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ag-ohlberger
dune-community
dune-xt
Commits
4146c14e
Commit
4146c14e
authored
7 years ago
by
Dr. Felix Tobias Schindler
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[test.eigensolver...eigens_example] improve expectations
parent
1c43d447
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dune/xt/la/test/eigensolver_for_matrix_from_eigens_example.cc
+29
-32
29 additions, 32 deletions
.../xt/la/test/eigensolver_for_matrix_from_eigens_example.cc
with
29 additions
and
32 deletions
dune/xt/la/test/eigensolver_for_matrix_from_eigens_example.cc
+
29
−
32
View file @
4146c14e
...
...
@@ -17,8 +17,6 @@
/**
* \sa http://eigen.tuxfamily.org/dox/classEigen_1_1EigenSolver.html
*
* \note Ours might be quite a bit off, since we only have the truncated representations from the example.
*
\code
Example:
MatrixXd A = MatrixXd::Random(6,6);
...
...
@@ -94,34 +92,27 @@ struct EigenSolverForMatrixFromEigensExample : public EigenSolverTest
EigenSolverForMatrixFromEigensExample
()
{
matrix_
=
XT
::
Common
::
from_string
<
MatrixType
>
(
"[ 0.68 -0.33 -0.27 -0.717 -0.687 0.0259;"
" -0.211 0.536 0.0268 0.214 -0.198 0.678;"
" 0.566 -0.444 0.904 -0.967 -0.74 0.225;"
" 0.597 0.108 0.832 -0.514 -0.782 -0.408;"
" 0.823 -0.0452 0.271 -0.726 0.998 0.275;"
" -0.605 0.258 0.435 0.608 -0.563 0.0486]"
);
// these values were recorded using lapack
expected_eigenvalues_
=
XT
::
Common
::
from_string
<
EigenValuesType
>
(
"[0.048829697485156004+1.0596562712819182i "
" 0.048829697485156004-1.0596562712819182i "
" 0.96873863535292992 "
" 0.34280071327659634 "
" 0.62170062820008098+0.13733227413092269i "
" 0.62170062820008098-0.13733227413092269i]"
);
// these are the numbers in std::setprecision(17) from the above example
matrix_
=
XT
::
Common
::
from_string
<
MatrixType
>
(
// clang-format off
"[ 0.68037543430941905 -0.32955448857022196 -0.27043105441631332 -0.7167948892883933 -0.68664182149183084 0.025864788808796835; "
" -0.21123414636181392 0.53645918962380801 0.026801820391231024 0.21393775251411729 -0.198111211507633 0.67822446938521441; "
" 0.56619844751721171 -0.44445057839362445 0.90445945034942565 -0.96739885675134085 -0.74041910643708853 0.22527966519132248; "
" 0.59688006695214657 0.10793991159086103 0.8323901360074013 -0.51422645874052608 -0.78238239594846148 -0.40793676460531392; "
" 0.82329471587356862 -0.045205896275679502 0.27142345591980188 -0.72553684642796257 0.99784903600711794 0.27510453540603841; "
" -0.60489726141323208 0.25774184952384882 0.43459385886536617 0.60835350845398084 -0.56348618937818618 0.048574380133568518]"
);
expected_eigenvalues_
=
XT
::
Common
::
from_string
<
EigenValuesType
>
(
"[0.048963596941571319+1.0595752114710908i "
" 0.048963596941571319-1.0595752114710908i "
" 0.96689928885360044 "
" 0.35304325510300372 "
" 0.61781064692153476+0.12941286410485134i "
" 0.61781064692153476-0.12941286410485134i]"
);
expected_eigenvectors_
=
XT
::
Common
::
from_string
<
ComplexMatrixType
>
(
"["
"-0.27012632227983902-0.46678683793394776i -0.27012632227983902+0.46678683793394776i -0.058555145136596501 "
"-0.72934250003563827 -0.59311240459518533 -0.59311240459518533; "
" 0.13887686287144707-0.097771882383961992i 0.13887686287144707+0.097771882383961992i -0.79902060638186234 "
"0.14851614296331883 -0.23987153829467844-0.45143010420135704i -0.23987153829467844+0.45143010420135704i; "
