[go: up one dir, main page]

CN105490751B - Any long-range combined preparation process of two-photon state based on linear optical element - Google Patents

Any long-range combined preparation process of two-photon state based on linear optical element Download PDF

Info

Publication number
CN105490751B
CN105490751B CN201510821167.9A CN201510821167A CN105490751B CN 105490751 B CN105490751 B CN 105490751B CN 201510821167 A CN201510821167 A CN 201510821167A CN 105490751 B CN105490751 B CN 105490751B
Authority
CN
China
Prior art keywords
photon
sender
state
recipient
entanglements
Prior art date
Legal status (The legal status is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the status listed.)
Expired - Fee Related
Application number
CN201510821167.9A
Other languages
Chinese (zh)
Other versions
CN105490751A (en
Inventor
周萍
Current Assignee (The listed assignees may be inaccurate. Google has not performed a legal analysis and makes no representation or warranty as to the accuracy of the list.)
Guangxi University for Nationalities
Original Assignee
Guangxi University for Nationalities
Priority date (The priority date is an assumption and is not a legal conclusion. Google has not performed a legal analysis and makes no representation as to the accuracy of the date listed.)
Filing date
Publication date
Application filed by Guangxi University for Nationalities filed Critical Guangxi University for Nationalities
Priority to CN201510821167.9A priority Critical patent/CN105490751B/en
Publication of CN105490751A publication Critical patent/CN105490751A/en
Application granted granted Critical
Publication of CN105490751B publication Critical patent/CN105490751B/en
Expired - Fee Related legal-status Critical Current
Anticipated expiration legal-status Critical

Links

Classifications

    • HELECTRICITY
    • H04ELECTRIC COMMUNICATION TECHNIQUE
    • H04BTRANSMISSION
    • H04B10/00Transmission systems employing electromagnetic waves other than radio-waves, e.g. infrared, visible or ultraviolet light, or employing corpuscular radiation, e.g. quantum communication
    • H04B10/70Photonic quantum communication

Landscapes

  • Physics & Mathematics (AREA)
  • Optics & Photonics (AREA)
  • Electromagnetism (AREA)
  • Engineering & Computer Science (AREA)
  • Computer Networks & Wireless Communication (AREA)
  • Signal Processing (AREA)
  • Optical Modulation, Optical Deflection, Nonlinear Optics, Optical Demodulation, Optical Logic Elements (AREA)

Abstract

The present invention provides a kind of any long-range combined preparation process of two-photon state based on linear optical element, and methods described participant shares three, including first sender, second sender and a recipient;First sender, the second sender, recipient share M five photon entanglement states, wherein, preparation person of first sender as five photon entanglement states, first sender possesses the first photon and three-photon of each five photon entanglements state, second sender possesses the 4th photon of each five photon entanglements state, and recipient possesses the second photon and the 5th photon of each five photon entanglements state.The present invention shares a five photon entanglement state cans by two senders and a recipient and realizes prepared by the long-range joint of any two-photon state, communication efficiency is high, feasibility is strong, and the realization of scheme can need not tangle channel using maximum, greatly save the cost of scheme implementation and reduce the technical requirements of embodiment.

Description

基于线性光学元件的任意双光子态远程联合制备方法Remote Joint Preparation of Arbitrary Two-Photon States Based on Linear Optical Elements

技术领域technical field

本发明涉及通信技术领域,具体涉及一种基于线性光学元件的任意双光子态远程联合制备方法。The invention relates to the field of communication technology, in particular to a method for remote joint preparation of arbitrary two-photon states based on linear optical elements.

