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The main subjects of the volume include:- spectral analysis of periodic differential operators and delay equations, stabilizing controllers, Fourier multipliers;- multivariable operator theory, model theory, commutant lifting theorems, coisometric realizations;- Hankel operators and forms;- operator algebras;- the Bellman function approach in singular integrals and harmonic analysis, singular integral operators and integral representations;- approximation in holomorphic spaces.

卷包括:主要课程-定期微分算子和延迟方程谱分析,稳定控制器,傅立叶乘数;-多变量算子理论,模型论,换位解除定理,coisometric变现;- Hankel算子和形式;-算子代数;-在奇异积分和谐波分析,奇异积分算子和积分表示贝尔曼函数方法;-在全纯空间近似。

The introduction of displacement operator, derivation operator, integral operator and the operator, such as differential calculus operator and the definition of the form of computing, will be applied to similar derivation formula gives Newton a Kete Si formula and Bernstein theorem Law said the operator, and form is derived; linear differential equations is the operator solution.

有没有高手可以帮我翻译下这段话啊???引入位移算子、求导算子、积分算子和差分算子等微积分算子的定义及其形式运算,将其应用于近似求导公式;给出牛顿一柯特斯公式和伯恩斯坦定理的算子法表示,并进行形式推导;给出线性常微分方程的算子解法。

Based on the improved Bajsanski-Bojanic parabolic method and the related properties of integral operators, a global saturation theorem for the mixed exponential type integral operatorLnis established.

研究了该类混合指数型积分算子的性质,利用改进的Bajsanski-Bojanic抛物线技巧及积分算子的有关性质,建立了一类混合指数型积分算子的整体饱和定理。

So, the saturation results of some operators including Baskakov operator can be obtained easily, hence laying a basis for studying the approximation transformation theoremof the mixed exponential type integral operators, and presenting a new method for studying the saturation problems.

这样,包含Baskakov型在内的相关积分算子的饱和结果便可以很容易得到,为研究混合指数型积分算子的逼近转化定理奠定了基础,也为研究算子的饱和问题提供了新的方法。

In the last chap-ter,the natural integral equation and natural boundary element method forharmonic problem on exterior elliptic domain are introduced.Then,based onthis,the natural boundary reduction method for a kind of exterior problem ofanisotropic constant coefficients elliptic equation is discussed, the natural inte-gral equation and its solving method on circular boundary and elliptic bound-ary are obtained.These results can be directly applied in coupled methodand DDM for exterior boundary value problem.

最后,讨论了椭圆外区域调和问题的自然积分算子即D-N算子及自然边界元方法,并基于此研究了一类各向异性常系数椭圆型方程外问题的自然边界归化方法,首次得到其在圆周边界及椭圆边界上的自然积分方程及其求解方法,并将这些结果直接应用于外边值问题的耦合算法。

In this paper,we study the boundedness of multilinear commutators of singular integral operators and fractional integral operators with smooth functions.

本文主要研究奇异积分算子和分数次积分算子与光滑函数生成的多线性交换子的有界性问题。

In chapter 1,we simply introduce the development in the study of the boundedness of multilinear commutators of singular integral operators and fractional integral operators.

第2章讨论奇异积分算子和分数次积分算子与Besov函数生成的交换子在L~d上的映射性质。

Secondly, we introduce the integral operator , where is an operator-valued functions, and derive some argument properties of the integral operator and some interesting corollaries as the special case.

二、将一类被积函数为复值函数的积分算子推广到被积函数为解析算子值函数的情况,并讨论了这类积分算子的辐角性质。

The problems concerned with Hardy class,the singular integral and fractio-nal integral operators as well as ...

Hardy类,奇异积分算子和分数次积分算子及其交换子问题在现代调和分析中具有十分重要的作用。

Since the commutators of both sing-ular integral operators and fractional integral operator with BMO functions areone of the special cases of〓,so the discussion of the boundedness of〓notonly gives a new proof of the boundedness of the two commutators,but al-soweakens some of restrictions into discuss the problem,thus it impro-vessome of results inwith the method of complex analysis,show-ed boundedness of〓,then directly obtained boundedness of the commutato-rs of fractional integral operator with BMO functions.

既然奇异积分算子和分数次积分算子与BMO函数的交换子是其特殊情形,所以〓的有界性的讨论不仅给出了中关于这两类交换子有界性的一个新的证明,而且减弱了中讨论这一问题时对齐型空间所作的限制,从而改进了中的结果(利用复分析的方法,先证明〓的有界性,从而直接得到分数次积分算子与BMO函数的交换子〓的有界性。

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