性质上的

Fuzzy Choquet integral is defined for the given nonnegative measurable function on the general fuzzy measurable space. The fuzzy integral is wholly regarded as a set function on the general fuzzy measurable space. And its some elementary properties and convergence are discussed.

在一般模糊测度空间上，针对给定的非负可测函数定义了λ-模糊Choquet积分，并将这种模糊积分整体看作一般模糊测度空间上的集函数，进而讨论了这种模糊积分的一些基本性质和收敛性。

Let be an n dimensional Riemannian manifold, the properties of harmonic functions on it are the interesting problems in geometric analysis.

在黎曼流形上的分析中，很大一部分是对流形上函数的调和性研究[1 - 2 ] ，并从中得到关于这些函数的性质。

In chapter 2 we recall the basic facts about Riemannian manifold and some notions of the transform theory on Riemannian manifolds.

首先，利用给定流形的向量丛上联络的存在性给出流形上的不可积分布上非完整联络的存在性证明，进而证明了次黎曼联络的存在唯一性，并以此为出发点研究了次黎曼流形中仿射变换、等距变换、共形变换和射影变换下的一些不变性质，给出了相应变换下的一些不变量。

From essential naturel,the defence activities of lawyer are the derivative,the defence activities of Lawyer are the derivative of defendants right and the product which may compensate for the "overdrawing" of judicial powers.

从根本性质上来讲，律师的辩护活动实质上是被告人权利的衍生品和对司法权力"透支"进行补偿的产物。

The article summarizes the main character-istic skills for four aspects which has been shown in the Chinese government's cognition and practice about the legal system so far: the rationalism construction thought,the nationalism color, the operation pattern of "legis-lation centre-administration cooperation" and the simplism style,which have shaped an closed nature of con-structing legal system at present in an aggregation sense.

文章将迄今为止中国政府在法律体系认识和实践上的主要技术特征概括为四个方面，即理性主义的建构思路、国家主义色彩、立法中心一行政配合的运作模式，以及简约主义的风格，认为这些特征在集合意义上铸就了当下中国在法律体系建设上的某种封闭性质；主张就此进行深入反思，并从转型中国社会法治秩序形成的原理和要求出发，树立一种关于中国特色法律体系构建的开放性思考，作出相应的制度安排。

The article summarizes the main character-istic skills for four aspects which has been shown in the Chinese government's cognition and practice about the legal system so far: the rationalism construction thought, the nationalism color, the operation pattern of "legis-lation centre-administration cooperation" and the simplism style,which have shaped an closed nature of con-structing legal system at present in an aggregation sense.

文章将迄今为止中国政府在法律体系认识和实践上的主要技术特征概括为四个方面，即理性主义的建构思路、国家主义色彩、立法中心-行政配合的运作模式，以及简约主义的风格，认为这些特征在集合意义上铸就了当下中国在法律体系建设上的某种封闭性质；主张就此进行深入反思，并从转型中国社会法治秩序形成的原理和要求出发，树立一种关于中国特色法律体系构建的开放性思考，作出相应的制度安排。

By using properties of quasi-regular semigroups and left central idempotents, some statements are proved. Let S be a quasi-right semigroup, then (1) S is a quasi-completely regular semigroup;(2) RegS is a completely regular semigroup;(3) R(superscript *) is the smallest semilattice congruence on S;(4) Each R-class T(subscript α) on RegS is a right group;(5) T(subscript α)G(subscript α)×E(subscript α), where G(subscript α) is a group, E(subscript α) is a right zero semigroup.

利用拟正则半群和左中心幂等元的性质，证明了S为拟右半群时，(1) S为拟完全正则半群；(2) RegS为完全正则半群；(3) R为S上的最小半格同余；(4) RegS上的每个R-类T为右群；(5) TG×E，其中G为群，E为右零半群。

The process of our study links some of the most basic questions about C〓 with beautiful classical results from analyticfunction theory. For instance, it is essential Littlewood subordination theorem that assures that composition operators act boundedly on many analytic function spaces. And there are close connections between the compactness of C〓 and the existence of angular derivatives of ψ at points of 〓D. It involves the classical Julia-Careatheodory theorem, Denjoy-Wolff theorem and Nevanlinna counting functions and so on. It makes many old theorems in analytic-function theory getting some new meanings, and bestows upon functional analysis an interesting class of linear operators. This thesis consists of six chapters as follows: Chapter 1 is a preparatory in nature.

从而建立了C〓的算子性质与解析函数论中许多漂亮的经典结果之间的联系，如许多解析函数空间上复合算子的有界性本质上往往是著名的Littlewood从属原理，复合算子的紧性与其诱导映射在边界〓D上的角导数之间有着紧密的联系等等，这样自然而然地涉及到经典函数论中的Julia-Caratheodory定理，Denjoy-Wolff定理及Nevanlinna计数函数等等一些结果，并以此赋予函数论中许多古老问题以新意，同时也为泛函分析提供了一类十分具体的线性算子。

In this dissertation,we concentrate on the homological properties of DG mod-ules over connected DG algebras and study various homological invariants.

本文以连通DG代数上的DG模范畴为研究对象，系统地研究了连通DG代数上的DG模的同调性质及各种同调不变量。

Nowadays some curious phenomena of language usage on internet belong to jargons in a certain degree, but they aren't totally...

当前网络上的某些稀奇古怪的语言现象，既在一定程度上具有行业用语的性质，却又不完全等同于行业用语。

They go to town. Would you just ask them?

他们在城里你能问他们吗？

Ossein pretreated for a2 weeks period exhibited the maximum% yield incase of bone gelatin, while the yield from intact skin was higher than that realized incase of de-scaled skin.

预处理时间达2星期的骨胶原表现出最高的骨明胶百分产量，然而从未处理鱼皮中得到的产率比去鳞的鱼皮得到的要高。