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product_trmv.cpp
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rDLMA Diffusion limited mixed aggregation
product_trmv.cpp
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// This file is triangularView of Eigen, a lightweight C++ template library
// for linear algebra.
//
// Copyright (C) 2008-2009 Gael Guennebaud <gael.guennebaud@inria.fr>
//
// This Source Code Form is subject to the terms of the Mozilla
// Public License v. 2.0. If a copy of the MPL was not distributed
// with this file, You can obtain one at http://mozilla.org/MPL/2.0/.
#include "main.h"
template
<
typename
MatrixType
>
void
trmv
(
const
MatrixType
&
m
)
{
typedef
typename
MatrixType
::
Scalar
Scalar
;
typedef
typename
NumTraits
<
Scalar
>::
Real
RealScalar
;
typedef
Matrix
<
Scalar
,
MatrixType
::
RowsAtCompileTime
,
1
>
VectorType
;
RealScalar
largerEps
=
10
*
test_precision
<
RealScalar
>
();
Index
rows
=
m
.
rows
();
Index
cols
=
m
.
cols
();
MatrixType
m1
=
MatrixType
::
Random
(
rows
,
cols
),
m3
(
rows
,
cols
);
VectorType
v1
=
VectorType
::
Random
(
rows
);
Scalar
s1
=
internal
::
random
<
Scalar
>
();
m1
=
MatrixType
::
Random
(
rows
,
cols
);
// check with a column-major matrix
m3
=
m1
.
template
triangularView
<
Eigen
::
Lower
>
();
VERIFY
((
m3
*
v1
).
isApprox
(
m1
.
template
triangularView
<
Eigen
::
Lower
>
()
*
v1
,
largerEps
));
m3
=
m1
.
template
triangularView
<
Eigen
::
Upper
>
();
VERIFY
((
m3
*
v1
).
isApprox
(
m1
.
template
triangularView
<
Eigen
::
Upper
>
()
*
v1
,
largerEps
));
m3
=
m1
.
template
triangularView
<
Eigen
::
UnitLower
>
();
VERIFY
((
m3
*
v1
).
isApprox
(
m1
.
template
triangularView
<
Eigen
::
UnitLower
>
()
*
v1
,
largerEps
));
m3
=
m1
.
template
triangularView
<
Eigen
::
UnitUpper
>
();
VERIFY
((
m3
*
v1
).
isApprox
(
m1
.
template
triangularView
<
Eigen
::
UnitUpper
>
()
*
v1
,
largerEps
));
// check conjugated and scalar multiple expressions (col-major)
m3
=
m1
.
template
triangularView
<
Eigen
::
Lower
>
();
VERIFY
(((
s1
*
m3
).
conjugate
()
*
v1
).
isApprox
((
s1
*
m1
).
conjugate
().
template
triangularView
<
Eigen
::
Lower
>
()
*
v1
,
largerEps
));
m3
=
m1
.
template
triangularView
<
Eigen
::
Upper
>
();
VERIFY
((
m3
.
conjugate
()
*
v1
.
conjugate
()).
isApprox
(
m1
.
conjugate
().
template
triangularView
<
Eigen
::
Upper
>
()
*
v1
.
conjugate
(),
largerEps
));
// check with a row-major matrix
m3
=
m1
.
template
triangularView
<
Eigen
::
Upper
>
();
VERIFY
((
m3
.
transpose
()
*
v1
).
isApprox
(
m1
.
transpose
().
template
triangularView
<
Eigen
::
Lower
>
()
*
v1
,
largerEps
));
m3
=
m1
.
template
triangularView
<
Eigen
::
Lower
>
();
VERIFY
((
m3
.
transpose
()
*
v1
).
isApprox
(
m1
.
transpose
().
template
triangularView
<
Eigen
::
Upper
>
()
*
v1
,
largerEps
));
m3
=
m1
.
template
triangularView
<
Eigen
::
UnitUpper
>
();
VERIFY
((
m3
.
transpose
()
*
v1
).
isApprox
(
m1
.
transpose
().
template
triangularView
<
Eigen
::
UnitLower
>
()
*
v1
,
largerEps
));
m3
=
m1
.
template
triangularView
<
Eigen
::
UnitLower
>
();
VERIFY
((
m3
.
transpose
()
*
v1
).
isApprox
(
m1
.
transpose
().
template
triangularView
<
Eigen
::
UnitUpper
>
()
*
v1
,
largerEps
));
// check conjugated and scalar multiple expressions (row-major)
m3
=
m1
.
template
triangularView
<
Eigen
::
Upper
>
();
VERIFY
((
m3
.
adjoint
()
*
v1
).
isApprox
(
m1
.
adjoint
().
template
triangularView
<
Eigen
::
Lower
>
()
*
v1
,
largerEps
));
m3
=
m1
.
template
triangularView
<
Eigen
::
Lower
>
();
VERIFY
((
m3
.
adjoint
()
*
(
s1
*
v1
.
conjugate
())).
isApprox
(
m1
.
adjoint
().
template
triangularView
<
Eigen
::
Upper
>
()
*
(
s1
*
v1
.
conjugate
()),
largerEps
));
m3
=
m1
.
template
triangularView
<
Eigen
::
UnitUpper
>
();
// check transposed cases:
m3
=
m1
.
template
triangularView
<
Eigen
::
Lower
>
();
VERIFY
((
v1
.
transpose
()
*
m3
).
isApprox
(
v1
.
transpose
()
*
m1
.
template
triangularView
<
Eigen
::
Lower
>
(),
largerEps
));
VERIFY
((
v1
.
adjoint
()
*
m3
).
isApprox
(
v1
.
adjoint
()
*
m1
.
template
triangularView
<
Eigen
::
Lower
>
(),
largerEps
));
VERIFY
((
v1
.
adjoint
()
*
m3
.
adjoint
()).
isApprox
(
v1
.
adjoint
()
*
m1
.
template
triangularView
<
Eigen
::
Lower
>
().
adjoint
(),
largerEps
));
// TODO check with sub-matrices
}
EIGEN_DECLARE_TEST
(
product_trmv
)
{
int
s
=
0
;
for
(
int
i
=
0
;
i
<
g_repeat
;
i
++
)
{
CALL_SUBTEST_1
(
trmv
(
Matrix
<
float
,
1
,
1
>
())
);
CALL_SUBTEST_2
(
trmv
(
Matrix
<
float
,
2
,
2
>
())
);
CALL_SUBTEST_3
(
trmv
(
Matrix3d
())
);
s
=
internal
::
random
<
int
>
(
1
,
EIGEN_TEST_MAX_SIZE
/
2
);
CALL_SUBTEST_4
(
trmv
(
MatrixXcf
(
s
,
s
))
);
CALL_SUBTEST_5
(
trmv
(
MatrixXcd
(
s
,
s
))
);
TEST_SET_BUT_UNUSED_VARIABLE
(
s
)
s
=
internal
::
random
<
int
>
(
1
,
EIGEN_TEST_MAX_SIZE
);
CALL_SUBTEST_6
(
trmv
(
Matrix
<
float
,
Dynamic
,
Dynamic
,
RowMajor
>
(
s
,
s
))
);
TEST_SET_BUT_UNUSED_VARIABLE
(
s
)
}
}
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