" -0.41364142584806307-0.19917683735545064i -0.41364142584806307+0.19917683735545064i 0.18949926740896209 "
"0.04700276597877924 0.29529738066681194+0.21971404267746528i 0.29529738066681194-0.21971404267746528i; "
" -0.58911879728583405 -0.58911879728583405 -0.078813329494931098 -0.63174635015851877 "
"-0.33835579668284677+0.092082191690773141i -0.33835579668284677-0.092082191690773141i; "
" -0.2538014452885316+0.12001744521279049i -0.2538014452885316-0.12001744521279049i 0.40135933686903708 "
"0.21115859793042213 0.30424687115889376+0.14919085125463472i 0.30424687115889376-0.14919085125463472i; "
" 0.097132120486031412+0.18495968552407643i 0.097132120486031412-0.18495968552407643i -0.39360708201025785 "
"-0.010090019467593912 0.060511969188928441-0.099829032727048669i 0.060511969188928441+0.099829032727048669i "
"]"
);
"[-0.2916493853334598-0.45353428327568535i -0.2916493853334598+0.45353428327568535i -0.060739856420097799 -0.732892086787302 0.58989693747516225-0.12134050155506512i 0.58989693747516225+0.12134050155506512i; "
" 0.13427786119296695-0.10415042620914604i 0.13427786119296695+0.10415042620914604i -0.79936618427058692 0.13588801812778584 0.33446578429890217+0.36779173930086734i 0.33446578429890217-0.36779173930086734i; "
" -0.4224933428958097-0.17959111262899077i -0.4224933428958097+0.17959111262899077i 0.19181897363210443 0.056319404917871921 -0.33512506847695012-0.1433533445630015i -0.33512506847695012+0.1433533445630015i; "
" -0.58861043190958418+0.027350002433760786i -0.58861043190958418-0.027350002433760786i -0.078824737066622547 -0.62743714713230025 0.32187174947115971-0.1554720757387448i 0.32187174947115971+0.1554720757387448i; "
" -0.24767280752759105+0.13196040251638746i -0.24767280752759105-0.13196040251638746i 0.40098186135709829 0.21799673455433938 -0.33488773557308854-0.076133571019896026i -0.33488773557308854+0.076133571019896026i; "
" 0.10538083226488951+0.18040258229827225i 0.10538083226488951-0.18040258229827225i -0.39182912389260799 -0.0056400714249183401 -0.032444861799488058+0.10261186083116479i -0.032444861799488058-0.10261186083116479i]"
);
// clang-format on
all_matrices_and_expected_eigenvalues_and_vectors_are_computed_
=
true
;
}
...
...
@@ -164,15 +155,21 @@ TEST_F(EigenSolverForMatrixFromEigensExample, is_constructible)
TEST_F
(
EigenSolverForMatrixFromEigensExample
,
gives_correct_eigenvalues
)
{
gives_correct_eigenvalues
({{
"lapack"
,
"1e-1
5
"
},
{
"
eigen
"
,
"1e-14"
}});
gives_correct_eigenvalues
({{
"lapack"
,
"1e-1
4
"
},
{
"
numpy
"
,
"1e-14"
}});
}
TEST_F
(
EigenSolverForMatrixFromEigensExample
,
gives_correct_eigenvalues_in_correct_order
)
{
gives_correct_eigenvalues_in_correct_order
({{
"lapack"
,
"1e-15"
},
{
"eigen"
,
"1e-14"
}});
gives_correct_eigenvalues_in_correct_order
({{
"lapack"
,
"1e-14"
},
{
"numpy"
,
"1e-14"
}});
}
TEST_F
(
EigenSolverForMatrixFromEigensExample
,
gives_correct_eigenvectors_in_correct_order
)
{
gives_correct_eigenvectors_in_correct_order
(
{{
"lapack"
,
/*we expect a failure: */
"-1"
},
{
"numpy"
,
/*we expect a failure: */
"-1"
}});
}
TEST_F
(
EigenSolverForMatrixFromEigensExample
,
gives_correct_eigendecomposition
)
{
gives_correct_eigendecomposition
(
1e-14
);
gives_correct_eigendecomposition
(
{{
"lapack"
,
"1e-14"
},
{
"eigen"
,
"1e-14"
},
{
"numpy"
,
"1e-14"
}}
);
}
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