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10 changes: 5 additions & 5 deletions Sofa/framework/Type/src/sofa/type/Mat.h
Original file line number Diff line number Diff line change
Expand Up @@ -528,17 +528,17 @@ class Mat

bool isDiagonal() const noexcept
{
for (Size i=0; i<L; i++)
for (Size i=0; i<L; ++i)
{
for (Size j=0; j<i-1; j++)
if( rabs( (*this)(i,j) ) > EQUALITY_THRESHOLD ) return false;
for (Size j=i+1; j<C; j++)
for (Size j=0; j<C; ++j)
{
if (j == i) continue;
if( rabs( (*this)(i,j) ) > EQUALITY_THRESHOLD ) return false;
}
}
return true;
}


/// @}

// LINEAR ALGEBRA
Expand Down
135 changes: 134 additions & 1 deletion Sofa/framework/Type/test/MatTypes_test.cpp
Original file line number Diff line number Diff line change
Expand Up @@ -422,7 +422,7 @@ TEST(MatTypesTest, determinant1x1)
{
EXPECT_DOUBLE_EQ(sofa::type::determinant(sofa::type::Mat<1,1,SReal>::Identity()), 1_sreal);

sofa::type::Mat<1,1,SReal> a{{{4.}}};
sofa::type::Mat<1,1,SReal> a{{4.}};
EXPECT_DOUBLE_EQ(sofa::type::determinant(a), 4_sreal);
}

Expand All @@ -443,3 +443,136 @@ TEST(MatTypesTest, determinant3x3)
EXPECT_DOUBLE_EQ(sofa::type::determinant(sofa::type::Mat<3,3,SReal>{{0, 1, 0}, {0, 0, 1}, {1, 0, 0}}), 1_sreal);
EXPECT_DOUBLE_EQ(sofa::type::determinant(sofa::type::Mat<3,3,SReal>{{1, 1, 0}, {1, 0, 1}, {0, 1, 1}}), -2_sreal);
}

//TEST(MatTypesTest, determinantRectangular)
//{
// const Mat<2,3,double> m232{{1., 2., 3.}, {4., 5., 6.}};
// EXPECT_DOUBLE_EQ(sofa::type::determinant(m232), -3.);
//
// const Mat<3,2,double> m322{{1., 2.}, {3., 4.}, {5., 6.}};
// EXPECT_DOUBLE_EQ(sofa::type::determinant(m322), -12.);
//}

TEST(MatTypesTest, fill)
{
Matrix3 M;
M.fill(5.0);
for (sofa::Size i = 0; i < 3; ++i)
for (sofa::Size j = 0; j < 3; ++j)
EXPECT_EQ(M(i,j), 5.0);
}

TEST(MatTypesTest, clear)
{
Matrix3 M;
M.fill(1.0);
M.clear();
for (sofa::Size i = 0; i < 3; ++i)
for (sofa::Size j = 0; j < 3; ++j)
EXPECT_EQ(M(i,j), 0.0);
}

TEST(MatTypesTest, col)
{
const Matrix3 M(Matrix3::Line(1., 2., 3.), Matrix3::Line(4., 5., 6.), Matrix3::Line(7., 8., 9.));
const auto c = M.col(1);
EXPECT_EQ(c[0], 2.);
EXPECT_EQ(c[1], 5.);
EXPECT_EQ(c[2], 8.);
}

TEST(MatTypesTest, operatorsEqual)
{
const Matrix3 A(Matrix3::Line(1., 2., 3.), Matrix3::Line(4., 5., 6.), Matrix3::Line(7., 8., 9.));
const Matrix3 B(A);
EXPECT_TRUE(A == B);
EXPECT_FALSE(A != B);

const Matrix3 C(Matrix3::Line(1., 2., 3.), Matrix3::Line(4., 5., 6.), Matrix3::Line(7., 8., 10.));
EXPECT_FALSE(A == C);
EXPECT_TRUE(A != C);
}

TEST(MatTypesTest, isSymmetric)
{
Matrix3 A;
A.identity();
EXPECT_TRUE(A.isSymmetric());

Matrix3 B(Matrix3::Line(1., 2., 3.), Matrix3::Line(2., 5., 6.), Matrix3::Line(3., 6., 9.));
EXPECT_TRUE(B.isSymmetric());

Matrix3 C(Matrix3::Line(1., 2., 3.), Matrix3::Line(4., 5., 6.), Matrix3::Line(7., 8., 9.));
EXPECT_FALSE(C.isSymmetric());
}

TEST(MatTypesTest, isDiagonal)
{
Matrix3 A;
A.identity();
EXPECT_TRUE(A.isDiagonal());

Matrix3 B{{1., 0., 0.}, {0., 2., 0.}, {0., 0., 3.}};
EXPECT_TRUE(B.isDiagonal());

Matrix3 C(Matrix3::Line(1., 2., 0.), Matrix3::Line(0., 5., 0.), Matrix3::Line(0., 0., 9.));
EXPECT_FALSE(C.isDiagonal());

Mat<2,4,SReal> M;
for (sofa::Size i = 0; i < 2; ++i)
for (sofa::Size j = 0; j < 4; ++j)
M(i,j) = (i == j && i < 2) ? SReal{1} : SReal{0};
EXPECT_TRUE(M.isDiagonal());

Mat<3,2,SReal> N;
for (sofa::Size i = 0; i < 3; ++i)
for (sofa::Size j = 0; j < 2; ++j)
N(i,j) = (i == j && i < 2) ? SReal{1} : SReal{0};
EXPECT_TRUE(N.isDiagonal());
}

TEST(MatTypesTest, multDiagonal)
{
const Matrix3 A(Matrix3::Line(1., 2., 3.), Matrix3::Line(4., 5., 6.), Matrix3::Line(7., 8., 9.));
const Vec3 d(2., 3., 4.);
const auto R = A.multDiagonal(d);
EXPECT_EQ(R(0,0), 2.); EXPECT_EQ(R(0,1), 6.); EXPECT_EQ(R(0,2), 12.);
EXPECT_EQ(R(1,0), 8.); EXPECT_EQ(R(1,1),15.); EXPECT_EQ(R(1,2),24.);
}

TEST(MatTypesTest, plusMinusTransposed)
{
const Matrix3 A(Matrix3::Line(1., 2., 3.), Matrix3::Line(4., 5., 6.), Matrix3::Line(7., 8., 9.));
const auto AT = A.transposed();
const Matrix3 B = A.plusTransposed(A);
EXPECT_EQ(B, A + AT);

const Matrix3 C = A.minusTransposed(A);
EXPECT_EQ(C, A - AT);
}

TEST(MatTypesTest, addSubTransposed)
{
Matrix3 M;
M.identity();
const Matrix3 A(Matrix3::Line(1., 2., 3.), Matrix3::Line(4., 5., 6.), Matrix3::Line(7., 8., 9.));
M.addTransposed(A);
EXPECT_EQ(M, Matrix3::Identity() + A.transposed());
}

TEST(MatTypesTest, symmetrize)
{
Matrix3 A(Matrix3::Line(1., 2., 3.), Matrix3::Line(4., 5., 6.), Matrix3::Line(7., 8., 9.));
A.symmetrize();
EXPECT_EQ(A, A.transposed());
}

TEST(MatTypesTest, transformVec)
{
const Matrix4 T = Matrix4::transformTranslation(Vec3(1., 2., 3.));
const Vec3 v(1., 0., 0.);
const auto result = T.transform(v);
EXPECT_EQ(result[0], 2.);
EXPECT_EQ(result[1], 2.);
EXPECT_EQ(result[2], 3.);
}
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