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We investigate the continuity and fuzzy continuity of fuzzycomplex functions on 〓,prove depictive theorems of the continuityand fuzzy continuity.

在模糊复数度量空间〓上研究了模糊复函数的连续性和模糊连续性,证明了模糊复函数的连续性刻划定理和模糊连续性刻划定理。

By using truncation methods of random variables and Doob martingale convergence theorem,the properties of sequence of arbitrary random variables are studied,a class of strong limit theorems for sequences of arbitrary random variables is obtained under moment conditions, and some conclusions corresponded to these are generalized.

利用随机变量的截尾方法和Doob鞅收敛定理,研究了任意随机变量序列的性质,得到了一类矩条件下任意随机变量序列的强极限定理,推广了与此相应的一些结果

The Double-base Teaching is one of traditional features in the mathematics" education in our country, which focuses on how to cultivate the students" inquiry ability in the daily teaching. First of all, from the beginning of the double-base teaching, we pay attention to the original knowledge during the teaching of concepts, definitions, theorems and formulas. In the case of exercising lessons, we conclude, summarize and train the student"s emanative ideations. In the review lessons, we care about the interconnections of various knowledge. Next, because theopen subjects have the better functions to be researched, we create them in the daily teaching. It is also a very important approach to cultivate the students" inquiry ability.

重视双基教学是我国中学数学教学的传统特色,在日常教学中培养学生的探究能力,应首先从双基教学开始:在概念、定义、定理、公式的教学中注重知识的起源;在例习题教学中,注重归纳、小结及训练学生的发散思维能力;在复习课的教学中注重各知识的相互联系;其次,由于数学开放题具有良好的探究功能,因此,在日常教学中适当创设数学开放题,也是培养学生探究能力的一个重要途径。

This study will assess elementarily the security and effectiveness of The root and leaf of Panicled Fameflower through the experimental studies on their pharmacodynamics and acute toxicology, provid possibly theorems and experimental foundations for Panicled Fameflower' s edibleness, planting and study.

本课题通过土人参根、叶的药效和急性毒性实验研究,对土人参根、叶治疗&脾虚&证、土人参叶&解毒消痈&的疗效和部分作用机制做出初步评价、并取得土人参根、叶急性毒性数据,为保健中药蔬菜土人参的食用提供客观的药效学和急性毒性的实验依据,以促其进一步推广应用、种植、研究。

Based on the theorems of holography and linear system,the numerical reconstructing methods of the off-axis lensless Fourier transform hologram by Fresnel diffraction formula and by the convolution method based on Rayleigh-Sommerfeld diffraction integral and by angular spectrum theorem are studied.

根据全息理论和线性系统理论,采用离轴无透镜傅里叶变换全息记录光路,对利用菲涅耳近似法、基于瑞利—索末菲衍射积分的卷积法以及角谱理论方法数值重建全息图进行了比较研究,并做了计算机模拟验证。

We know that every nonelementary subgroup of 〓 contains infinitelymany loxodromic elements,no two of which have a common fixed point and thisproperty of nonelementary subgroup is very important for the study of discretecriteria and algebraic limit theorems for subgroups of 〓.

我们知道〓上〓变换群的Beardon非初等子群G有一个非常重要的经典结果:G中存在无穷多个斜驶元素,且他们两两没有公共不动点。

Next,we obtain several discrete criteria and algebraic limit theorems forMartin nonelementary subgroups of I som.

首先,我们证明了Martin非初等群真包含Bowditch非初等群,但是,对离散群,它们是等价的。

We also provide the ergodic convergence theorems for semitopological nonexpansive type mappings in the reflexive Banach in Chapter 3. By this theorem we can get the main results in [13]14[15][16], and we should notice that their methods do not extend beyond Lipschitzian mappings.

本文第三章在自反的Banach空间中给出了一般拓扑半群上渐近非扩张型半群的遍历收敛定理与其殆轨道情形的等价性,从而利用本章中的定理可以直接推得文[13][14][15][16]中的主要结果。

In this paper, a series of strong convergence theorems are discussed, which concern with generarized set-valued variational inclusions, a class of strongly accretive operator equation and a class of nonexpansive mappings.

第二章,我们在Hilbert空间中研究-单调算子的概念,以及与此相关的预解式算子R_~,利用预解式算子技巧构造了一类迭代算法,求解变分包含的逼近解问题,并讨论了由此算法产生的迭代序列的收敛性。

We study the commmon fixed point of nonexpansive semigroups in Banach space, and obtain some strong connvergence theorems on an iterrative method for a family of nonexpansive mappings in Banach space.

研究了Banach空间上非扩张半群的收敛公共不动点,以及一类有限非扩张映射族的强收敛性。

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