Optimal remote preparation of arbitrary multi-qubit real-parameter states via two-qubit entangled states

In this paper, we present an efficient scheme for remote state preparation of arbitrary n-qubit states with real coefficients. Quantum channel is composed of n maximally two-qubit entangled states, and several appropriate mutually orthogonal bases including the real parameters of prepared states are delicately constructed without the introduction of auxiliary particles. It is noted that the successful probability is 100% by using our proposal under the condition that the parameters of prepared states are all real. Compared to general states, the probability of our protocol is improved at the cost of the information reduction in the transmitted state.

[1]  H. Weinfurter,et al.  Remote preparation of an atomic quantum memory , 2007, 2007 European Conference on Lasers and Electro-Optics and the International Quantum Electronics Conference.

[2]  Yixian Yang,et al.  Joint Remote Preparation of an Arbitrary Three-Qubit State with Mixed Resources , 2010, International Journal of Theoretical Physics.

[3]  P.-X. Chen,et al.  Probabilistic teleportation of an arbitrary two-particle state by two partial three-particle entangled W states , 2004 .

[4]  Dong Wang,et al.  Generalized Remote Preparation of Arbitrary m-qubit Entangled States via Genuine Entanglements , 2015, Entropy.

[5]  K. Gao,et al.  Experimental implementation of remote state preparation by nuclear magnetic resonance , 2002, quant-ph/0202004.

[6]  Charles H. Bennett,et al.  Teleporting an unknown quantum state via dual classical and Einstein-Podolsky-Rosen channels. , 1993, Physical review letters.

[7]  Jiahua Wei,et al.  Optimal quantum cloning based on the maximin principle by using a priori information , 2016 .

[8]  Ming Zhang,et al.  Two efficient schemes for probabilistic remote state preparation and the combination of both schemes , 2014, Quantum Inf. Process..

[9]  G. Guo,et al.  Remote preparation of mixed states via noisy entanglement (6 pages) , 2005, quant-ph/0503088.

[10]  Tzu-Chieh Wei,et al.  Remote preparation of single-photon "hybrid" entangled and vector-polarization States. , 2010, Physical review letters.

[11]  Liu Ye,et al.  Efficient Remote Preparation of Four-Qubit Cluster-Type Entangled States with Multi-Party Over Partially Entangled Channels , 2016 .

[12]  Yan Xia,et al.  Multiparty remote state preparation , 2007 .

[13]  Daoyi Dong,et al.  A recursive two-phase general protocol on deterministic remote preparation of a class of multi-qubit states , 2012 .

[14]  Liu Ye,et al.  Joint Remote Preparation of a Class of Four-Qubit Cluster-Like States with Tripartite Entanglements and Positive Operator-Valued Measurements , 2013 .

[15]  Da Zhang,et al.  Bidirectional and asymmetric quantum controlled teleportation via maximally eight-qubit entangled state , 2015, Quantum Inf. Process..

[16]  Liu Yimin,et al.  Controlled Remote State Preparation , 2009 .

[17]  Lei Shi,et al.  Deterministic remote preparation of arbitrary multi-qubit equatorial states via two-qubit entangled states , 2018, Quantum Inf. Process..

[18]  Zhang Ming,et al.  Classical Communication Cost and Remote Preparation of Multi-qubit with Three-Party , 2008 .

[19]  Dong Wang,et al.  Multiparty-controlled joint remote state preparation , 2013, Quantum Inf. Process..

[20]  Mingxing Luo,et al.  Joint remote state preparation of arbitrary two-particle states via GHZ-type states , 2013, Quantum Inf. Process..

[21]  Zhang Ming,et al.  Probabilistic Remote Preparation of a Four-Particle Entangled W State for the General Case and for All Kinds of the Special Cases ∗ , 2013 .

[22]  B. Sanders,et al.  Optimal remote state preparation. , 2002, Physical review letters.

[23]  Shohini Ghose,et al.  Optimal joint remote state preparation of equatorial states , 2015, Quantum Inf. Process..

[24]  Guang-Can Guo,et al.  Teleportation of atomic states within cavities in thermal states , 2001 .

[25]  Da Zhang,et al.  Deterministic controlled bidirectional remote state preparation via a six-qubit entangled state , 2016, Quantum Information Processing.

[26]  Hong-Yi Dai,et al.  Classical communication cost and remote preparation of the four-particle GHZ class state , 2006 .

[27]  Dong Wang,et al.  Practical single-photon-assisted remote state preparation with non-maximally entanglement , 2016, Quantum Inf. Process..

[28]  H. Lo Classical-communication cost in distributed quantum-information processing: A generalization of quantum-communication complexity , 1999, quant-ph/9912009.

[29]  Tzonelih Hwang,et al.  Controlled remote state preparation protocols via AKLT states , 2014, Quantum Inf. Process..

[30]  Dong Wang,et al.  Efficient and faithful remote preparation of arbitrary three- and four-particle $$W$$W-class entangled states , 2015, Quantum Inf. Process..

[31]  Lei Shi,et al.  Remote preparation of an arbitrary multi-qubit state via two-qubit entangled states , 2017, Quantum Inf. Process..

[32]  I. Chuang,et al.  Quantum Computation and Quantum Information: Introduction to the Tenth Anniversary Edition , 2010 .

[33]  Zhang Ming,et al.  Remote preparation of an entangled two-qubit state with three parties , 2008 .

[34]  Binayak S. Choudhury,et al.  Joint remote state preparation for two-qubit equatorial states , 2015, Quantum Inf. Process..