Application of three-mode Einstein-Podolsky-Rosen entangled state with continuous variables to teleportation

We consider how to teleport two- and three-mode Einstein--Podolsky--Rosen entangled states (\left\vert \eta\right\rangle and \left\vert p_t,\chi_2,\chi_3\right\rangle ) via a \left\vert p_t,\chi_2,\chi_3\right\rangle quantum channel for continuous variables. Using the complete and orthogonal representation of the entangled states, we can not only find the a complete basis set for the joint measurement but also propose the specific scheme of teleportation. Our calculation can be greatly simplified by using their Schmidt decompositions.