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Hörl, Maximilian
dune-mmdg
Commits
e1a3041b
Commit
e1a3041b
authored
Jan 22, 2020
by
Hörl, Maximilian
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use pointer for A in dg.hh
parent
295dac6f
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1 changed file
dune/mmdg/dg.hh
+29
-36
29 additions, 36 deletions
dune/mmdg/dg.hh
with
29 additions
and
36 deletions
dune/mmdg/dg.hh
+
29
−
36
View file @
e1a3041b
...
...
@@ -32,7 +32,7 @@ public:
dof
((
1
+
dim
)
*
gridView
.
size
(
0
))
{
//initialize stiffness matrix A, load vector b and solution vector d
A
=
Matrix
(
dof
,
dof
,
4
,
0.
1
,
Matrix
::
implicit
);
A
=
std
::
make_shared
<
Matrix
>
(
dof
,
dof
,
10
,
1
,
Matrix
::
implicit
);
//TODO
b
=
Vector
(
dof
);
d
=
Vector
(
dof
);
}
...
...
@@ -43,7 +43,7 @@ public:
assembleSLE
(
K
,
mu
);
Dune
::
InverseOperatorResult
result
;
Dune
::
UMFPack
<
Matrix
>
solver
(
A
);
Dune
::
UMFPack
<
Matrix
>
solver
(
*
A
);
solver
.
apply
(
d
,
b
,
result
);
//storage for pressure data, for each element we store the
...
...
@@ -156,7 +156,7 @@ private:
{
//exact evaluation of
// int_elem K*grad(phi_elem,i)*grad(phi_elem,i) dV
A
.
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
+
i
+
1
)
+=
K
*
elemVol
;
A
->
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
+
i
+
1
)
+=
K
*
elemVol
;
}
//iterate over all intersection with the boundary of elem
...
...
@@ -212,7 +212,7 @@ private:
//exact evaluation of
// int_intersct mu*jump(phi_elem,0)*jump(phi_elem,0) ds
A
.
entry
(
elemIdxSLE
,
elemIdxSLE
)
+=
mu
*
intersctVol
;
A
->
entry
(
elemIdxSLE
,
elemIdxSLE
)
+=
mu
*
intersctVol
;
if
(
intersct
.
neighbor
())
//intersct has neighboring element
{
...
...
@@ -227,7 +227,7 @@ private:
//and
// int_intersct avg(K*grad(phi_elem,i))*jump(phi_elem,0) ds
// = 0.5 * K * normal[i] * vol(intersct)
A
.
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
)
+=
A
->
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
)
+=
mu
*
linearIntegrals
[
i
]
-
0.5
*
K
*
normal
[
i
]
*
intersctVol
;
for
(
int
j
=
0
;
j
<=
i
;
j
++
)
...
...
@@ -238,7 +238,7 @@ private:
//and
// int_intersct avg(K*grad(phi_elem,i))*jump(phi_elem,j) ds
// = 0.5 * K * normal[i] * int_intersct x_j ds
A
.
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
+
j
+
1
)
A
->
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
+
j
+
1
)
+=
mu
*
quadraticIntregrals
[
i
][
j
]
-
0.5
*
K
*
(
normal
[
i
]
*
linearIntegrals
[
j
]
+
normal
[
j
]
*
linearIntegrals
[
i
]);
...
...
@@ -252,11 +252,11 @@ private:
//exact evaluation of
// int_intersct mu*jump(phi_elem,0)*jump(phi_neighbor,0) ds
A
.
entry
(
elemIdxSLE
,
neighborIdxSLE
)
+=
-
mu
*
intersctVol
;
A
->
entry
(
elemIdxSLE
,
neighborIdxSLE
)
+=
-
mu
*
intersctVol
;
//stiffness matrix A is symmetric
A
.
entry
(
neighborIdxSLE
,
elemIdxSLE
)
+=
A
.
entry
(
elemIdxSLE
,
neighborIdxSLE
);
A
->
entry
(
neighborIdxSLE
,
elemIdxSLE
)
+=
A
->
entry
(
elemIdxSLE
,
neighborIdxSLE
);
for
(
int
i
=
0
;
i
<
dim
;
i
++
)
{
...
...
@@ -268,7 +268,7 @@ private:
// int_intersct avg(K*grad(phi_neighbor,i))
// *jump(phi_elem,0) ds
// = 0.5 * K * normal[i] * vol(intersct)
A
.
entry
(
elemIdxSLE
+
i
+
1
,
neighborIdxSLE
)
+=
A
->
entry
(
elemIdxSLE
+
i
+
1
,
neighborIdxSLE
)
+=
-
mu
*
linearIntegrals
[
i
]
+
0.5
*
K
*
normal
[
i
]
*
intersctVol
;
//we use the relations
...
...
@@ -279,14 +279,14 @@ private:
// int_intersct avg(K*grad(phi_neighbor,i))
// *jump(phi_elem,0) ds
// = 0.5 * K * normal[i] * vol(intersct)
A
.
entry
(
elemIdxSLE
,
neighborIdxSLE
+
i
+
1
)
+=
A
->
entry
(
elemIdxSLE
,
neighborIdxSLE
+
i
+
1
)
+=
-
mu
*
linearIntegrals
[
i
]
-
0.5
*
K
*
normal
[
i
]
*
intersctVol
;
//stiffness matrix A is symmetric
A
.
entry
(
neighborIdxSLE
,
elemIdxSLE
+
i
+
1
)
+=
A
.
entry
(
elemIdxSLE
+
i
+
1
,
neighborIdxSLE
);
A
.
entry
(
neighborIdxSLE
+
i
+
1
,
elemIdxSLE
)
+=
A
.
entry
(
elemIdxSLE
,
neighborIdxSLE
+
i
+
1
);
A
->
entry
(
neighborIdxSLE
,
elemIdxSLE
+
i
+
1
)
+=
A
->
entry
(
elemIdxSLE
+
i
+
1
,
neighborIdxSLE
);
A
->
entry
(
neighborIdxSLE
+
i
+
1
,
elemIdxSLE
)
+=
A
->
entry
(
elemIdxSLE
,
neighborIdxSLE
+
i
+
1
);
for
(
int
j
=
0
;
j
<=
i
;
j
++
)
{
...
