1) integral operator
积分算子
1.
Properties of certain new subclasses of p-valent functions defined with integral operators;
由一类积分算子刻划的p叶函数新子类的性质
2.
Properties of analytic functions defined by Noor integral operator;
由Noor积分算子定义的解析函数的性质
3.
Applications of integral operator L_c(f);
积分算子L_c(f)的应用
2) integral operators
积分算子
1.
Based on the improved BajsanskiBojanic parabolic method and the related properties of integral operators, a global saturation theorem for the mixed exponential type integral operator L n is established.
引入了一类广义指数型积分算子 ,称其为混合指数型积分算子。
2.
Some sufficient and necessary conditions for the boundedness of a class of integral operators on mixed norm spaces on the polydisk are obtained.
将Kuren等人在多元单位开球算子方面结果进行推广,得到了多圆盘上混合范数空间上一类积分算子有界的充分必要条件。
3) method of integration operators
积分算子法
1.
Based on the method of integration operators, a new method of computing equivalent nodal forces and inner forces for prestressed non-uniform beams is presented in this paper.
将积分算子法用于变截面梁预应力问题的计算,提出了一种新型计算方法。
4) preserving-integral operator
保积分算子
1.
Based on a preserving-integral operator,by choosing a special control volume and linear finite element space under quadrilateral grids,a symmetric finite volume scheme for a self-adjoint elliptic boundary value problem is presented in this paper.
针对一类自共轭椭圆问题,在四边形剖分下,利用一类保积分算子,选取一种特殊的控制体和线性有限元空间,构造了一类对称有限体元格式,并给出其误差的L2模、H1模和L∞模估计,数值实验验证了理论结果的正确性。
5) Fourier integral operator
Fourier积分算子
1.
In this thesis, we investigate the boundedness of Fourier integral operatorand multilinear commutators of Marcinkiewicz integral operator with smoothfunction.
本文主要研究了Fourier积分算子以及Marcinkiewicz积分算子与Lipschitz函数生成的多线性交换子在Hardy型空间上的有界性问题。
2.
In this paper, we study the boundedness of Fourier integral operators onmany kind of Herz spaces and Hardy spaces associated with Herz spaces.
本文主要研究了Fourier积分算子在Herz型空间以及Herz型Hardy空间上的有界性。
6) Cauchy integral operator
Cauchy积分算子
补充资料：积分算子
积分算子
integral operator
积分算子[加魄间0碑拍tor;抓，印~碱。.eP‘p〕 一个映射x巨Ax，其对应规则A由一个积分给定.积分算子有时称为积分变换(甸啡”1 tiansfor-mation).例如，对于yP~积分算子(见yp“仁洲方程(U够。加闪甲石的))中‘~A毋，其对应莎侧A由积分 A中(‘)二Jp(‘，T，中(T))d:，‘〔D(l) D给定(或此算子，一A中由该积分生成)，其中D是一个有限维空间中给定的具有有限u比脚测度的可测集，而p(r，;，u)(t，:〔D，一田
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参考词条