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Larry Price
gmsh
Commits
c42fe153
Commit
c42fe153
authored
14 years ago
by
Jonathan Lambrechts
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gmsh : add AttractorAnisoCurveField
parent
48dda5a2
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Mesh/Field.cpp
+135
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c42fe153
...
@@ -1330,6 +1330,140 @@ struct AttractorInfo{
...
@@ -1330,6 +1330,140 @@ struct AttractorInfo{
double
u
,
v
;
double
u
,
v
;
};
};
class
AttractorAnisoCurveField
:
public
Field
{
ANNkd_tree
*
kdtree
;
ANNpointArray
zeronodes
;
ANNidxArray
index
;
ANNdistArray
dist
;
std
::
list
<
int
>
edges_id
;
double
dMin
,
dMax
,
lMinTangent
,
lMaxTangent
,
lMinNormal
,
lMaxNormal
;
int
n_nodes_by_edge
;
std
::
vector
<
SVector3
>
tg
;
public:
AttractorAnisoCurveField
()
:
kdtree
(
0
),
zeronodes
(
0
)
{
index
=
new
ANNidx
[
1
];
dist
=
new
ANNdist
[
1
];
n_nodes_by_edge
=
20
;
update_needed
=
true
;
dMin
=
0.1
;
dMax
=
0.5
;
lMinNormal
=
0.05
;
lMinTangent
=
0.5
;
lMaxNormal
=
0.5
;
lMaxTangent
=
0.5
;
options
[
"EdgesList"
]
=
new
FieldOptionList
(
edges_id
,
"Indices of curves in the geometric model"
,
&
update_needed
);
options
[
"NNodesByEdge"
]
=
new
FieldOptionInt
(
n_nodes_by_edge
,
"Number of nodes used to discretized each curve"
,
&
update_needed
);
options
[
"dMin"
]
=
new
FieldOptionDouble
(
dMin
,
"Minimum distance, bellow this distance from the curves, prescribe the minimum mesh sizes."
);
options
[
"dMax"
]
=
new
FieldOptionDouble
(
dMax
,
"Maxmium distance, above this distance from the curves, prescribe the maximum mesh sizes."
);
options
[
"lMinTangent"
]
=
new
FieldOptionDouble
(
lMinTangent
,
"Minimum mesh size in the direction tangeant to the closest curve."
);
options
[
"lMaxTangent"
]
=
new
FieldOptionDouble
(
lMaxTangent
,
"Maximum mesh size in the direction tangeant to the closest curve."
);
options
[
"lMinNormal"
]
=
new
FieldOptionDouble
(
lMinNormal
,
"Minimum mesh size in the direction normal to the closest curve."
);
options
[
"lMaxNormal"
]
=
new
FieldOptionDouble
(
lMaxNormal
,
"Maximum mesh size in the direction normal to the closest curve."
);
}
virtual
bool
isotropic
()
const
{
return
false
;}
~
AttractorAnisoCurveField
()
{
if
(
kdtree
)
delete
kdtree
;
if
(
zeronodes
)
annDeallocPts
(
zeronodes
);
delete
[]
index
;
delete
[]
dist
;
}
const
char
*
getName
()
{
return
"AttractorAnisoCurve"
;
}
std
::
string
getDescription
()
{
return
"Compute the distance from the nearest curve in a list. Then the mesh "
"size can be specified independently in the direction normal to the curve "
"and in the direction parallel to the curve (Each curve "
"is replaced by NNodesByEdge equidistant nodes and the distance from those "
"nodes is computed.)"
;
}
void
update
()
{
if
(
zeronodes
)
{
annDeallocPts
(
zeronodes
);
delete
kdtree
;
}
int
totpoints
=
n_nodes_by_edge
*
edges_id
.
size
();
if
(
totpoints
){
zeronodes
=
annAllocPts
(
totpoints
,
3
);
}
tg
.
resize
(
totpoints
);
int
k
=
0
;
for
(
std
::
list
<
int
>::
iterator
it
=
edges_id
.
begin
();
it
!=
edges_id
.
end
();
++
it
)
{
Curve
*
c
=
FindCurve
(
*
it
);
if
(
c
)
{
for
(
int
i
=
0
;
i
<
n_nodes_by_edge
;
i
++
)
{
double
u
=
(
double
)
i
/
(
n_nodes_by_edge
-
1
);
Vertex
V
=
InterpolateCurve
(
c
,
u
,
0
);
zeronodes
[
k
][
0
]
=
V
.
Pos
.
X
;
zeronodes
[
k
][
1
]
=
V
.
Pos
.
Y
;
zeronodes
[
k
][
2
]
=
V
.
Pos
.
