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1)  Hadamard gate
Hadamard门
1.
In this scheme,the quantum correlations among the three particles in a GHZ state and the characteristics of the Hadamard gate were exploited sufficiently.
该方案充分利用了GHZ态3个粒子间的相关性和Hadamard门的特殊性质,通过让Bob和Charlie共享GHZ态共享联合密钥,并使用Hadamard门保证了协议的可控和安全。
2.
This paper introduces the concepts of n-qubit Hadamard gate,by using 2~n×2~n Hadamard Matrix,it can be used for discussing problems in Quantum Computation.
利用2n×2nHadamard矩阵,引入n qubitHadamard门,可用于讨论量子计算中的有关问题。
2)  Hadamard transformation
Hadamard门变换
1.
The controlled teleportation was achieved in such a way that control-sides executed the Hadamard transformation and measurement of their particle and toll the outcome of measurement to receiver , then discuss that the receiver can not fully recover the state of sender if one of control-sides did not cooperate.
提出四粒子纠缠W态的控制隐形传输方案,在控制方对拥有的粒子进行Hadamard门变换和测量并把测量结果告诉接收方的前提下,实现了控制隐形传输。
3)  Quantum Hadamard gate
量子Hadamard门
4)  Hadamard product
Hadamard积
1.
Some Properties of Hadamard Product of n×n Real Matrices;
实矩阵的Hadamard积的一些性质
2.
Hadamard product for inverse M-matrices of some special types;
五对角线逆M-矩阵的Hadamard积(英文)
3.
Some matrixes inequalities on Kronecker product and Hadamard product;
关于Kronecker积和Hadamard积的一些矩阵不等式
5)  Hadamard code
Hadamard码
6)  Hadamard extract
Hadamard方
1.
In this paper,some properties of Hadamard product and Hadamard extract of diagonally dominant matrices are obtained.
得到了几类对角占优矩阵的Hadamard积及Hadamard方的一些性质。
补充资料:Cauchy-Hadamard定理


Cauchy-Hadamard定理
Caudly-Hadamard theorem

  Cau由y一Had别ma川定理【Cau由y一Had别rna川也e洲,m;心山“一劫aMaPareoPe”a} 考虑复幂级数 ./丫二卜艺〔决(:一u,·(l) 趾二飞并且设 八习叹s叩(、尸.(2)如果八二‘、则级数(L、仅在点:一u上收敛,如果0<八<戈,则级数(l)在圆盘比一川l)绝对收敛的那些点的集合的内部.【补注】Cauchy一Had出的ard定理同Abel引理(Abellemma)是有联系的:在(3)中,设al=··一a。=0,并且假设对于某个常数a,某个田6C”,以及对于一切k,,…,k。)o,有 lc*,,,*。w}’二w方·!簇A.这时,(3)中的幂级数在多圆盘加l拟攻){:任C”:}几}  
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