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1)  regular summability method
正则求和法
2)  regularized inversion
正则求逆
1.
Image restoration using frequency-domain regularized inversion and wavelet-domain wiener filtering;
频域正则求逆小波域维纳滤波图像复原
3)  sum rule
求和规则
1.
In this paper I would like to discuss the strategy in obtaining analytical formulas of number of spin I states of identical particles,and the relationship between dimension and sum rules for angular momentum couplings such as sixj and nine-j symbols.
结合工作,讨论了3个和4个全同粒子的状态数解析表达式与角动量耦合中的6j和9j系数的求和规则、单轨道中J级对力、核子系统的自旋和同位旋都确定的空间维数等核结构基本理论方面的新进展。
2.
We investigate the properties of polarization vectors for gauge bosons,including their forms with arbitrary polarization direction in laboratory frame,their different sum rules,and the projection operators they constitute.
讨论内容包括极化矢量的具体形式和性质、求和规则和规范传播子之间的关系以及由其张成的投影算子的性质。
4)  sum rule
求和定则
1.
Result of QCD sum rule about dense matter;
量子色动力学(QCD)求和定则在密物质的结果
5)  sum rules
求和规则
1.
We consider the mass dependence on the mixing between a pure glueball and a normal qq meson in QCD sum rules.
在QCD求和规则的框架下考虑了纯胶球和普通介子态的混合效应对二者质量的影响。
2.
The two-point function of the 0++ three-gluon scalar current is calculated byincluding not only the perturbative contribution but also the non-perturbativecontributions of condensates of dimension up to six The QCD sum rules for the0++ three-gluon scalar glueball are deduced in the "zero-width resonance pluscontinuum" model.
在"零宽度共振态加连续谱"的谱函数模型中,得到了0++三胶子标胶球的量子色动力学求和规则,由此定出了该标胶球的质量。
3.
Based on analysing the sum rules in Kramers-Heisenberg dispersion formula, discuss the virtual states to bridge the transition process in SRS and the physical mechanism of SRS.
通过对克雷末斯—海森堡色散公式中求和规则的分析,讨论了虑态在SRS中桥接跃迁过程的作用,从而提出了SRS的物理机制,在此基础上,引进一个假设,建立理论模型,导出了第一阶Stokes光子的速率方程。
6)  Einstein summatin convention
爱因斯坦求和法定则
补充资料:正则求和法


正则求和法
regular summation methods

  正则求和法〔r电I址仙朋.6叨洲比】.面;per仰,pH砒MeTo及从cyMM加po.a“I.,],永久求和法(Pe~ntsun刀T以石on Inethods) 求级数(序列)和的方法,任何收敛级数(序列)都有它所收敛的同一个和.正则求和法是守恒求和法(。onservatives也加几川onn玲thods)的特例,守恒求和法对于任何收敛级数(序列)都有有限和,尽管与它收敛的和可能不相同.若正则求和法是由序列{5。},借助一个无穷矩阵}气‘“变成序列{吓。}所定义的: a一落,a·‘“*,n一,,2,…(*)(见矩阵求和法(matr汉S切mnlatlon服thod)),则变换(*)及这个变换的矩阵na。*}都称为正则的(regu-lar). 许多熟知的求和法都是正则的.它包括当k)O时的Ces自m求和法(Ces叙ro sun卫T以山n叱th(对s)(C,k),Hdlder求和法(HbUer sum叮习tion能thods),Abd求和法(Abelsun加mtionn‘thod)等等.也有非正则求和法,如k  
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