Recently

there is much interest in the study of quantum teleportation. Its marvelous security property makes it particularly attractive as potential means for future communication. Uncertain principal and no-cloning theories of quantum mechanics forbid exact copy of quantum states. To solve the problem

quantum teleportation devides message state into two parts: classical message and quantum message which are transmitted through relevant classical and quantum channels from a sender Alice to a distant receiver Bob

respectively. According to both message states

Bob can recover the original message state with certain possibility. Utilizing the general quantum teleportation protocol

in this scheme

a new method is presented by which multi-qubit quantum information can be teleported in a much easier way. It has been extended to teleportation of an arbitrary

N

-qubit state via entanglement swapping and probabilistic teleportation is investigated as well

which has a more general meaning.

N

non-maximally entangled triplet GHZ states (Greenberger-Horne-Zeilinger)

taking the place of the previous EPR states (Einstein-podolsky-Rosen)

serve as quantum channels

which avoids introducing extra auxiliary qubit. In order to complete the teleportation

Alice has to devide all qubits into

N

parts and make Bell-State measurement on qubit pair (

i

x

i

) and tell Bob the measurement result through classical channel

then Bob perform some simple local operations on qubits (

y

i

z

i

) to finish teleporting the

i

-th qubit. Conditioned on

N

-times similar repeat

Bob can faithfully reconstruct the initial state.Results show that

in this method

the identification difficulty of entangled states is considerably reduced

the new method is more feasible in technique. And the total possibility of successful teleportation is

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>

. As a special case

teleportation of an arbitrary two-qubit state is proposed.