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Larry Price
gmsh
Commits
aead9631
Commit
aead9631
authored
12 years ago
by
Nicolas Marsic
Browse files
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TetEdgeBasis: Seems OK now -- YEAAAAHHH \o/ -- Functions were good but with bad number
parent
2ff1600f
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FunctionSpace/TetEdgeBasis.cpp
+149
-67
149 additions, 67 deletions
FunctionSpace/TetEdgeBasis.cpp
with
149 additions
and
67 deletions
FunctionSpace/TetEdgeBasis.cpp
+
149
−
67
View file @
aead9631
...
...
@@ -62,7 +62,7 @@ TetEdgeBasis::TetEdgeBasis(unsigned int order){
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
)
(
*
basis
)[
s
]
=
new
vector
<
const
vector
<
Polynomial
>*>
(
nFunction
);
// Edge Based (Nedelec) //
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
){
for
(
int
e
=
0
;
e
<
6
;
e
++
){
...
...
@@ -102,97 +102,152 @@ TetEdgeBasis::TetEdgeBasis(unsigned int order){
}
}
}
// Face Based (Preliminary) //
unsigned
int
faceOffset
=
0
;
// Sum
Polynomial
**
sum
;
sum
=
new
Polynomial
*
[
nRefSpace
];
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
){
sum
[
s
]
=
new
Polynomial
[
4
];
for
(
unsigned
int
f
=
0
;
f
<
4
;
f
++
)
sum
[
s
][
f
]
=
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]
+
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]
+
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
2
]];
}
// Polynomial u
Polynomial
***
u
;
u
=
new
Polynomial
**
[
nRefSpace
];
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
){
u
[
s
]
=
new
Polynomial
*
[
orderPlus
];
for
(
int
l
=
0
;
l
<
orderPlus
;
l
++
){
u
[
s
][
l
]
=
new
Polynomial
[
4
];
for
(
unsigned
int
f
=
0
;
f
<
4
;
f
++
)
u
[
s
][
l
][
f
]
=
intLegendre
[
l
].
compose
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]
-
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]
,
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]
+
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]);
}
}
// Polynomial v
Polynomial
***
v
;
v
=
new
Polynomial
**
[
nRefSpace
];
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
){
v
[
s
]
=
new
Polynomial
*
[
orderMinus
];
// Face Based //
for
(
int
l
=
0
;
l
<
orderMinus
;
l
++
){
v
[
s
][
l
]
=
new
Polynomial
[
4
];
for
(
unsigned
int
f
=
0
;
f
<
4
;
f
++
)
v
[
s
][
l
][
f
]
=
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
2
]]
*
sclLegendre
[
l
].
compose
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
2
]]
*
2
-
sum
[
s
][
f
],
sum
[
s
][
f
]);
}
}
// Face Based (Type 1) //
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
){
unsigned
int
i
=
nEdge
;
for
(
unsigned
int
l1
=
1
;
l1
<
order
;
l1
++
){
for
(
int
l2
=
0
;
l2
+
(
int
)
l1
-
1
<
orderMinus
;
l2
++
){
for
(
int
f
=
0
;
f
<
4
;
f
++
){
// Preliminary Type 1
Polynomial
sum
=
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]
+
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]
+
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
2
]];
Polynomial
u
=
intLegendre
[
l1
].
compose
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]
-
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]
,
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]
+
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]);
Polynomial
v
=
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
2
]]
*
sclLegendre
[
l2
].
compose
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
2
]]
*
2
-
sum
,
sum
);
(
*
(
*
basis
)[
s
])[
i
]
=
new
vector
<
Polynomial
>
((
u
[
s
][
l1
][
f
]
*
v
[
s
][
l2
][
f
]).
gradient
());
// Preliminary Type 2
vector
<
Polynomial
>
gradU
=
u
.
gradient
();
vector
<
Polynomial
>
gradV
=
v
.
gradient
();
i
++
;
if
(
s
==
0
)
faceOffset
++
;
}
}
}
}
// Face Based (Type 2) //
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
){
unsigned
int
i
=
nEdge
+
faceOffset
;
for
(
unsigned
int
l1
=
1
;
l1
<
order
;
l1
++
){
for
(
int
l2
=
0
;
l2
+
(
int
)
l1
-
1
<
orderMinus
;
l2
++
){
for
(
int
f
=
0
;
f
<
4
;
f
++
){
vector
<
Polynomial
>
gradU
=
u
[
s
][
l1
][
f
].
gradient
();
vector
<
Polynomial
>
gradV
=
v
[
s
][
l2
][
f
].
gradient
();
vector
<
Polynomial
>
vGradU
(
gradU
);
vGradU
[
0
].
mul
(
v
);
vGradU
[
1
].
mul
(
v
);
vGradU
[
2
].
mul
(
v
);
vGradU
[
0
].
mul
(
v
[
s
][
l2
][
f
]
);
vGradU
[
1
].
mul
(
v
[
s
][
l2
][
f
]
);
vGradU
[
2
].
mul
(
v
[
s
][
l2
][
f
]
);
vector
<
Polynomial
>
uGradV
(
gradV
);
uGradV
[
0
].
