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Larry Price
gmsh
Commits
45a25250
Commit
45a25250
authored
20 years ago
by
Christophe Geuzaine
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doc/texinfo/gmsh.texi
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45a25250
\input
texinfo.tex @c -*-texinfo-*-
@c
$
Id: gmsh.texi,v
1
.
1
79
2005
-
03
-
26
0
4
:
09
:
22
geuzaine Exp
$
@c
$
Id: gmsh.texi,v
1
.
1
80
2005
-
03
-
26
0
5
:
39
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geuzaine Exp
$
@c
@c Copyright (C) 1997-2005 C. Geuzaine, J.-F. Remacle
@c
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@@ -3113,58 +3113,58 @@ View "@var{string}" @{
@end group
@end example
where the
26
object @w
{
@var
{
type
}
s
}
that can be displayed are:
where the
47
object @w
{
@var
{
type
}
s
}
that can be displayed are:
@example
@var
{
type
}
#@var
{
list-of-coords
}
#@var
{
list-of-values
}
--------------------------------------------------------------------
s
calar point SP 3 1 * @var
{
nb-time-steps
}
v
ector point VP 3 3 * @var
{
nb-time-steps
}
t
ensor point TP 3 9 * @var
{
nb-time-steps
}
s
calar line SL 6 2 * @var
{
nb-time-steps
}
v
ector line VL 6 6 * @var
{
nb-time-steps
}
t
ensor line TL 6 18 * @var
{
nb-time-steps
}
s
calar triangle ST 9 3 * @var
{
nb-time-steps
}
v
ector triangle VT 9 9 * @var
{
nb-time-steps
}
t
ensor triangle TT 9 27 * @var
{
nb-time-steps
}
s
calar quadrangle SQ 12 4 * @var
{
nb-time-steps
}
v
ector quadrangle VQ 12 12 * @var
{
nb-time-steps
}
t
ensor quadrangle TQ 12 36 * @var
{
nb-time-steps
}
s
calar tetrahedron SS 12 4 * @var
{
nb-time-steps
}
v
ector tetrahedron VS 12 12 * @var
{
nb-time-steps
}
t
ensor tetrahedron TS 12 36 * @var
{
nb-time-steps
}
s
calar hexahedron SH 24 8 * @var
{
nb-time-steps
}
v
ector hexahedron VH 24 24 * @var
{
nb-time-steps
}
t
ensor hexahedron TH 24 72 * @var
{
nb-time-steps
}
s
calar prism SI 18 6 * @var
{
nb-time-steps
}
v
ector prism VI 18 18 * @var
{
nb-time-steps
}
t
ensor prism TI 18 54 * @var
{
nb-time-steps
}
s
calar pyramid SY 15 5 * @var
{
nb-time-steps
}
v
ector pyramid VY 15 15 * @var
{
nb-time-steps
}
t
ensor pyramid TY 15 45 * @var
{
nb-time-steps
}
s
econd order scalar line SL2 9 3 * @var
{
nb-time-steps
}
s
econd order vector line VL2 9 9 * @var
{
nb-time-steps
}
s
econd order tensor line TL2 9 27 * @var
{
nb-time-steps
}
s
econd order scalar triangle ST2 18 6 * @var
{
nb-time-steps
}
s
econd order vector triangle VT2 18 18 * @var
{
nb-time-steps
}
s
econd order tensor triangle TT2 18 54 * @var
{
nb-time-steps
}
s
econd order scalar quadrangle SQ2 27 9 * @var
{
nb-time-steps
}
s
econd order vector quadrangle VQ2 27 27 * @var
{
nb-time-steps
}
s
econd order tensor quadrangle TQ2 27 81 * @var
{
nb-time-steps
}
s
econd order scalar tetrahedron SS2 30 10 * @var
{
nb-time-steps
}
s
econd order vector tetrahedron VS2 30 30 * @var
{
nb-time-steps
}
s
econd order tensor tetrahedron TS2 30 90 * @var
{
nb-time-steps
}
s
econd order scalar hexahedron SH2 81 27 * @var
{
nb-time-steps
}
s
econd order vector hexahedron VH2 81 81 * @var
{
nb-time-steps
}
s
econd order tensor hexahedron TH2 81 243* @var
{
nb-time-steps
}
s
