  Teleportation is a quantum information processes without classical
counterparts, in which the sender can disembodied transfer unknown quantum
states to the receiver. In probabilistic teleportation through a partial
entangled quantum channel, the transmission is exact (with fidelity 1), but may
fail in a probability and simultaneously destroy the state to be teleported. We
propose a scheme for nondestructive probabilistic teleportation of
high-dimensional quantum states. With the aid of an ancilla in the hands of
sender, the initial quantum information can be recovered when teleportation
fails. The ancilla acts as a quantum apparatus to measure the sender's
subsystem, and erasing the information it records can resumes the initial
state.
