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agnumpde
dune-solvers
Commits
27327d48
Commit
27327d48
authored
11 years ago
by
Elias Pipping
Committed by
pipping
11 years ago
Browse files
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arithmetic: sync with dune-fufem
[[Imported from SVN: r12194]]
parent
c73fa760
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dune/solvers/common/arithmetic.hh
+149
-78
149 additions, 78 deletions
dune/solvers/common/arithmetic.hh
with
149 additions
and
78 deletions
dune/solvers/common/arithmetic.hh
+
149
−
78
View file @
27327d48
...
@@ -6,6 +6,7 @@
...
@@ -6,6 +6,7 @@
#include
<dune/common/fmatrix.hh>
#include
<dune/common/fmatrix.hh>
#include
<dune/common/diagonalmatrix.hh>
#include
<dune/common/diagonalmatrix.hh>
#include
<dune/istl/bcrsmatrix.hh>
#include
<dune/istl/bcrsmatrix.hh>
#include
<dune/istl/matrixindexset.hh>
#include
<dune/istl/scaledidmatrix.hh>
#include
<dune/istl/scaledidmatrix.hh>
#include
<dune/common/typetraits.hh>
#include
<dune/common/typetraits.hh>
...
@@ -20,7 +21,7 @@ namespace Arithmetic
...
@@ -20,7 +21,7 @@ namespace Arithmetic
/** \brief Class to identify scalar types
/** \brief Class to identify scalar types
*
*
* Specialize this class for all type that can be used
* Specialize this class for all type
s
that can be used
* like scalar quantities.
* like scalar quantities.
*/
*/
template
<
class
T
>
template
<
class
T
>
...
@@ -68,7 +69,7 @@ namespace Arithmetic
...
@@ -68,7 +69,7 @@ namespace Arithmetic
/** \brief Class to identify matrix types and extract information
/** \brief Class to identify matrix types and extract information
*
*
* Specialize this class for all type that can be used like a matrix.
* Specialize this class for all type
s
that can be used like a matrix.
*/
*/
template
<
class
T
>
template
<
class
T
>
struct
MatrixTraits
struct
MatrixTraits
...
@@ -102,6 +103,12 @@ namespace Arithmetic
...
@@ -102,6 +103,12 @@ namespace Arithmetic
enum
{
cols
=
n
};
enum
{
cols
=
n
};
};
};
template
<
class
T
>
struct
MatrixTraits
<
Dune
::
BCRSMatrix
<
T
>
>
{
enum
{
isMatrix
=
true
};
};
/** \brief Internal helper class for product operations
/** \brief Internal helper class for product operations
*
*
...
@@ -317,6 +324,84 @@ namespace Arithmetic
...
@@ -317,6 +324,84 @@ namespace Arithmetic
}
}
};
};
//! Helper class for computing the cross product
template
<
class
T
,
int
n
>
struct
CrossProductHelper
{
static
Dune
::
FieldVector
<
T
,
n
>
crossProduct
(
const
Dune
::
FieldVector
<
T
,
n
>&
a
,
const
Dune
::
FieldVector
<
T
,
n
>&
b
)
{
DUNE_THROW
(
Dune
::
Exception
,
"You can only call crossProduct with dim==3"
);
}
};
//! Specialisation for n=3
template
<
class
T
>
struct
CrossProductHelper
<
T
,
3
>
{
static
Dune
::
FieldVector
<
T
,
3
>
crossProduct
(
const
Dune
::
FieldVector
<
T
,
3
>&
a
,
const
Dune
::
FieldVector
<
T
,
3
>&
b
)
{
Dune
::
FieldVector
<
T
,
3
>
r
;
r
[
0
]
=
a
[
1
]
*
b
[
2
]
-
a
[
2
]
*
b
[
1
];
r
[
1
]
=
a
[
2
]
*
b
[
0
]
-
a
[
0
]
*
b
[
2
];
r
[
2
]
=
a
[
0
]
*
b
[
1
]
-
a
[
1
]
*
b
[
0
];
return
r
;
}
};
template
<
class
A
,
class
TransposedA
>
struct
TransposeHelper
{
static
void
transpose
(
const
A
&
a
,
TransposedA
&
aT
)
{
DUNE_THROW
(
Dune
::
Exception
,
"Not implemented for general matrix types!"
