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Merge branch 4.x
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@@ -1734,7 +1734,7 @@ static void checkRoot(Mat& r, T re, T im)
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{
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for (int i = 0; i < r.cols*r.rows; i++)
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{
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Vec<T, 2> v = *(Vec<T, 2>*)r.ptr(i);
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Vec<T, 2>& v = *(Vec<T, 2>*)r.ptr(i);
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if (fabs(re - v[0]) < 1e-6 && fabs(im - v[1]) < 1e-6)
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{
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v[0] = std::numeric_limits<T>::quiet_NaN();
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@@ -1744,6 +1744,179 @@ static void checkRoot(Mat& r, T re, T im)
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}
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GTEST_NONFATAL_FAILURE_("Can't find root") << "(" << re << ", " << im << ")";
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}
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TEST(Core_SolveCubicConstant, accuracy)
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{
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{
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const std::vector<double> coeffs{0., 0., 0., 1.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 0);
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}
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{
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const std::vector<double> coeffs{0., 0., 0., 0.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, -1);
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}
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}
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TEST(Core_SolveCubicLinear, accuracy)
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{
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const std::vector<double> coeffs{0., 0., 2., -2.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 1);
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EXPECT_EQ(roots[0], 1.);
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}
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TEST(Core_SolveCubicQuadratic, accuracy)
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{
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{
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const std::vector<double> coeffs{0., 2., -4., 4.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 0);
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}
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{
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const std::vector<double> coeffs{0., 2., -4., 2.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 1);
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EXPECT_EQ(roots[0], 1.);
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}
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{
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const std::vector<double> coeffs{0., 2., -6., 4.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 2);
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EXPECT_EQ(roots[0], 2.);
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EXPECT_EQ(roots[1], 1.);
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}
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}
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TEST(Core_SolveCubicCubic, accuracy)
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{
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{
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const std::vector<double> coeffs{2., -6., 6., -2.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 1);
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EXPECT_EQ(roots[0], 1.);
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}
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{
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const std::vector<double> coeffs{2., -10., 24., -16.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 1);
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EXPECT_NEAR(roots[0], 1., 1e-8);
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}
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{
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const std::vector<double> coeffs{2., -10., 16., -8.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_TRUE(num_roots == 2 || num_roots == 3);
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EXPECT_NEAR(roots[0], 1., 1e-8);
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EXPECT_NEAR(roots[1], 2., 1e-8);
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if (num_roots == 3)
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{
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EXPECT_NEAR(roots[2], 2., 1e-8);
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}
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}
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{
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const std::vector<double> coeffs{2., -12., 22., -12.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 3);
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EXPECT_NEAR(roots[0], 1., 1e-8);
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EXPECT_NEAR(roots[1], 3., 1e-8);
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EXPECT_NEAR(roots[2], 2., 1e-8);
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}
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}
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TEST(Core_SolveCubicNormalizedCubic, accuracy)
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{
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{
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const std::vector<double> coeffs{-3., 3., -1.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 1);
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EXPECT_EQ(roots[0], 1.);
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}
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{
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const std::vector<double> coeffs{-5., 12., -8.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 1);
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EXPECT_NEAR(roots[0], 1., 1e-8);
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}
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{
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const std::vector<double> coeffs{-5., 8., -4.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_TRUE(num_roots == 2 || num_roots == 3);
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EXPECT_NEAR(roots[0], 1., 1e-8);
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EXPECT_NEAR(roots[1], 2., 1e-8);
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if (num_roots == 3)
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{
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EXPECT_NEAR(roots[2], 2., 1e-8);
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}
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}
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{
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const std::vector<double> coeffs{-6., 11., -6.};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 3);
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EXPECT_NEAR(roots[0], 1., 1e-8);
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EXPECT_NEAR(roots[1], 3., 1e-8);
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EXPECT_NEAR(roots[2], 2., 1e-8);
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}
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}
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TEST(Core_SolveCubic, regression_27323)
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{
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{
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const std::vector<double> coeffs{2e-13, 1, -2, 1};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 1);
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EXPECT_EQ(roots[0], -5e12 - 2.);
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}
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{
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const std::vector<double> coeffs{5e12, -1e13, 5e12};
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std::vector<double> roots;
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const auto num_roots = solveCubic(coeffs, roots);
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EXPECT_EQ(num_roots, 1);
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EXPECT_EQ(roots[0], -5e12 - 2.);
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}
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}
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TEST(Core_SolvePoly, regression_5599)
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{
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// x^4 - x^2 = 0, roots: 1, -1, 0, 0
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