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1)  bit quantum gate
两位量子门
1.
Proposed in the paper is a scheme of the construction of Fredkin gate by using basic 2 bit quantum gates,which is based on A Barencos work.
本文在ABarenco的工作基础上,提出用基本的两位量子门实现Fredkin门的功能。
2)  quantum phase gate
量子相位门
1.
A simple model for quantum computation is investigated and the criterion for 3-qubit quantum phase gates with maximal entanglement capacity is obtained using the criterion for 3-qubit maximal entangled states.
研究了3-qubit量子纯态性质与其单体约化密度矩阵之间的关系,给出判断3-qubit最大纠缠纯态和直积态的一种简便判据,并利用此判据研究了一种简单的量子计算模型,推导出该模型下3-qubit量子相位门的纠缠能力。
3)  geometric phase shift
量子位相门
1.
We present a proposal for implementing two-qubit quantum phase gates through an unconventional geometric phase shift with 4-level systems in a cavity.
我们提出在腔中的四能级系统中,通过非寻常几何相移,实现2比特量子位相门。
4)  One-bit quantum gate
一位量子门
5)  qubit and quantum gates
量子位和量子门
6)  conditional quantum phase gate
条件量子相位门
1.
One of the simplest scheme of two-qubit conditional quantum phase gate(CQPG)via a single-mode cavity and a single-Λtype three-level atom have been proposed.
利用单模场和一个Λ-型三能级原子实现二量子比特的条件量子相位门(CQPG),量子信息编码在单模场的FOCK态和及Λ-型三能级原子的2个亚稳态和上。
2.
Sleator et al have proved that any quantum unitary operation canbe decomposed into a serious of single qubit rotational operation and control-not(CNOT)gate operation; while a CNOT gate operation can also be decomposed into the operationof a single qubit rotations and a conditional quantum phase gate operation.
Sleator等人证明:任何幺正量子操作都可分解为一系列的单比特的旋转操作和控制非(CNOT)门的操作,而CNOT门的操作又可分解为单比特的旋转操作和条件量子相位门的操作。
补充资料:单量子阱(见量子阱)


单量子阱(见量子阱)
single quantum well

单且子阱sillgle quantum well见量子阱。
说明:补充资料仅用于学习参考,请勿用于其它任何用途。
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