);
}
};
//! Specialization for Dune::FieldMatrix
template
<
class
T
,
int
n
,
int
m
>
struct
TransposeHelper
<
Dune
::
FieldMatrix
<
T
,
n
,
m
>
,
Dune
::
FieldMatrix
<
T
,
m
,
n
>
>
{
static
void
transpose
(
const
Dune
::
FieldMatrix
<
T
,
n
,
m
>&
a
,
Dune
::
FieldMatrix
<
T
,
m
,
n
>&
aT
)
{
for
(
int
row
=
0
;
row
<
m
;
++
row
)
for
(
int
col
=
0
;
col
<
n
;
++
col
)
aT
[
row
][
col
]
=
a
[
col
][
row
];
}
};
//! Specialization for Dune::BCRSMatrix Type
template
<
class
A
,
class
TransposedA
>
struct
TransposeHelper
<
Dune
::
BCRSMatrix
<
A
>
,
Dune
::
BCRSMatrix
<
TransposedA
>
>
{
static
void
transpose
(
const
Dune
::
BCRSMatrix
<
A
>&
a
,
Dune
::
BCRSMatrix
<
TransposedA
>&
aT
)
{
Dune
::
MatrixIndexSet
idxSetaT
(
a
.
M
(),
a
.
N
());
typedef
typename
Dune
::
BCRSMatrix
<
A
>::
ConstColIterator
ColIterator
;
// add indices into transposed matrix
for
(
int
row
=
0
;
row
<
a
.
N
();
++
row
)
{
ColIterator
col
=
a
[
row
].
begin
();
ColIterator
end
=
a
[
row
].
end
();
for
(
;
col
!=
end
;
++
col
)
idxSetaT
.
add
(
col
.
index
(),
row
);
}
idxSetaT
.
exportIdx
(
aT
);
for
(
int
row
=
0
;
row
<
a
.
N
();
++
row
)
{
ColIterator
col
=
a
[
row
].
begin
();
ColIterator
end
=
a
[
row
].
end
();
for
(
;
col
!=
end
;
++
col
)
TransposeHelper
<
A
,
TransposedA
>::
transpose
(
*
col
,
aT
[
col
.
index
()][
row
]);
}
}
};
/** \brief Add a product to some matrix or vector
/** \brief Add a product to some matrix or vector
*
*
* This function computes a+=b*c.
* This function computes a+=b*c.
...
@@ -350,6 +435,19 @@ namespace Arithmetic
...
@@ -350,6 +435,19 @@ namespace Arithmetic
{
{
ProductHelper
<
A
,
B
,
C
,
ScalarTraits
<
A
>::
isScalar
,
ScalarTraits
<
B
>::
isScalar
,
ScalarTraits
<
C
>::
isScalar
>::
subtractProduct
(
a
,
b
,
c
);
ProductHelper
<
A
,
B
,
C
,
ScalarTraits
<
A
>::
isScalar
,
ScalarTraits
<
B
>::
isScalar
,
ScalarTraits
<
C
>::
isScalar
>::
subtractProduct
(
a
,
b
,
c
);
}
}
//! Compute the cross product of two vectors. Only works for n==3
template
<
class
T
,
int
n
>
Dune
::
FieldVector
<
T
,
n
>
crossProduct
(
const
Dune
::
FieldVector
<
T
,
n
>&
a
,
const
Dune
::
FieldVector
<
T
,
n
>&
b
)
{
return
CrossProductHelper
<
T
,
n
>::
crossProduct
(
a
,
b
);
}
//! Compute the transposed of a matrix
template
<
class
A
,
class
TransposedA
>
void
transpose
(
const
A
&
a
,
TransposedA
&
aT
)
{
TransposeHelper
<
A
,
TransposedA
>::
transpose
(
a
,
aT
);
}
/** \brief Add a scaled product to some matrix or vector
/** \brief Add a scaled product to some matrix or vector
*
*
...
