Loop
(
78
)
=
{
22
,
58
,
49
,
-
59
};
Plane
Surface
(
79
)
=
{
78
};
Line
Loop
(
80
)
=
{
58
,
41
,
-
57
,
-
11
};
Plane
Surface
(
81
)
=
{
80
};
Line
Loop
(
82
)
=
{
13
,
57
,
-
47
,
-
56
};
Plane
Surface
(
83
)
=
{
82
};
Surface
Loop
(
84
)
=
{
51
,
-
63
,
75
,
-
83
,
-
15
,
-
73
};
Volume
(
85
)
=
{
84
};
Surface
Loop
(
86
)
=
{
23
,
69
,
-
67
,
-
50
,
-
79
,
-
71
};
Volume
(
87
)
=
{
86
};
Surface
Loop
(
88
)
=
{
35
,
65
,
63
,
-
61
,
-
67
,
-
19
};
Volume
(
89
)
=
{
88
};
Surface
Loop
(
90
)
=
{
45
,
-
77
,
-
79
,
-
27
,
83
,
81
};
Volume
(
91
)
=
{
90
};
Surface
Loop
(
92
)
=
{
40
,
-
81
,
-
71
,
-
28
,
73
,
-
65
};
Volume
(
93
)
=
{
92
};
Surface
Loop
(
94
)
=
{
34
,
61
,
-
75
,
77
,
69
,
6
};
Volume
(
95
)
=
{
94
};
// force transfinite grid in exterior shell
Transfinite
Line
{
29
:
59
}
=
n
;
Transfinite
Surface
{
34
}
=
{
102
,
103
,
104
,
105
};
Transfinite
Surface
{
35
}
=
{
106
,
108
,
102
,
103
};
Transfinite
Surface
{
40
}
=
{
109
,
111
,
108
,
106
};
Transfinite
Surface
{
45
}
=
{
104
,
105
,
111
,
109
};
Transfinite
Surface
{
50
}
=
{
104
,
109
,
106
,
103
};
Transfinite
Surface
{
51
}
=
{
105
,
111
,
108
,
102
};
Recombine
Surface
{
34
,
35
,
40
,
45
,
50
,
51
};
Transfinite
Surface
{
61
}
=
{
3
,
2
,
102
,
103
};
Transfinite
Surface
{
63
}
=
{
2
,
7
,
108
,
102
};
Transfinite
Surface
{
65
}
=
{
11
,
7
,
108
,
106
};
Transfinite
Surface
{
67
}
=
{
3
,
11
,
106
,
103
};
Transfinite
Surface
{
69
}
=
{
104
,
4
,
3
,
103
};
Transfinite
Surface
{
71
}
=
{
109
,
15
,
11
,
106
};
Transfinite
Surface
{
73
}
=
{
6
,
111
,
108
,
7
};
Transfinite
Surface
{
75
}
=
{
5
,
105
,
102
,
2
};
Transfinite
Surface
{
77
}
=
{
104
,
105
,
5
,
4
};
Transfinite
Surface
{
79
}
=
{
104
,
109
,
15
,
4
};
Transfinite
Surface
{
81
}
=
{
109
,
111
,
6
,
15
};
Transfinite
Surface
{
83
}
=
{
6
,
111
,
105
,
5
};
Recombine
Surface
{
61
:
83
:
2
};
Transfinite
Volume
{
85
}
=
{
105
,
111
,
108
,
102
,
5
,
6
,
7
,
2
};
// x+
Transfinite
Volume
{
87
}
=
{
15
,
11
,
3
,
4
,
109
,
106
,
103
,
104
};
// x-
Transfinite
Volume
{
89
}
=
{
11
,
7
,
2
,
3
,
106
,
108
,
102
,
103
};
// y+
Transfinite
Volume
{
91
}
=
{
15
,
4
,
5
,
6
,
109
,
104
,
105
,
111
};
// y-
Transfinite
Volume
{
93
}
=
{
15
,
6
,
7
,
11
,
109
,
111
,
108
,
106
};
// z+
Transfinite
Volume
{
95
}
=
{
4
,
3
,
2
,
5
,
104
,
103
,
102
,
105
};
// z-
// group all hexas in a single volume
Physical
Volume
(
1
)
=
{
1
,
85
:
95
:
2
};
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