1) Q-norm
Q-范数
1.
It is started with to resolve from everybody known very well Schur decomposition, utilizing matrix that can be diagonalizable and identically equal through matrix equality out of shape, receiving perturbation bounds of diagonalizable matrix about F-norm and Q-norm.
从Schur分解入手,利用矩阵可对角化的性质,通过矩阵等式的恒等变形,得到了可对角化矩阵关于F-范数和Q-范数的任意扰动界。
2) A(p,q)-norm
A(p,q)范数
4) q-numbers
q数
5) Q-parameterization
Q参数化
6) Q function
Q函数
1.
Derivation of Q function for a squeezed state from its original definition;
从Q函数的原始定义出发导出压缩态下的Q函数
2.
In the paper,the theory of this method and the selection of the Q function was introduced.
叙述了该方法的原理和Q函数的选择。
3.
In this paper,we study the convergence of Hilbert-valued Dμ,q function on the unit ball by Rademacher function system and get the Lipschitz condition of Hilbert-valued Dμ,q function,iff(z)=sum from n=1 to ∞ xnzn ∈ Dμ,q,q > (2n)/μ ,we get φ(z)=sum from α≥0 to ∞ ⅡxαⅡzα ∈Lipγ,where 0<μ<1 if n=1 or 0<μ<2 if n>1.
主要研究了单位圆盘上Hilbert值Dμ,q函数,得到了Hilbert值Dμ,q函数的Lipschitz条件,若f(z)=sum from n=1 to ∞ xnzn∈Dμ,q,0<μ<1,q>(2n)/μ,则有φ(z)=sum from n=1 to ∞ⅡxnⅡzn∈Lipγ。
补充资料：Luxemburg范数
Luxemburg范数
Luxemburg nonn
L峨曰血叱范数〔I一血叱~;J如盆c服6yP住肋p-Ma] 函数 ，‘x!.(M，一、{*:*>o，丁、(，一’x(:))‘:‘1}， G这里M(u)是关于正的u递增的偶凸函数， 怒“一’M(u)一忽u(M(u))一，一0，对“>0，M(“)>0，且G是R”中的有界集.此范数的性质曾由W.A.J.h以油比飞〔11作了研究.L~b鸣范数等价于O正ez范数(见0口厄空间(C旧允2 sP创芜))，且 I{x}I(，)簇1 lx}I，蕊2 11 x 11(、).如果函数M(u)和N(u)是互补(或互为对偶)的(见O市口类(Or比zc地”‘、则 ，，·，，(一sun{)·(!，，‘!，“!:，，，，，《一‘，}·如果z‘(t)是可测子集E CG的特征函数，则 !l:二11‘M、-一下尖二一. ““启”‘川M一’(l/n篮‘E)’
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参考词条