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Eigen
3.4.90 (git rev 5a9f66fb35d03a4da9ef8976e67a61b30aa16dcf)
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Base class for skew symmetric matrices and expressions.
This is the base class that is inherited by SkewSymmetricMatrix3 and related expression types, which internally use a three vector for storing the entries. SkewSymmetric types always represent square three times three matrices.
This implementations follows class DiagonalMatrix
Derived | is the derived type, a SkewSymmetricMatrix3 or SkewSymmetricWrapper. |
Public Member Functions | |
EIGEN_CONSTEXPR Index | cols () const |
Derived & | derived () |
const Derived & | derived () const |
EIGEN_CONSTEXPR Scalar | determinant () const |
DenseMatrixType | exponential () const |
template<typename MatrixDerived > | |
Product< Derived, MatrixDerived, LazyProduct > | operator* (const MatrixBase< MatrixDerived > &matrix) const |
SkewSymmetricScaleReturnType | operator* (const Scalar &scalar) const |
template<typename MatrixDerived > | |
Product< Derived, MatrixDerived, LazyProduct > | operator* (const SkewSymmetricBase< MatrixDerived > &matrix) const |
template<typename OtherDerived > | |
SkewSymmetricSumReturnType< OtherDerived > | operator+ (const SkewSymmetricBase< OtherDerived > &other) const |
template<typename OtherDerived > | |
SkewSymmetricDifferenceReturnType< OtherDerived > | operator- (const SkewSymmetricBase< OtherDerived > &other) const |
EIGEN_CONSTEXPR Index | rows () const |
DenseMatrixType | toDenseMatrix () const |
PlainObject | transpose () const |
SkewSymmetricVectorType & | vector () |
const SkewSymmetricVectorType & | vector () const |
template<typename OtherDerived > | |
SkewSymmetricProductReturnType< OtherDerived > | wedge (const SkewSymmetricBase< OtherDerived > &other) const |
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EIGEN_CONSTEXPR Index | cols () const EIGEN_NOEXCEPT |
Derived & | derived () |
const Derived & | derived () const |
EIGEN_CONSTEXPR Index | rows () const EIGEN_NOEXCEPT |
EIGEN_CONSTEXPR Index | size () const EIGEN_NOEXCEPT |
Additional Inherited Members | |
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typedef Eigen::Index | Index |
The interface type of indices. | |
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Determinant vanishes
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*this
by the dense matrix, matrix
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*this
by the scalar scalar
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*this
by the skew symmetric matrix, matrix
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*this
and the skew symmetric matrix other
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*this
and the skew symmetric matrix other
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Constructs a dense matrix from *this
. Note, this directly returns a dense matrix type, not an expression.
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A.transpose() = -A
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*this
by the skew symmetric matrix other A wedge B = AB - BA