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Grover search algorithm in an ion trap system
Grover search algorithm in an ion trap systen

Zheng Shi-Biao,

中国物理 B , 2005,
Abstract: Two schemes for the implementation of the two-qubit Grover search algorithm in the ion trap system are proposed. These schemes might be experimentally realizable with presently available techniques. The experimental implementation of the schemes would be an important step toward more complex quantum computation in the ion trap system.
Efficient State Preparation via Ion Trap Quantum Computing and Quantum Searching Algorithm  [PDF]
Hao-Sheng Zeng,Le-Man Kuang
Physics , 2000,
Abstract: We present a scheme to prepare a quantum state in a ion trap with probability approaching to one by means of ion trap quantum computing and Grover's quantum search algorithm acting on trapped ions.

Feng Mang,Fang Ximing,Gao Kelin,Zhu Xiwen,Shi Lei,

光子学报 , 1999,
Abstract: Under the framework of Cirac-Zoller model, It is first constructed some matrixescorresponding to the basic operations for adding a ff phase to certain ions. Then the two-bit quantumGrover search is realized, whose results are c0mpared with those by NMR experiment- Finally, it isextended the scheme to the realization 0f multi-bit Grover search alg0rlthm. The possibillty of theexperimental realization of the scheme is also discussed.
The Ion Trap Quantum Information Processor  [PDF]
Andrew M. Steane
Physics , 1996, DOI: 10.1007/s003400050225
Abstract: An introductory review of the linear ion trap is given, with particular regard to its use for quantum information processing. The discussion aims to bring together ideas from information theory and experimental ion trapping, to provide a resource to workers unfamiliar with one or the other of these subjects. It is shown that information theory provides valuable concepts for the experimental use of ion traps, especially error correction, and conversely the ion trap provides a valuable link between information theory and physics, with attendant physical insights. Example parameters are given for the case of calcium ions. Passive stabilisation will allow about 200 computing operations on 10 ions; with error correction this can be greatly extended.
Quantum Phase Transitions in a Linear Ion Trap  [PDF]
G. J. Milburn,Paul Alsing
Physics , 2000,
Abstract: We show that the quantum phase transition of the Tavis-Cummings model can be realised in a linear ion trap of the kind proposed for quantum computation. The Tavis-Cummings model describes the interaction between a bosonic degree of freedom and a collective spin. In an ion trap, the collective spin system is a symmetrised state of the internal electronic states of N ions, while the bosonic system is the vibrational degree of freedom of the centre of mass mode for the ions.
Quantum entanglement in a two-dimensional ion trap
Quantum entanglement in a two—dimensional ion trap

Wang Cheng-Zhi,Fang Mao-Fa,

中国物理 B , 2003,
Abstract: In this paper, we investigate the quantum entanglement in a two-dimensional ion trap system. We discuss the quantum entanglement between the ion and phonons by using reduced entropy, and that between two degrees of freedom of the vibrational motion along x and y directions by using quantum relative entropy. We discuss also the influence of initial state of the system on the quantum entanglement and the relation between two entanglements in the trapped ion system.
Speed of ion trap quantum information processors  [PDF]
A. Steane,C. F. Roos,D. Stevens,A. Mundt,D. Leibfried,F. Schmidt-Kaler,R. Blatt
Physics , 2000, DOI: 10.1103/PhysRevA.62.042305
Abstract: We investigate theoretically the speed limit of quantum gate operations for ion trap quantum information processors. The proposed methods use laser pulses for quantum gates which entangle the electronic and vibrational degrees of freedom of the trapped ions. Two of these methods are studied in detail and for both of them the speed is limited by a combination of the recoil frequency of the relevant electronic transition, and the vibrational frequency in the trap. We have experimentally studied the gate operations below and above this speed limit. In the latter case, the fidelity is reduced, in agreement with our theoretical findings. // Changes: a) error in equ. 24 and table III repaired b) reference Jonathan et al, quant-ph/ 0002092, added (proposes fast quantum gates using the AC-Stark effect)
Vibrational Decoherence in Ion Trap Quantum Computers  [PDF]
Anupam Garg
Physics , 1997, DOI: 10.1002/(SICI)1521-3978(199811)46:6/8<749::AID-PROP749>3.0.CO;2-I
Abstract: The ion trap quantum computer proposed by Cirac and Zoller is analyzed for decoherence due to vibrations of the ions. An adiabatic approximation exploiting the vast difference between the frequencies of the optical intraionic transition and the vibrational modes is used to find the decoherence time at any temperature T. The scaling of this decoherence time with the number of ions is discussed, and compared to that due to spontaneous emission.
Decoherence in Ion Trap Quantum Computers  [PDF]
Anupam Garg
Physics , 1996, DOI: 10.1007/BF02571179
Abstract: The {\it intrinsic} decoherence from vibrational coupling of the ions in the Cirac-Zoller quantum computer [Phys. Rev. Lett. {\bf 74}, 4091 (1995)] is considered. Starting from a state in which the vibrational modes are at a temperature $T$, and each ion is in a superposition of an excited and a ground state, an adiabatic approximation is used to find the inclusive probability $P(t)$ for the ions to evolve as they would without the vibrations, and for the vibrational modes to evolve into any final state. An analytic form is found for $P(t)$ at $T=0$, and the decoherence time is found for all $T$. The decoherence is found to be quite small, even for 1000 ions.
Transport of Quantum States and Separation of Ions in a Dual RF Ion Trap  [PDF]
M. A. Rowe,A. Ben-Kish,B. DeMarco,D. Leibfried,V. Meyer,J. Beall,J. Britton,J. Hughes,W. M. Itano,B. Jelenkovic,C. Langer,T. Rosenband,D. J. Wineland
Physics , 2002,
Abstract: We have investigated ion dynamics associated with a dual linear ion trap where ions can be stored in and moved between two distinct locations. Such a trap is a building block for a system to engineer arbitrary quantum states of ion ensembles. Specifically, this trap is the unit cell in a strategy for scalable quantum computing using a series of interconnected ion traps. We have transferred an ion between trap locations 1.2 mm apart in 50 $\mu$s with near unit efficiency ($> 10^{6}$ consecutive transfers) and negligible motional heating, while maintaining internal-state coherence. In addition, we have separated two ions held in a common trap into two distinct traps.
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