Lines Matching full:matrix
25 * \tparam _MatrixType the type of the matrix of which we are computing the
26 * eigendecomposition; this is expected to be an instantiation of the Matrix
30 * \f$ Av = \lambda Bv \f$. In this case, the matrix \f$ A \f$ should be
31 * selfadjoint and the matrix \f$ B \f$ should be positive definite.
33 * Only the \b lower \b triangular \b part of the input matrix is referenced.
36 * a given matrix. Alternatively, you can use the
60 * can only be used if \p _MatrixType is a fixed-size matrix; use
67 * \param [in] size Positive integer, size of the matrix whose
81 /** \brief Constructor; computes generalized eigendecomposition of given matrix pencil.
83 * \param[in] matA Selfadjoint matrix in matrix pencil.
84 * Only the lower triangular part of the matrix is referenced.
85 * \param[in] matB Positive-definite matrix in matrix pencil.
86 * Only the lower triangular part of the matrix is referenced.
93 * selfadjoint matrix \f$ A \f$ and \a matB the positive definite matrix
114 /** \brief Computes generalized eigendecomposition of given matrix pencil.
116 * \param[in] matA Selfadjoint matrix in matrix pencil.
117 * Only the lower triangular part of the matrix is referenced.
118 * \param[in] matB Positive-definite matrix in matrix pencil.
119 * Only the lower triangular part of the matrix is referenced.
130 * with \a matA the selfadjoint matrix \f$ A \f$ and \a matB the positive definite
131 * matrix \f$ B \f$.
141 * of the selfadjoint matrix \f$ L^{-1} A (L^*)^{-1} \f$ if \p options contains Ax_lBx
