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@@ -45,13 +45,10 @@ complex<long double> promote(long double x) { return complex<long double>( x);
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long double totalpower=0;
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long double difpower=0;
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cerr <<"idx\ttruth\t\tvalue\t|dif|=\n";
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long double pi = acos((long double)-1);
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for (size_t k0=0;k0<size_t(fftbuf.size());++k0) {
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complex<long double> acc = 0;
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#ifdef _GNU_SOURCE
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long double phinc = -2.*k0* M_PIl / timebuf.size();
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#else
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long double phinc = -2.*k0* M_PI / timebuf.size();
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#endif
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long double phinc = -2.*k0* pi / timebuf.size();
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for (size_t k1=0;k1<size_t(timebuf.size());++k1) {
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acc += promote( timebuf[k1] ) * exp( complex<long double>(0,k1*phinc) );
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}
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@@ -45,10 +45,11 @@ complex<long double> promote(long double x) { return complex<long double>( x);
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{
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long double totalpower=0;
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long double difpower=0;
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long double pi = acos((long double)-1 );
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cerr <<"idx\ttruth\t\tvalue\t|dif|=\n";
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for (size_t k0=0;k0<fftbuf.size();++k0) {
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complex<long double> acc = 0;
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long double phinc = -2.*k0* M_PIl / timebuf.size();
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long double phinc = -2.*k0* pi / timebuf.size();
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for (size_t k1=0;k1<timebuf.size();++k1) {
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acc += promote( timebuf[k1] ) * exp( complex<long double>(0,k1*phinc) );
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}
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@@ -31,7 +31,7 @@ EIGEN_DONT_INLINE Scalar foo(const Scalar& x, const Scalar& y)
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// return x+std::sin(y);
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EIGEN_ASM_COMMENT("mybegin");
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return static_cast<Scalar>(x*2 - std::pow(x,2) + 2*std::sqrt(y*y) - 4 * std::sin(x) + 2 * std::cos(y) - std::exp(-0.5*x*x));
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// return y/x;// - y*2;
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// return x - y;//x*2 -std::pow(x,2);//(2*y/x);// - y*2;
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EIGEN_ASM_COMMENT("myend");
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}
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@@ -137,10 +137,12 @@ template<typename Func> void forward_jacobian(const Func& f)
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void test_autodiff_scalar()
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{
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std::cerr << foo<float>(1,2) << "\n";
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AutoDiffScalar<Vector2f> ax(1,Vector2f::UnitX());
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AutoDiffScalar<Vector2f> ay(2,Vector2f::UnitY());
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std::cerr << foo<AutoDiffScalar<Vector2f> >(ax,ay).value() << " <> "
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<< foo<AutoDiffScalar<Vector2f> >(ax,ay).derivatives().transpose() << "\n\n";
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typedef AutoDiffScalar<Vector2f> AD;
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AD ax(1,Vector2f::UnitX());
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AD ay(2,Vector2f::UnitY());
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foo<AD>(ax,ay);
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std::cerr << foo<AD>(ax,ay).value() << " <> "
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<< foo<AD>(ax,ay).derivatives().transpose() << "\n\n";
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}
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void test_autodiff_jacobian()
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