...
@@ -302,14 +302,14 @@ private:
// int_intersct avg(K*grad(phi_elem,i))
// *jump(phi_neighbor,j) ds
// = -0.5 * K * normal[i] * int_intersct x_j ds
A
.
entry
(
elemIdxSLE
+
i
+
1
,
neighborIdxSLE
+
j
+
1
)
+=
A
->
entry
(
elemIdxSLE
+
i
+
1
,
neighborIdxSLE
+
j
+
1
)
+=
-
mu
*
quadraticIntregrals
[
i
][
j
]
-
0.5
*
K
*
(
normal
[
j
]
*
linearIntegrals
[
i
]
-
normal
[
i
]
*
linearIntegrals
[
j
]);
//stiffness matrix A is symmetric
A
.
entry
(
neighborIdxSLE
+
j
+
1
,
elemIdxSLE
+
i
+
1
)
+=
A
.
entry
(
elemIdxSLE
+
i
+
1
,
neighborIdxSLE
+
j
+
1
);
A
->
entry
(
neighborIdxSLE
+
j
+
1
,
elemIdxSLE
+
i
+
1
)
+=
A
->
entry
(
elemIdxSLE
+
i
+
1
,
neighborIdxSLE
+
j
+
1
);
if
(
i
!=
j
)
{
...
...
@@ -324,14 +324,14 @@ private:
// int_intersct avg(K*grad(phi_elem,j))
// *jump(phi_neighbor,i) ds
// = -0.5 * K * normal[j] * int_intersct x_i ds
A
.
entry
(
elemIdxSLE
+
j
+
1
,
neighborIdxSLE
+
i
+
1
)
+=
A
->
entry
(
elemIdxSLE
+
j
+
1
,
neighborIdxSLE
+
i
+
1
)
+=
-
mu
*
quadraticIntregrals
[
i
][
j
]
-
0.5
*
K
*
(
normal
[
i
]
*
linearIntegrals
[
j
]
-
normal
[
j
]
*
linearIntegrals
[
i
]);
//stiffness matrix A is symmetric
A
.
entry
(
neighborIdxSLE
+
i
+
1
,
elemIdxSLE
+
j
+
1
)
+=
A
.
entry
(
elemIdxSLE
+
j
+
1
,
neighborIdxSLE
+
i
+
1
);
A
->
entry
(
neighborIdxSLE
+
i
+
1
,
elemIdxSLE
+
j
+
1
)
+=
A
->
entry
(
elemIdxSLE
+
j
+
1
,
neighborIdxSLE
+
i
+
1
);
}
}
}
...
...
@@ -346,7 +346,7 @@ private:
// int_intersct avg(K*grad(phi_elem,i))
// *jump(phi_elem,0) ds
// = K * normal[i] * vol(intersct)
A
.
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
)
+=
A
->
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
)
+=
mu
*
linearIntegrals
[
i
]
-
0.5
*
K
*
normal
[
i
]
*
intersctVol
;
for
(
int
j
=
0
;
j
<=
i
;
j
++
)
...
...
@@ -358,7 +358,7 @@ private:
// int_intersct avg(K*grad(phi_elem,i))
// *jump(phi_elem,j) ds
// = 0.5 * K * normal[i] * int_intersct x_j ds
A
.
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
+
j
+
1
)
+=
A
->
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
+
j
+
1
)
+=
mu
*
quadraticIntregrals
[
i
][
j
]
-
0.5
*
K
*
(
normal
[
i
]
*
linearIntegrals
[
j
]
+
normal
[
j
]
*
linearIntegrals
[
i
]);
...
...
@@ -370,29 +370,22 @@ private:
//stiffness matrix A is symmetric
for
(
int
i
=
0
;
i
<
dim
;
i
++
)
{
A
.
entry
(
elemIdxSLE
,
elemIdxSLE
+
i
+
1
)
=
A
.
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
);
A
->
entry
(
elemIdxSLE
,
elemIdxSLE
+
i
+
1
)
=
A
->
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
);
for
(
int
j
=
0
;
j
<
i
;
j
++
)
{
A
.
entry
(
elemIdxSLE
+
j
+
1
,
elemIdxSLE
+
i
+
1
)
=
A
.
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
+
j
+
1
);
A
->
entry
(
elemIdxSLE
+
j
+
1
,
elemIdxSLE
+
i
+
1
)
=
A
->
entry
(
elemIdxSLE
+
i
+
1
,
elemIdxSLE
+
j
+
1
);
}
}
}
//NOTE: check if A is symmetric
/* for (int i = 0; i < dof; i++)
for (int j = 0; j < i; j++) */
/*assert*//*if(std::abs(A[i][j] - A[j][i]) >
std::numeric_limits<Scalar>::epsilon())
std::cout << i << ", " << j << std::endl; */
A
.
compress
();
A
->
compress
();
}
Matrix
A
;
//stiffness matrix
std
::
shared_ptr
<
Matrix
>
A
;
//stiffness matrix
Vector
b
;
//load vector
Vector
d
;
//solution vector
};
...
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