背景技术Background technique

众所周知,目前通信信道传送的是数字信号或模拟信号。由于信道具有非理想的频率响应特性、噪声干扰及信号通过信道传输时搀杂进去的其他干扰,损害了发送信号并使接收的信号波型产生失真或使接收的数字信号码元产生错误。对于此类干扰,目前主要通过两种方式来保证信道的正确传输:一方面是提高线路及传输设备的性能和质量,如采用光纤;另一方面是采用差错控制策略,如循环冗余检验方法等。然而,提高线路和设备需要技术的更新以及大量的投资,而使用差错检验则不可避免地浪费通信资源,减缓了通信速度。因此,保证信息的正确传输一直是经典网络通信急需解决的难题。随着量子信息技术的发展,一些基于量子特性的网络通信方法被陆续提出,如量子密钥分配(QKD)、量子安全直接通信(QSDC)、量子秘密共享(QSS)、以及量子隐形传态(QT)等。这些通信方法主要以微观粒子作为信息载体,凭借着其特有的一些量子性质,如相干性、纠缠特性等,避免传输时的干扰,具有无条件的安全性、准确性。在此背景下,利用量子信息技术来解决信息的传输问题得到越来越多的关注。As we all know, current communication channels transmit digital or analog signals. Due to the non-ideal frequency response characteristics of the channel, noise interference and other interference mixed in when the signal is transmitted through the channel, the transmitted signal is damaged and the received signal waveform is distorted or the received digital signal symbol is wrong. For this kind of interference, there are currently two ways to ensure the correct transmission of the channel: one is to improve the performance and quality of lines and transmission equipment, such as using optical fibers; the other is to use error control strategies, such as cyclic redundancy check method Wait. However, improving lines and equipment requires technology updates and a large amount of investment, while using error checking will inevitably waste communication resources and slow down communication speed. Therefore, ensuring the correct transmission of information has always been an urgent problem in classical network communication. With the development of quantum information technology, some network communication methods based on quantum characteristics have been proposed one after another, such as quantum key distribution (QKD), quantum secure direct communication (QSDC), quantum secret sharing (QSS), and quantum teleportation ( QT) etc. These communication methods mainly use microscopic particles as information carriers, relying on some of their unique quantum properties, such as coherence, entanglement, etc., to avoid interference during transmission, and have unconditional security and accuracy. In this context, the use of quantum information technology to solve the problem of information transmission has received more and more attention.

量子通信以量子态为信息载体,加载在量子态上信息的安全受不确定关系等量子力学基本原理保障,量子态制备与传输室量子通信的重要任务之一。光量子态由于具有传输速度快,传播路程远等特点,已成为量子通信的理想信息载体。近年来,光量子态远程制备,尤其是远程联合制备,引起了各国研究者的广泛关注,取得研究进展。Quantum communication uses the quantum state as the information carrier, and the security of the information loaded on the quantum state is guaranteed by the basic principles of quantum mechanics such as uncertainty relations. One of the important tasks of quantum communication in the quantum state preparation and transmission chamber. The optical quantum state has become an ideal information carrier for quantum communication because of its fast transmission speed and long distance. In recent years, the remote preparation of optical quantum states, especially the remote joint preparation, has attracted extensive attention of researchers from all over the world and has made research progress.

近年来,光量子态多方联合制备技术得到了研究者的广泛关注,提出了不同设备下的光量子态多方联合制备方案。如2008年,提出了基于线性光学元件的任意单光子态多方联合制备方法:基于线性光学元件的任意单光子态远程制备方案发送只需任意单光子态|φ>=α0|0>+α1|1>,(|α0|2+|α1|2=1,α01为任意复数)两个系数α0,α1设置两个分束器系数,实现任意单光子态|φ>的远程制备。然而随着光子数量增加,多光子态系数呈指数增长,任意多光子态远程制备要比任意单光子态远程制备情况复杂的多,且现有任意单光子态方案难以向多光子态推广。In recent years, the multi-party joint preparation technology of optical quantum states has attracted extensive attention from researchers, and a multi-party joint preparation scheme of optical quantum states under different equipment has been proposed. For example, in 2008, a multi-party joint preparation method for arbitrary single-photon states based on linear optical elements was proposed: the remote preparation scheme for arbitrary single-photon states based on linear optical elements only requires arbitrary single-photon states |φ>=α 0 |0>+α 1 |1>, (|α 0 | 2 +|α 1 | 2 =1, α 0 , α 1 are arbitrary complex numbers) two coefficients α 0 , α 1 set two beam splitter coefficients to realize any single photon state Remote preparation of |φ>. However, as the number of photons increases, the multi-photon state coefficient increases exponentially. The remote preparation of any multi-photon state is much more complicated than the remote preparation of any single-photon state, and the existing arbitrary single-photon state scheme is difficult to be extended to the multi-photon state.

发明内容Contents of the invention

针对背景技术所述面临的种种问题,本发明的目的在于提供一种基于线性光学元件的任意双光子态远程联合制备方法,从实际的可操作性出发,通过M个五光子纠缠态作为量子信息的传输信道,完成有两个发送者和一个接收者参与的,对任意双光子态进行远程联合制备。In view of the various problems faced in the background technology, the purpose of the present invention is to provide a remote joint preparation method of any two-photon state based on linear optical elements. Starting from the actual operability, M five-photon entangled states are used as quantum information The transmission channel is completed with the participation of two senders and one receiver, and the remote joint preparation of any two-photon state is carried out.