mul
(
u
);
uGradV
[
1
].
mul
(
u
);
uGradV
[
2
].
mul
(
u
);
uGradV
[
0
].
mul
(
u
[
s
][
l1
][
f
]
);
uGradV
[
1
].
mul
(
u
[
s
][
l1
][
f
]
);
uGradV
[
2
].
mul
(
u
[
s
][
l1
][
f
]
);
vector
<
Polynomial
>
subGradUV
(
vGradU
);
subGradUV
[
0
].
sub
(
uGradV
[
0
]);
subGradUV
[
1
].
sub
(
uGradV
[
1
]);
subGradUV
[
2
].
sub
(
uGradV
[
2
]);
// Preliminary Type 3
vector
<
Polynomial
>
gradL1
=
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]].
gradient
();
vector
<
Polynomial
>
gradL2
=
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]].
gradient
();
vector
<
Polynomial
>
l2GradL1
(
gradL1
);
l2GradL1
[
0
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]);
l2GradL1
[
1
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]);
l2GradL1
[
2
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]);
vector
<
Polynomial
>
l1GradL2
(
gradL2
);
l1GradL2
[
0
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]);
l1GradL2
[
1
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]);
l1GradL2
[
2
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]);
vector
<
Polynomial
>
subGradL1L2V
(
l2GradL1
);
subGradL1L2V
[
0
].
sub
(
l1GradL2
[
0
]);
subGradL1L2V
[
1
].
sub
(
l1GradL2
[
1
]);
subGradL1L2V
[
2
].
sub
(
l1GradL2
[
2
]);
subGradL1L2V
[
0
].
mul
(
v
);
subGradL1L2V
[
1
].
mul
(
v
);
subGradL1L2V
[
2
].
mul
(
v
);
// Type 1
(
*
(
*
basis
)[
s
])[
i
]
=
new
vector
<
Polynomial
>
((
u
*
v
).
gradient
());
i
++
;
// Type 2
(
*
(
*
basis
)[
s
])[
i
]
=
new
vector
<
Polynomial
>
(
subGradUV
);
i
++
;
// Type 3
if
(
l1
==
1
){
(
*
(
*
basis
)[
s
])[
i
]
=
new
vector
<
Polynomial
>
(
subGradL1L2V
);
i
++
;
}
}
}
}
}
// Face Based (Type 3) //
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
){
unsigned
int
i
=
nEdge
+
faceOffset
*
2
;
for
(
int
l2
=
0
;
l2
<
orderMinus
;
l2
++
){
for
(
int
f
=
0
;
f
<
4
;
f
++
){
vector
<
Polynomial
>
gradL1
=
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]].
gradient
();
vector
<
Polynomial
>
gradL2
=
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]].
gradient
();
vector
<
Polynomial
>
l2GradL1
(
gradL1
);
l2GradL1
[
0
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]);
l2GradL1
[
1
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]);
l2GradL1
[
2
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
1
]]);
vector
<
Polynomial
>
l1GradL2
(
gradL2
);
l1GradL2
[
0
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]);
l1GradL2
[
1
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]);
l1GradL2
[
2
].
mul
(
lagrange
[(
*
(
*
faceV
[
s
])[
f
])[
0
]]);
vector
<
Polynomial
>
subGradL1L2V
(
l2GradL1
);
subGradL1L2V
[
0
].
sub
(
l1GradL2
[
0
]);
subGradL1L2V
[
1
].
sub
(
l1GradL2
[
1
]);
subGradL1L2V
[
2
].
sub
(
l1GradL2
[
2
]);
subGradL1L2V
[
0
].
mul
(
v
[
s
][
l2
][
f
]);
subGradL1L2V
[
1
].
mul
(
v
[
s
][
l2
][
f
]);
subGradL1L2V
[
2
].
mul
(
v
[
s
][
l2
][
f
]);
(
*
(
*
basis
)[
s
])[
i
]
=
new
vector
<
Polynomial
>
(
subGradL1L2V
);
i
++
;
}
}
}
// Cell Based //
const
Polynomial
one
(
1
,
0
,
0
,
0
);
...
...
@@ -312,11 +367,38 @@ TetEdgeBasis::TetEdgeBasis(unsigned int order){
}
}
}
// Free Temporary Sapce //
// Free Temporary Space //
// Legendre
delete
[]
legendre
;
delete
[]
sclLegendre
;
delete
[]
intLegendre
;
// Sum
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
)
delete
[]
sum
[
s
];
delete
[]
sum
;
// Polynomial u
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
){
for
(
int
l
=
0
;
l
<
orderPlus
;
l
++
)
delete
[]
u
[
s
][
l
];
delete
[]
u
[
s
];
}
delete
[]
u
;
// Polynomial v
for
(
unsigned
int
s
=
0
;
s
<
nRefSpace
;
s
++
){
for
(
int
l
=
0
;
l
<
orderMinus
;
l
++
)
delete
[]
v
[
s
][
l
];
delete
[]
v
[
s
];
}
delete
[]
v
;
}
TetEdgeBasis
::~
TetEdgeBasis
(
void
){
...
...
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