@@ -387,12 +485,17 @@ namespace Arithmetic
...
@@ -387,12 +485,17 @@ namespace Arithmetic
ScaledProductHelper
<
A
,
B
,
C
,
D
,
ScalarTraits
<
A
>::
isScalar
,
ScalarTraits
<
C
>::
isScalar
,
ScalarTraits
<
D
>::
isScalar
>::
subtractProduct
(
a
,
b
,
c
,
d
);
ScaledProductHelper
<
A
,
B
,
C
,
D
,
ScalarTraits
<
A
>::
isScalar
,
ScalarTraits
<
C
>::
isScalar
,
ScalarTraits
<
D
>::
isScalar
>::
subtractProduct
(
a
,
b
,
c
,
d
);
}
}
namespace
{
/** \brief Internal helper class for Matrix operations
template
<
class
MatrixType
,
class
VectorType
>
*
typename
VectorType
::
field_type
*/
AxyWithTemporary
(
const
MatrixType
&
A
,
template
<
class
OperatorType
,
bool
isMatrix
>
const
VectorType
&
x
,
struct
OperatorHelper
const
VectorType
&
y
)
{
template
<
class
VectorType
>
static
typename
VectorType
::
field_type
Axy
(
const
OperatorType
&
A
,
const
VectorType
&
x
,
const
VectorType
&
y
)
{
{
VectorType
tmp
(
y
.
size
());
VectorType
tmp
(
y
.
size
());
tmp
=
0.0
;
tmp
=
0.0
;
...
@@ -400,11 +503,25 @@ namespace Arithmetic
...
@@ -400,11 +503,25 @@ namespace Arithmetic
return
tmp
*
y
;
return
tmp
*
y
;
}
}
template
<
class
MatrixType
,
class
VectorType
>
template
<
class
VectorType
>
typename
VectorType
::
field_type
static
typename
VectorType
::
field_type
AxyWithoutTemporary
(
const
MatrixType
&
A
,
bmAxy
(
const
OperatorType
&
A
,
const
VectorType
&
b
,
const
VectorType
&
x
,
const
VectorType
&
x
,
const
VectorType
&
y
)
const
VectorType
&
y
)
{
VectorType
tmp
=
b
;
subtractProduct
(
tmp
,
A
,
x
);
return
tmp
*
y
;
}
};
template
<
class
MatrixType
>
struct
OperatorHelper
<
MatrixType
,
true
>
{
template
<
class
VectorType
>
static
typename
VectorType
::
field_type
Axy
(
const
MatrixType
&
A
,
const
VectorType
&
x
,
const
VectorType
&
y
)
{
{
assert
(
x
.
N
()
==
A
.
M
());
assert
(
x
.
N
()
==
A
.
M
());
assert
(
y
.
N
()
==
A
.
N
());
assert
(
y
.
N
()
==
A
.
N
());
...
@@ -423,53 +540,11 @@ namespace Arithmetic
...