为达到上述目的,本发明所采用的技术方案是:一种基于线性光学元件的任意双光子态远程联合制备方法所述方法参与者共有三个,包括一个第一发送方、一个第二发送方和一个接收方;第一发送方、第二发送方、接收方共享M个五光子纠缠态,其中,第一发送方作为五光子纠缠态的制备者,第一发送方拥有每个五光子纠缠态的第一光子和第三光子,第二发送方拥有每个五光子纠缠态的第四光子,接收方拥有每个五光子纠缠态的第二光子和第五光子;假设需制备的量子态为|ψ>=α00|00>+α01|01>+α10|10>+α11|11>,其中α00011011为任意复数,满足归一化关系|α00|2+|α01|2+|α10|2+|α11|2=1;In order to achieve the above-mentioned purpose, the technical solution adopted in the present invention is: a remote joint preparation method of any two-photon state based on a linear optical element. There are three participants in the method, including a first sender and a second sender. and a receiver; the first sender, the second sender, and the receiver share M five-photon entangled states, where the first sender is the producer of the five-photon entangled state, and the first sender owns each five-photon entangled state The first photon and the third photon of the state, the second sender has the fourth photon of each five-photon entanglement state, and the receiver has the second photon and the fifth photon of each five-photon entanglement state; assuming that the quantum state to be prepared is |ψ>=α 00 |00>+α 01 |01>+α 10 |10>+α 11 |11>, where α 00 , α 01 , α 10 , and α 11 are any complex numbers that satisfy the normalization relationship |α 00 | 2 +|α 01 | 2 +|α 10 | 2 +|α 11 | 2 = 1;

所述方法的具体步骤如下:The concrete steps of described method are as follows:

步骤1:第一发送方、第二发送方、接收方共享M个五光子纠缠态,即第一发送方首先进行制备M个五光类簇态,然后第一发送方保留每个五光子纠缠态的第一光子和第三光子,其次将每个五光子纠缠态的第四光子发送给第二发送方、将每个五光子纠缠态的第二光子和第五光子发送给接收方;Step 1: The first sender, the second sender, and the receiver share M five-photon entangled states, that is, the first sender first prepares M five-photon cluster states, and then the first sender retains each five-photon entangled state The first photon and the third photon of each five-photon entangled state, and then send the fourth photon of each five-photon entangled state to the second sender, and send the second photon and fifth photon of each five-photon entangled state to the receiver;

步骤2:第一发送方和第二发送方根据需制备双光子态信息,设置极化分束器参数,并对通过极化分束器后的光子执行测量;Step 2: The first sender and the second sender prepare two-photon state information as required, set the parameters of the polarization beam splitter, and perform measurements on the photons passing through the polarization beam splitter;

步骤3:接收方根据来自第一发送方和第二发送方的测量结果,接收方选择对手中的光子进行与测量结果相应的局域幺正演化操作,即可重建需制备量子态,从而完成任意双光子态远程联合制备。Step 3: According to the measurement results from the first sender and the second sender, the receiver chooses to perform local unitary evolution operations on the photons in his hands corresponding to the measurement results, and then rebuilds the quantum state to be prepared, thus completing Remote joint preparation of arbitrary two-photon states.

进一步地,步骤2中,设置的各参数为:第一发送方第一光子所通过光路中玻片R(θ1)对光子偏振态旋转角度第三光子通过光路中玻片R(θ2)对光子偏振态旋转角度第二发送方第四光子通过光路中玻片R(θ3)R(θ2)对光子偏振态旋转角度 Further, in step 2, the parameters set are: the rotation angle of the polarization state of the photon by the glass slide R(θ 1 ) in the optical path passed by the first photon of the first sender The third photon passes through the glass slide R(θ 2 ) in the optical path to rotate the polarization state of the photon The fourth photon of the second sender passes through the glass slide R(θ 3 )R(θ 2 ) in the optical path to the rotation angle of the polarization state of the photon

进一步地,第一发送方和第二发送方通过经典通信信道将测量结果发给接收方。Further, the first sender and the second sender send the measurement results to the receiver through the classical communication channel.

进一步地,步骤2中,第一发送方和第二发送方对通过极化分束器后的光子执行的是正交投影测量。Further, in step 2, the first sender and the second sender perform orthogonal projection measurement on the photons passing through the polarization beam splitter.

