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matrix_function test: replace expm(A).inverse() by expm(-A)
The latter is more stable. This fixes one of the issues with the test. Also, make typedef's in MatrixFunctionReturnValue public; this is necessary to get the test to compile.
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@ -492,13 +492,11 @@ typename MatrixFunction<MatrixType,1>::DynMatrixType MatrixFunction<MatrixType,1
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template<typename Derived> class MatrixFunctionReturnValue
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: public ReturnByValue<MatrixFunctionReturnValue<Derived> >
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{
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private:
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public:
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typedef typename ei_traits<Derived>::Scalar Scalar;
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typedef typename ei_stem_function<Scalar>::type StemFunction;
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public:
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/** \brief Constructor.
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*
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* \param[in] A %Matrix (expression) forming the argument of the
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@ -109,11 +109,10 @@ template<typename MatrixType>
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void testHyperbolicFunctions(const MatrixType& A)
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{
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for (int i = 0; i < g_repeat; i++) {
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MatrixType sinhA = ei_matrix_sinh(A);
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MatrixType coshA = ei_matrix_cosh(A);
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MatrixType expA = ei_matrix_exponential(A);
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VERIFY_IS_APPROX(sinhA, (expA - expA.inverse())/2);
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VERIFY_IS_APPROX(coshA, (expA + expA.inverse())/2);
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MatrixType expmA = ei_matrix_exponential(-A);
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VERIFY_IS_APPROX(ei_matrix_sinh(A), (expA - expmA) / 2);
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VERIFY_IS_APPROX(ei_matrix_cosh(A), (expA + expmA) / 2);
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}
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}
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@ -134,14 +133,15 @@ void testGonioFunctions(const MatrixType& A)
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ComplexMatrix Ac = A.template cast<ComplexScalar>();
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ComplexMatrix exp_iA = ei_matrix_exponential(imagUnit * Ac);
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ComplexMatrix exp_miA = ei_matrix_exponential(-imagUnit * Ac);
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MatrixType sinA = ei_matrix_sin(A);
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ComplexMatrix sinAc = sinA.template cast<ComplexScalar>();
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VERIFY_IS_APPROX(sinAc, (exp_iA - exp_iA.inverse()) / (two*imagUnit));
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VERIFY_IS_APPROX(sinAc, (exp_iA - exp_miA) / (two*imagUnit));
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MatrixType cosA = ei_matrix_cos(A);
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ComplexMatrix cosAc = cosA.template cast<ComplexScalar>();
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VERIFY_IS_APPROX(cosAc, (exp_iA + exp_iA.inverse()) / 2);
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VERIFY_IS_APPROX(cosAc, (exp_iA + exp_miA) / 2);
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}
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}
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