算了

In the meanwhile,we also establish the boundedness results of the higher order commutators generated by Hardy-Littlewood maximal operator with rough kernels and corresponding fractional maximal operator with rough kernels on MK_~.

同时还建立了Hardy-Littlewood极大粗糙算子和相应的分数次极大粗糙算子所生成的高阶交换子在MK_~上的有界性。

Pisier\'s results,under tree martingale valued space X is isomorphic toan a-uniformly convex space (2≤a＜∞),some quasi-normal or normal inequalitiesof a-variation maximal operator and a-conditional variation maximal operator of X-valued predictable tree martingales are identified.

同时，用G.Pisier's结果在树鞅取值空间X同构于a一致凸Banach空间条件下，证明了几个X-值树鞅α-方极大算子和a-条件方极大算子的拟范数不等式与范数不等式。

In designing the immune operators, the operator for building the normal model of the artificial immune system is proposed, and the data of the normal model are added into the set of space-time properties in the self memorizer.

在免疫计算新模型的免疫算子设计方面，提出了所述人工免疫系统的正常模型构建算子，将正常模型的数据添加到自体存储器的时空属性集合中。

Two examples are provided (one of them is proposed by the authors, and its optimal solution is known). The numerical results show that the DAGA is effective and superior to multiplicator algorithm.

文章给出两个算例(其中一个为作者构造的已知最优解的算例)，计算结果表明了此算法的有效性，并且优于数学规划的乘子法的计算结果。

This paper proposes a clonal selection algorithm with negative selec- tion operator and genetic operator .

本文提出了一种含有否定选择算子和遗传算子的克隆选择算法，通过克隆选择算法产生多样子代检测器，并且从中选择比其父代更优的检测器去取代父代检测器，这样一代一代循环，使检测系统具有更好的覆盖空间。

We know that asymptotically linear operator equations have negative solutions and sign-changing solutions besides positive solutions, in this chapter, we obtain the existence of this three kind of solutions in Banach space, and we can know the concrete place of these solutions.

第三章的目的就在于借助于不动点指数理论利用一致正条件讨论非线性算子方程变号解的存在性，同时研究了变号解与一对正负解之间的关系，在一定条件下我们证明了：若算子方程x=Ax存在一个变号解，则它的正解和负解必定成对出现。

The method is convenient to be used, especially to nonhomogeneous equations and nonhomogeneous boundary value problem.

用微分算子法给出了线性扩散方程和波动方程的通解及初值以及边值相关问题的算子解，特别是对非齐次方程和非齐次边界问题处理尤其简捷适用。

We know that cone theory is a kind of important method for the study of solutions for nonlinear operator equations.

本章进一步将—条件应用到抽象的算子方程中，得到了一类超线性算子方程的多解性。

This paper is concerned with the problem of a nonlinear semigroup of Lipschitz-αoperator, based on the nonlinear semigroup of Lipschitz operator.

本文给出了一种新的非线性算子半群，非线性Lipschitz-α算子半群。

This dissertation studied some basic problems on the connection of operatortheory,complex geometry,several complex analysis,and operator algebra.

本文着重于算子理论与复几何、多复分析、算子代数的联系，研究了其中的一些基本问题。

The split between the two groups can hardly be papered over.

这两个团体间的分歧难以掩饰。

This approach not only encourages a greater number of responses, but minimizes the likelihood of stale groupthink.

这种做法不仅鼓励了更多的反应，而且减少跟风的可能性。