本发明具有以下有益效果:本发明通过两个发送方和一个接收方共享一个五光子纠缠态就可以实现任意双光子态的远程联合制备,通讯效率高,可行性强,且方案的实现可以不需要使用最大纠缠信道,大大节省了方案实施的成本以及降低了实施方案的技术要求。The present invention has the following beneficial effects: the present invention can realize the remote joint preparation of any two-photon state by sharing a five-photon entangled state with two senders and one receiver, with high communication efficiency and strong feasibility, and the realization of the scheme can be achieved without The maximum entangled channel needs to be used, which greatly saves the cost of implementing the scheme and reduces the technical requirements of the implementing scheme.

具体实施方式detailed description

下面结合实施例对本发明基于线性光学元件的任意双光子态远程联合制备方法作进一步说明。The method for remote joint preparation of arbitrary two-photon states based on linear optical elements of the present invention will be further described below in combination with embodiments.

本发明基于线性光学元件的任意双光子态远程联合制备方法参与者共有三个,包括一个第一发送方、一个第二发送方和一个接收方。There are three participants in the remote joint preparation method of arbitrary two-photon states based on linear optical elements in the present invention, including a first sender, a second sender and a receiver.

第一发送方、第二发送方、接收方共享M个五光子纠缠态,其中,第一发送方作为五光子纠缠态的制备者,第一发送方拥有每个五光子纠缠态的第一光子和第三光子,第二发送方拥有每个五光子纠缠态的第四光子,接收方拥有每个五光子纠缠态的第二光子和第五光子;假设需制备的量子态为|ψ>=α00|00>+α01|01>+α10|10>+α11|11>,其中α00011011为任意复数,满足归一化关系|α00|2+|α01|2+|α10|2+|α11|2=1;The first sender, the second sender, and the receiver share M five-photon entangled states, where the first sender is the producer of the five-photon entangled state, and the first sender owns the first photon of each five-photon entangled state and the third photon, the second sender has the fourth photon of each five-photon entanglement state, and the receiver has the second photon and the fifth photon of each five-photon entanglement state; suppose the quantum state to be prepared is |ψ>= α 00 |00>+α 01 |01>+α 10 |10>+α 11 |11>, where α 00 , α 01 , α 10 , and α 11 are any complex numbers that satisfy the normalization relation |α 00 | 2 +|α 01 | 2 +|α 10 | 2 +|α 11 | 2 = 1;

所述方法的具体步骤如下:The concrete steps of described method are as follows:

步骤1:第一发送方、第二发送方、接收方共享M个五光子纠缠态,即第一发送方首先进行制备M个五光子纠缠态,然后第一发送方保留每个五光子纠缠态的第一光子和第三光子,其次将每个五光子纠缠态的第四光子发送给第二发送方、将每个五光子纠缠态的第二光子和第五光子发送给接收方。Step 1: The first sender, the second sender, and the receiver share M five-photon entangled states, that is, the first sender first prepares M five-photon entangled states, and then the first sender retains each five-photon entangled state The first photon and the third photon of each five-photon entanglement state are sent to the second sender, and the second photon and the fifth photon of each five-photon entanglement state are sent to the receiver.

步骤2:第一发送方和第二发送方根据需制备双光子态信息,设置极化分束器后玻片参数,即第一发送方第一光子所通过光路中玻片R(θ1)对光子偏振态旋转角度第三光子通过光路中玻片R(θ2)对光子偏振态旋转角度第二发送方第四光子通过光路中玻片R(θ3)R(θ2)对光子偏振态旋转角度将量子纠缠信道转化为目标信道,对通过极化分束器后的纠缠光子执行正交投影测量。与一般测量相比,本实施例使用正交投影测量具有对设备要求不高,容易实现的优点。Step 2: The first sender and the second sender prepare the two-photon state information according to the needs, and set the parameters of the slide behind the polarization beam splitter, that is, the slide R(θ 1 ) in the optical path through which the first photon of the first sender passes Rotation angle for photon polarization state The third photon passes through the glass slide R(θ 2 ) in the optical path to rotate the polarization state of the photon The fourth photon of the second sender passes through the glass slide R(θ 3 )R(θ 2 ) in the optical path to the rotation angle of the polarization state of the photon The quantum entangled channel is transformed into the target channel, and the orthogonal projection measurement is performed on the entangled photons after passing through the polarization beam splitter. Compared with general measurement, the use of orthogonal projection measurement in this embodiment has the advantages of low requirements on equipment and easy implementation.

