We present two schemes for perfect cloning unknown two-qubit and general twoqubit entangled states with assistance from two state preparers, respectively. In the schemes, the sender wish to teleport an unknown two-qubit (or general two-qubit) entangled state which from two state preparers to a remote receiver, and then create a perfect copy of the unknown state at her place. The schemes include two stages. The first stage of the schemes requires usual teleportation. In the second stage, to help the sender realize the quantum cloning, two state preparers perform two-qubit projective measurements on their own qubits which from the sender, then the sender can acquire a perfect copy of the unknown state. To complete the assisted cloning schemes, several novel sets of mutually orthogonal basis vectors are introduced. It is shown that, only if two state preparers collaborate with each other, and perform projective measurements under suitable measuring basis on their own qubit respectively, the sender can create a copy of the unknown state by means of some appropriate unitary operations. The advantage of the present schemes is that the total success probability for assisted cloning a perfect copy of the unknown state can reach 1.Keywords Assisted cloning · Teleportation · Two-qubit entangled state · General two-qubit entangled state · Two-qubit projective measurement
IntroductionEntanglement is the most fascinating feature of quantum mechanics and plays a central role in quantum information processing such as quantum teleportation [1], quantum dense coding [2], quantum cryptography [3], quantum secret sharing [4], and so on. Entanglement is also related to quantum cloning. Different from classical information, an unknown quantum state cannot be cloned exactly because of the on-cloning theorem [5]. However, quantum