1)  regularization
正则法
1.
From data of storage moduli and loss moduli, discrete relaxation spectra are obtain by means of linear regression method, regularization method and nonlinear regression method.
通过动态线性小振幅剪切震荡实验所得的熔体储能模量G′(ω)和耗能模量G″(ω)数据,采用最小二乘法线性回归、正则法和非线性回归法分别计算得到离散松弛时间谱,比较三种方法得到结果的差别,讨论计算参数和温度对离散松弛时间谱的影响。
2)  iterative regularization method
迭代正则法
3)  regular
正则
1.
The Nonexistence of (4,8)-Regular Maximal Planar Graph on 12 Vertives;
12阶的(4,8)-正则极大平面图的不存在性
2.
Study on the(k,l)-Regular Maximum Planar Graph on n>12;
阶n>12(k,l)-正则极大平面图
3.
On generalized Moore-Penrose inverses of regular morphisms;
关于正则态射的广义Moore-Penrose逆
4)  regularity
正则
1.
An electrochemical machining problem is discussed and its regularity results of a free boundary is obtained.
主要讨论了一类电加工问题,得到其自由边界的有关正则性结果。
2.
A new family of symbolic function with special scaling coefficients was presented and it was verified by using recurrence,constructing and cut-supplement method that the wavelets constructed had a regularity index of order r+1 and the orthogonality.
给出一类尺度系数为固定排法的新的二元小波的符号函数,通过递推以及构造的思想,运用割补的方法验证所构造出的小波具有r+1阶正则指数及正交性。
3.
In this paper,a new regularity in L-fuzzy topological space is given.
研究了L-fuzzy拓扑空间中的正则问题,引入了一种新的正则,证明了这种正则有可乘性、L-好的推广、遗传性、拓扑不变性等重要性质。
5)  regular *-
正则*-
1.
After introduce general information of inverse and regular semigroups, we survey the study works on the construction of regular semigroups with inverse transversals as well as on congruence lattices; summarize split transversal, orthodox transversal, regular *-transversal and adequate transversal, which were put forward recently as generalizations of inverse transversal.
总结了作为逆断面的推广的可裂断面,纯正断面,正则*-断面和恰当断面。
6)  right π inverse a regular
a正则
参考词条
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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