步骤3:接收方通过经典通信信道接收来自第一发送方和第二发送方的测量结果,并根据测量结果,接收方手中粒子塌缩到与测量结果相应状态,依据测量结果与剩余粒子状态之间一一对应关系,接收方选取与测量结果相应的局域幺正演化操作,就可以在它的粒子上重建原来的量子态,从而完成任意双光子态远程联合制备。Step 3: The receiver receives the measurement results from the first sender and the second sender through the classical communication channel, and according to the measurement results, the particles in the hands of the receiver collapse to a state corresponding to the measurement results, and according to the relationship between the measurement results and the state of the remaining particles One-to-one correspondence between them, the receiver selects the local unitary evolution operation corresponding to the measurement result, and can reconstruct the original quantum state on its particles, thereby completing the remote joint preparation of any two-photon state.

综上所述,本发明通过两个发送方和一个接收方共享一个五光子纠缠态就可以实现任意双光子态的远程联合制备,通讯效率高,可行性强,且方案的实现可以不需要使用最大纠缠信道,大大节省了方案实施的成本以及降低了实施方案的技术要求。In summary, the present invention can realize the remote joint preparation of any two-photon state by sharing a five-photon entangled state with two senders and one receiver. The communication efficiency is high and the feasibility is strong, and the realization of the scheme does not need The maximum entanglement channel greatly saves the cost of the implementation of the scheme and reduces the technical requirements of the implementation scheme.

Claims (3)

  1. A kind of 1. any long-range combined preparation process of two-photon state based on linear optical element, it is characterised in that:Methods described Participant shares three, including first sender, second sender and a recipient;
    First sender, the second sender, recipient share M five photon entanglement states, wherein, the first sender is as five photons The preparation person of Entangled State, the first sender possess the first photon and three-photon of each five photon entanglements state, the second sender Possess the 4th photon of each five photon entanglements state, recipient possesses the second photon and the 5th light of each five photon entanglements state Son;
    Assuming that the quantum state that need to be prepared is | ψ>=α00|00>+α01|01>+α10|10>+α11|11>, wherein α00011011For Any plural number, meets Normalized Relation | α00|2+|α01|2+|α10|2+|α11|2=1;
    Methods described comprises the following steps that:
    Step 1:First sender, the second sender, recipient share M five photon entanglement states, i.e. the first sender enters first Row prepares M five photon entanglement states, and then the first sender retains the first photon and three-photon of each five photon entanglements state, Secondly the 4th photon of each five photon entanglements state is sent to the second sender, the second photon by each five photon entanglements state Recipient is sent to the 5th photon;
    Step 2:First sender and the second sender set polarization beam splitter parameter according to that need to prepare two-photon state information, and To performing measurement by the photon after polarization beam splitter;Set each parameter be:First the first photon of sender passes through light path Middle slide R (θ1) to the photon polarization state anglec of rotationThree-photon passes through slide R (θ in light path2) inclined to photon The polarization state anglec of rotationThe photon of second sender the 4th passes through slide R (θ in light path3)R(θ2) to photon polarization state The anglec of rotation
    Step 3:Recipient selects the light in opponent according to the measurement result from the first sender and the second sender, recipient Son carries out local unitary evolution operation corresponding with measurement result, you can reconstruction need to prepare quantum state, so as to complete any double light Sub- state remotely combines preparation.
  2. 2. any long-range combined preparation process of two-photon state based on linear optical element as claimed in claim 1, its feature It is:Measurement result is issued recipient by the first sender and the second sender by classical communication channel.
  3. 3. any long-range combined preparation process of two-photon state based on linear optical element as claimed in claim 1, its feature It is:In step 2, the first sender and the second sender are that rectangular projection is surveyed to what is performed by the photon after polarization beam splitter Amount.
CN201510821167.9A 2015-11-24 2015-11-24 Any long-range combined preparation process of two-photon state based on linear optical element Expired - Fee Related CN105490751B (en)

Priority Applications (1)

Application Number Priority Date Filing Date Title
CN201510821167.9A CN105490751B (en) 2015-11-24 2015-11-24 Any long-range combined preparation process of two-photon state based on linear optical element

Applications Claiming Priority (1)

Application Number Priority Date Filing Date Title
CN201510821167.9A CN105490751B (en) 2015-11-24 2015-11-24 Any long-range combined preparation process of two-photon state based on linear optical element

Publications (2)

Publication Number Publication Date
CN105490751A CN105490751A (en) 2016-04-13
CN105490751B true CN105490751B (en) 2017-11-17

