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IEEE International Conference on Nanotechnology (IEEE-NANO)

Quantum secure direct communication network

Shiou-An Wang, Chin-Yung Lu

Published Aug 1, 2013• 7 citations
Publisher

Abstract

In this paper, we propose a quantum secure direct communication (QSDC) network architecture based on EPR pairs. This network architecture can implement quantum secure direct communication with intermediate nodes. In this QSDC network architecture, there are several server nodes which are connected with quantum channels and classical channels. An authentication server is used to identify users. The server nodes can generate EPR pairs and deliver the qubits through the quantum channel to the other node. We also propose a QSDC protocol. The users request to share constant number of EPR pairs with the nearest server nodes. The server nodes teleport the sender's qubits to the receiver. The sender can transmit arbitrary number of qubits to the receiver.

DOI
10.1109/nano.2013.6720820

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In this paper, we propose a quantum secure direct communication (QSDC) network architecture based on EPR pairs. This network architecture can implement quantum secure direct communication with intermediate nodes. In this QSDC network architecture, there are several server nodes which are connected with quantum channels and classical channels. An authentication server is used to identify users. The server nodes can generate EPR pairs and deliver the qubits through the quantum channel to the other node. We also propose a QSDC protocol. The users request to share constant number of EPR pairs with the nearest server nodes. The server nodes teleport the sender's qubits to the receiver. The sender can transmit arbitrary number of qubits to the receiver.
In this paper, we propose a quantum secure direct communication (QSDC) protocol based on Einstein–Podolsky–Rosen (EPR) pairs. Previous QSDC protocols usually consume one EPR pair to transmit a single qubit. If Alice wants to transmit an n-bit message, she needs at least n/2 EPR pairs when a dense coding scheme is used. In our protocol, if both Alice and Bob preshare 2c + 1 EPR pairs with the trusted server, where c is a constant, Alice can transmit an arbitrary number of qubits to Bob. The 2c EPR pairs are used by Alice and Bob to authenticate each other and the remaining EPR pair is used to encode and decode the message qubit. Thus the total number of EPR pairs used for one communication is a constant no matter how many bits will be transmitted. It is not necessary to transmit EPR pairs before transmitting the secret message except for the preshared constant number of EPR pairs. This reduces both the utilization of the quantum channel and the risk. In addition, after the authentication, the server is not involved in the message transmission. Thus we can prevent the server from knowing the message.
In this paper an efficient quantum secure direct communication (QSDC) scheme with authentication is presented, which is based on quantum entanglement and polarized single photons. The present protocol uses Einstein–Podolsky–Rosen (EPR) pairs and polarized single photons in batches. A particle of the EPR pairs is retained in the sender's station, and the other is transmitted forth and back between the sender and the receiver, similar to the ``ping–pong'' QSDC protocol. According to the shared information beforehand, these two kinds of quantum states are mixed and then transmitted via a quantum channel. The EPR pairs are used to transmit secret messages and the polarized single photons used for authentication and eavesdropping check. Consequently, because of the dual contributions of the polarized single photons, no classical information is needed. The intrinsic efficiency and total efficiency are both 1 in this scheme as almost all of the instances are useful and each EPR pair can be used to carry two bits of information.
A new quantum secure direct communication (QSDC) scheme with authentication is proposed based on polarized photons and EPR pairs. EPR pairs are used to transmit information, while polarized photons are used to detect Eve and their encoding bases are used to transmit authentication information. Alice and Bob have their own identity number which is shared by legal users only. The identity number is encoded on the bases of polarized photons and distilled if there is no Eve. Compared with other QSDC schemes with authentication, this new scheme is considerably easier and less expensive to implement in a practical setting.
Quantum secure direct communication (QSDC) is a method of communication that transmits secret information directly through a quantum channel. This paper proposes a two-step QSDC scheme based on intermediate-basis, in which the intermediate-basis Einstein–Podolsky–Rosen (EPR) pairs can assist to detect channel security and help encode information. Specifically, the intermediate-basis EPR pairs reduce the probability of Eve choosing the correct measurement basis in the first step, enhancing the security of the system. Moreover, they encode information together with information EPR pairs to improve the transmission efficiency in the second step. We consider the security of the protocol under coherent attack when Eve takes different dimensions of the auxiliary system. The simulation results show that intermediate-basis EPR pairs can lower the upper limit of the amount of information that Eve can steal in both attack scenarios. Therefore, the proposed protocol can ensure that the legitimate parties get more confidential information and improve the transmission efficiency.
An efficient quantum secure direct communication network protocol with the two-step scheme is proposed by using the Einstein–Podolsky–Rosen (EPR) pair block as the quantum information carrier. The server, say Alice, prepares and measures the EPR pairs in the quantum communication and the users perform the four local unitary operations to encode their message. Anyone of the legitimate users can communicate another one on the network securely. Since almost all of the instances in this scheme are useful and each EPR pair can carry two bits of information, the efficiency for qubits and the source capacity both approach the maximal values.