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59 /** \brief Compute the (3,3)-Padé approximant to the exponential.
61 * After exit, \f$ (V+U)(V-U)^{-1} \f$ is the Padé
76 /** \brief Compute the (5,5)-Padé approximant to the exponential.
78 * After exit, \f$ (V+U)(V-U)^{-1} \f$ is the Padé
94 /** \brief Compute the (7,7)-Padé approximant to the exponential.
96 * After exit, \f$ (V+U)(V-U)^{-1} \f$ is the Padé
115 /** \brief Compute the (9,9)-Padé approximant to the exponential.
117 * After exit, \f$ (V+U)(V-U)^{-1} \f$ is the Padé
137 /** \brief Compute the (13,13)-Padé approximant to the exponential.
139 * After exit, \f$ (V+U)(V-U)^{-1} \f$ is the Padé
162 /** \brief Compute the (17,17)-Padé approximant to the exponential.
164 * After exit, \f$ (V+U)(V-U)^{-1} \f$ is the Padé
200 /** \brief Compute Padé approximant to the exponential.
202 * Computes \c U, \c V and \c squarings such that \f$ (V+U)(V-U)^{-1} \f$ is a Padé
204 * denotes the matrix \c arg. The degree of the Padé approximant and the value of squarings