Z
;
Vertex
V2
=
InterpolateCurve
(
c
,
u
,
1
);
tg
[
k
]
=
SVector3
(
V2
.
Pos
.
X
,
V2
.
Pos
.
Y
,
V2
.
Pos
.
Z
);
tg
[
k
].
normalize
();
k
++
;
}
}
else
{
GEdge
*
e
=
GModel
::
current
()
->
getEdgeByTag
(
*
it
);
if
(
e
)
{
for
(
int
i
=
0
;
i
<
n_nodes_by_edge
;
i
++
)
{
double
u
=
(
double
)
i
/
(
n_nodes_by_edge
-
1
);
Range
<
double
>
b
=
e
->
parBounds
(
0
);
double
t
=
b
.
low
()
+
u
*
(
b
.
high
()
-
b
.
low
());
GPoint
gp
=
e
->
point
(
t
);
SVector3
d
=
e
->
firstDer
(
t
);
zeronodes
[
k
][
0
]
=
gp
.
x
();
zeronodes
[
k
][
1
]
=
gp
.
y
();
zeronodes
[
k
][
2
]
=
gp
.
z
();
tg
[
k
]
=
d
;
tg
[
k
].
normalize
();
k
++
;
}
}
}
}
kdtree
=
new
ANNkd_tree
(
zeronodes
,
totpoints
,
3
);
update_needed
=
false
;
}
void
operator
()
(
double
x
,
double
y
,
double
z
,
SMetric3
&
metr
,
GEntity
*
ge
=
0
)
{
if
(
update_needed
)
update
();
double
xyz
[
3
]
=
{
x
,
y
,
z
};
kdtree
->
annkSearch
(
xyz
,
1
,
index
,
dist
);
double
d
=
sqrt
(
dist
[
0
]);
double
lTg
=
d
<
dMin
?
lMinTangent
:
d
>
dMax
?
lMaxTangent
:
lMinTangent
+
(
lMaxTangent
-
lMinTangent
)
*
(
d
-
dMin
)
/
(
dMax
-
dMin
);
double
lN
=
d
<
dMin
?
lMinNormal
:
d
>
dMax
?
lMaxNormal
:
lMinNormal
+
(
lMaxNormal
-
lMinNormal
)
*
(
d
-
dMin
)
/
(
dMax
-
dMin
);
SVector3
t
=
tg
[
index
[
0
]];
SVector3
n0
=
crossprod
(
t
,
fabs
(
t
(
0
))
>
fabs
(
t
(
1
))
?
SVector3
(
0
,
1
,
0
)
:
SVector3
(
1
,
0
,
0
));
SVector3
n1
=
crossprod
(
t
,
n0
);
metr
=
SMetric3
(
1
/
lTg
/
lTg
,
1
/
lN
/
lN
,
1
/
lN
/
lN
,
t
,
n0
,
n1
);
}
virtual
double
operator
()
(
double
X
,
double
Y
,
double
Z
,
GEntity
*
ge
=
0
)
{
if
(
update_needed
)
update
();
double
xyz
[
3
]
=
{
X
,
Y
,
Z
};
kdtree
->
annkSearch
(
xyz
,
1
,
index
,
dist
);
double
d
=
sqrt
(
dist
[
0
]);
return
std
::
max
(
d
,
0.05
);
}
};
class
AttractorField
:
public
Field
class
AttractorField
:
public
Field
{
{
ANNkd_tree
*
kdtree
;
ANNkd_tree
*
kdtree
;
...
@@ -1689,6 +1823,7 @@ FieldManager::FieldManager()
...
@@ -1689,6 +1823,7 @@ FieldManager::FieldManager()
map_type_name
[
"MathEvalAniso"
]
=
new
FieldFactoryT
<
MathEvalFieldAniso
>
();
map_type_name
[
"MathEvalAniso"
]
=
new
FieldFactoryT
<
MathEvalFieldAniso
>
();
#if defined(HAVE_ANN)
#if defined(HAVE_ANN)
map_type_name
[
"Attractor"
]
=
new
FieldFactoryT
<
AttractorField
>
();
map_type_name
[
"Attractor"
]
=
new
FieldFactoryT
<
AttractorField
>
();
map_type_name
[
"AttractorAnisoCurve"
]
=
new
FieldFactoryT
<
AttractorAnisoCurveField
>
();
#endif
#endif
map_type_name
[
"MaxEigenHessian"
]
=
new
FieldFactoryT
<
MaxEigenHessianField
>
();
map_type_name
[
"MaxEigenHessian"
]
=
new
FieldFactoryT
<
MaxEigenHessianField
>
();
background_field
=
-
1
;
background_field
=
-
1
;
...
...
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