Family

ID=55677510

Family Applications (1)

Application Number Title Priority Date Filing Date
CN201510821167.9A Expired - Fee Related CN105490751B (en) 2015-11-24 2015-11-24 Any long-range combined preparation process of two-photon state based on linear optical element

Country Status (1)

Country Link
CN (1) CN105490751B (en)

Families Citing this family (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
CN109067530B (en) * 2018-10-23 2023-07-11 广西民族大学 An optical quantum state remote control system
CN109039616A (en) * 2018-10-23 2018-12-18 广西民族大学 A kind of light quantum bidirectional remote preparation method based on light quantum state preparation system
CN109004990A (en) * 2018-10-23 2018-12-14 广西民族大学 A kind of two-way controllable long-range preparation system of light quantum state
CN109714156A (en) * 2018-11-14 2019-05-03 广西民族大学 A kind of long-range joint implementation method of quantum manipulation

Family Cites Families (4)

* Cited by examiner, † Cited by third party
Publication number Priority date Publication date Assignee Title
US8995797B2 (en) * 2013-07-31 2015-03-31 The United States Of America As Represented By The Secretary Of The Air Force Periodic probabilistic two-dimensional cluster state generator with arbitrary interconnections
WO2015112217A1 (en) * 2013-10-31 2015-07-30 President And Fellows Of Harvard College Direct entangled triplet-photon sources and methods for their design and fabrication
CN104702342B (en) * 2015-02-10 2017-10-31 华南师范大学 A kind of generation system and method for multiple degrees of freedom mixing entangled W state photon
CN204539149U (en) * 2015-02-10 2015-08-05 华南师范大学 A kind of generation system of multiple degrees of freedom mixing entangled W state photon

Also Published As

Publication number Publication date
CN105490751A (en) 2016-04-13

Similar Documents

Publication Publication Date Title
Liu et al. Toward a photonic demonstration of device-independent quantum key distribution
CN105490751B (en) Any long-range combined preparation process of two-photon state based on linear optical element
CN110808831B (en) Joint remote state preparation method based on seven-bit quantum channel
CN103618695A (en) Total probability arbitrary multiparty JRSP method
Wang et al. Reference-frame-independent quantum key distribution with source flaws
Zhou et al. Obtaining better performance in the measurement-device-independent quantum key distribution with heralded single-photon sources
Zhen et al. Device-independent quantum key distribution based on the Mermin-Peres magic square game
Zhang et al. Quantum teleportation and superdense coding through the composite W-Bell channel
Woodhead Quantum cloning bound and application to quantum key distribution
CN109714156A (en) A kind of long-range joint implementation method of quantum manipulation
She et al. Reference-frame-independent quantum key distribution with modified coherent states
Tokunaga et al. Simple experimental scheme of preparing a four-photon entangled state for the teleportation-based realization of a linear optical controlled-NOT gate
Lo Piparo et al. Long-distance quantum key distribution with imperfect devices
Wang et al. Probabilistic ancilla-free phase-covariant telecloning of qudits with the optimal fidelity
Zuo et al. Simpler criterion on W state for perfect quantum state splitting and quantum teleportation
CN110086547B (en) An Optimal Controlled Quantum Teleportation Method for Arbitrary Unknown n-Particles with Adjustable Threshold
Wang Joint remote preparation of a multi-qubit GHZ-class state via bipartite entanglements
Zhang et al. Controlled quantum secure direct communication by using four particle cluster states
WO2022237196A1 (en) Cluster-state-based terminal-selectable method and system for remotely preparing two-bit state
Gu et al. Security of the decoy state two-way quantum key distribution with finite resources
Wei-Xing et al. Probabilistic controlled teleportation of a triplet W state
Jun et al. Revisiting controlled quantum secure direct communication using a non-symmetric quantum channel with quantum superdense coding
CN109067530B (en) An optical quantum state remote control system
Sun et al. Asymmetric circular controlled quantum state transmission scheme in ideal and noisy environment
CN109257107A (en) A kind of controllable remote control method of light quantum state

Legal Events

Date Code Title Description
C06 Publication
PB01 Publication
C10 Entry into substantive examination
SE01 Entry into force of request for substantive examination
GR01 Patent grant
GR01 Patent grant
CF01 Termination of patent right due to non-payment of annual fee

Granted publication date: 20171117

Termination date: 20181124

CF01 Termination of patent right due to non-payment of annual fee