econd order scalar prism SI2 54 18 * @var
{
nb-time-steps
}
s
econd order vector prism VI2 54 54 * @var
{
nb-time-steps
}
s
econd order tensor prism TI2 54 162* @var
{
nb-time-steps
}
s
econd order scalar pyramid SY2 42 14 * @var
{
nb-time-steps
}
s
econd order vector pyramid VY2 42 42 * @var
{
nb-time-steps
}
s
econd order tensor pyramid TY2 42 126* @var
{
nb-time-steps
}
text
2d
T2 3 arbitrary
text
3d
T3 4 arbitrary
S
calar point SP 3 1 * @var
{
nb-time-steps
}
V
ector point VP 3 3 * @var
{
nb-time-steps
}
T
ensor point TP 3 9 * @var
{
nb-time-steps
}
S
calar line SL 6 2 * @var
{
nb-time-steps
}
V
ector line VL 6 6 * @var
{
nb-time-steps
}
T
ensor line TL 6 18 * @var
{
nb-time-steps
}
S
calar triangle ST 9 3 * @var
{
nb-time-steps
}
V
ector triangle VT 9 9 * @var
{
nb-time-steps
}
T
ensor triangle TT 9 27 * @var
{
nb-time-steps
}
S
calar quadrangle SQ 12 4 * @var
{
nb-time-steps
}
V
ector quadrangle VQ 12 12 * @var
{
nb-time-steps
}
T
ensor quadrangle TQ 12 36 * @var
{
nb-time-steps
}
S
calar tetrahedron SS 12 4 * @var
{
nb-time-steps
}
V
ector tetrahedron VS 12 12 * @var
{
nb-time-steps
}
T
ensor tetrahedron TS 12 36 * @var
{
nb-time-steps
}
S
calar hexahedron SH 24 8 * @var
{
nb-time-steps
}
V
ector hexahedron VH 24 24 * @var
{
nb-time-steps
}
T
ensor hexahedron TH 24 72 * @var
{
nb-time-steps
}
S
calar prism SI 18 6 * @var
{
nb-time-steps
}
V
ector prism VI 18 18 * @var
{
nb-time-steps
}
T
ensor prism TI 18 54 * @var
{
nb-time-steps
}
S
calar pyramid SY 15 5 * @var
{
nb-time-steps
}
V
ector pyramid VY 15 15 * @var
{
nb-time-steps
}
T
ensor pyramid TY 15 45 * @var
{
nb-time-steps
}
S
econd order scalar line SL2 9 3 * @var
{
nb-time-steps
}
S
econd order vector line VL2 9 9 * @var
{
nb-time-steps
}
S
econd order tensor line TL2 9 27 * @var
{
nb-time-steps
}
S
econd order scalar triangle ST2 18 6 * @var
{
nb-time-steps
}
S
econd order vector triangle VT2 18 18 * @var
{
nb-time-steps
}
S
econd order tensor triangle TT2 18 54 * @var
{
nb-time-steps
}
S
econd order scalar quadrangle SQ2 27 9 * @var
{
nb-time-steps
}
S
econd order vector quadrangle VQ2 27 27 * @var
{
nb-time-steps
}
S
econd order tensor quadrangle TQ2 27 81 * @var
{
nb-time-steps
}
S
econd order scalar tetrahedron SS2 30 10 * @var
{
nb-time-steps
}
S
econd order vector tetrahedron VS2 30 30 * @var
{
nb-time-steps
}
S
econd order tensor tetrahedron TS2 30 90 * @var
{
nb-time-steps
}
S
econd order scalar hexahedron SH2 81 27 * @var
{
nb-time-steps
}
S
econd order vector hexahedron VH2 81 81 * @var
{
nb-time-steps
}
S
econd order tensor hexahedron TH2 81 243* @var
{
nb-time-steps
}
S
econd order scalar prism SI2 54 18 * @var
{
nb-time-steps
}
S
econd order vector prism VI2 54 54 * @var
{
nb-time-steps
}
S
econd order tensor prism TI2 54 162* @var
{
nb-time-steps
}
S
econd order scalar pyramid SY2 42 14 * @var
{
nb-time-steps
}
S
econd order vector pyramid VY2 42 42 * @var
{
nb-time-steps
}
S
econd order tensor pyramid TY2 42 126* @var
{
nb-time-steps
}
2D
text T2 3 arbitrary
3D
text T3 4 arbitrary
@end example
The coordinates are given `by node'@footnote
{
Beware that this is different
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