@@ -423,53 +540,11 @@ namespace Arithmetic
}
}
return
outer
;
return
outer
;
}
}
}
//! Compute \f$(Ax,y)\f$
template
<
class
MatrixType
,
class
VectorType
>
typename
VectorType
::
field_type
Axy
(
const
MatrixType
&
A
,
const
VectorType
&
x
,
const
VectorType
&
y
)
{
return
AxyWithTemporary
(
A
,
x
,
y
);
}
//! Compute \f$(Ax,y)\f$
template
<
int
n
,
typename
field_type
,
class
VectorType
>
typename
VectorType
::
field_type
Axy
(
const
Dune
::
FieldMatrix
<
field_type
,
n
,
n
>
&
A
,
const
VectorType
&
x
,
const
VectorType
&
y
)
{
return
AxyWithoutTemporary
(
A
,
x
,
y
);
}
//! Compute \f$(Ax,y)\f$
template
<
typename
block_type
,
class
VectorType
>
typename
VectorType
::
field_type
Axy
(
const
Dune
::
BCRSMatrix
<
block_type
>
&
A
,
const
VectorType
&
x
,
const
VectorType
&
y
)
{
return
AxyWithoutTemporary
(
A
,
x
,
y
);
}
namespace
{
template
<
class
MatrixType
,
class
VectorType
>
typename
VectorType
::
field_type
bmAxyWithTemporary
(
const
MatrixType
&
A
,
const
VectorType
&
b
,
const
VectorType
&
x
,
const
VectorType
&
y
)
{
VectorType
tmp
=
b
;
subtractProduct
(
tmp
,
A
,
x
);
return
tmp
*
y
;
}
template
<
class
MatrixType
,
class
VectorType
>
template
<
class
VectorType
>
typename
VectorType
::
field_type
static
typename
VectorType
::
field_type
bmAxy
WithoutTemporary
(
const
MatrixType
&
A
,
const
VectorType
&
b
,
bmAxy
(
const
MatrixType
&
A
,
const
VectorType
&
b
,
const
VectorType
&
x
,
const
VectorType
&
y
)
const
VectorType
&
x
,
const
VectorType
&
y
)
{
{
assert
(
x
.
N
()
==
A
.
M
());
assert
(
x
.
N
()
==
A
.
M
());
assert
(
y
.
N
()
==
A
.
N
());
assert
(
y
.
N
()
==
A
.
N
());
...
@@ -489,33 +564,29 @@ namespace Arithmetic
...
@@ -489,33 +564,29 @@ namespace Arithmetic
}
}
return
outer
;
return
outer
;
}
}
}
};
//! Compute \f$(b-Ax,y)\f$
template
<
class
MatrixType
,
class
VectorType
>
typename
VectorType
::
field_type
bmAxy
(
const
MatrixType
&
A
,
const
VectorType
&
b
,
const
VectorType
&
x
,
const
VectorType
&
y
)
{
return
bmAxyWithTemporary
(
A
,
b
,
x
,
y
);
}
//! Compute \f$(
b-
Ax,y)\f$
//! Compute \f$(Ax,y)\f$
template
<
int
n
,
typename
field_t
ype
,
class
VectorType
>
template
<
class
OperatorT
ype
,
class
VectorType
>
typename
VectorType
::
field_type
typename
VectorType
::
field_type
bmAxy
(
const
Dune
::
FieldMatrix
<
field_type
,
n
,
n
>
&
A
,
const
VectorType
&
b
,
Axy
(
const
OperatorType
&
A
,
const
VectorType
&
x
,
const
VectorType
&
y
)
const
VectorType
&
x
,
const
VectorType
&
y
)
{
{
return
bmAxyWithoutTemporary
(
A
,
b
,
x
,
y
);
return
OperatorHelper
<
OperatorType
,
MatrixTraits
<
OperatorType
>::
isMatrix
>::
Axy
(
A
,
x
,
y
);
}
}
//! Compute \f$(b-Ax,y)\f$
//! Compute \f$(b-Ax,y)\f$
template
<
typename
block_t
ype
,
class
VectorType
>
template
<
class
OperatorT
ype
,
class
VectorType
>
typename
VectorType
::
field_type
typename
VectorType
::
field_type
bmAxy
(
const
Dune
::
BCRSMatrix
<
block_type
>
&
A
,
const
VectorType
&
b
,
bmAxy
(
const
OperatorType
&
A
,
const
VectorType
&
x
,
const
VectorType
&
y
)
const
VectorType
&
b
,
const
VectorType
&
x
,
const
VectorType
&
y
)
{
{
return
bmAxyWithoutTemporary
(
A
,
b
,
x
,
y
);
return
OperatorHelper
<
OperatorType
,
MatrixTraits
<
OperatorType
>::
isMatrix
>::
bmAxy
(
A
,
b
,
x
,
y
);
}
}
};
};
...
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