Cross Reference: /external/eigen/Eigen/src/Geometry/Transform.h

Lines Matching defs:affine
93   * Therefore, an affine transformation matrix M is shaped like this:
156   * transformation of non homogeneous vectors by an affine transformation. In
202   /** type of read/write reference to the affine part of the transformation */
206   /** type of read reference to the affine part of the transformation */
377   /** \returns a read-only expression of the Dim x HDim affine part of the transformation */
378   inline ConstAffinePart affine() const { return take_affine_part::run(m_matrix); }
379   /** \returns a writable expression of the Dim x HDim affine part of the transformation */
380   inline AffinePart affine() { return take_affine_part::run(m_matrix); }
395     * \li an affine transformation matrix of size Dim x Dim+1,
408     * \li an affine transformation matrix of size Dim x Dim+1,
418     * The rhs diagonal matrix is interpreted as an affine scaling transformation. The
433     * The lhs diagonal matrix is interpreted as an affine scaling transformation. The
599     * \returns the Dim x Dim linear part if the transformation is affine,
605     * \returns the Dim x Dim linear part if the transformation is affine,
612     * \returns the translation part if the transformation is affine,
618     * \returns the translation part if the transformation is affine,
707   * \warning this conversion might loss data if \c *this is not affine
853     affine() += other * m_matrix.row(Dim);
1124   *  - #Projective if the transformation is not necessarily affine, i.e., if the
1171 *** Specializations of take affine part            ***
1211     transform->affine() = other;
1277     TopLeftLhs(res, 0, 0, Dim, other.cols()).noalias() = T.affine() * other;
1339 // affine matrix * T
1349     res.affine().noalias() = other * tr.matrix();
1355 // affine matrix * AffineCompact