HARICH-CHANDRA MODULES OVER LIE SUPERAL GEBRAS

In this paper, we obtain a theorem for the classification of the irreducible Harich-Chandra modules over G, Where G is a basic classical Lie superalgebra of I type. And the list of the classi-ficatication is given for G=A(1,0).     

僧帽牡蛎碱性磷酸酶功能基团的研究

采用化学修饰法研究僧帽牡蛎碱性磷酸酶活性功能基团性质.酶经0.4mmol·L-1PCMB修饰30min后活力仍然保持不变,提示巯基与酶的活力无关;用二巯基苏糖醇(DTT)对酶进行修饰,当DTT浓度达到2.5mmol·L-1时,酶活力丧失98%,表明硫 硫键与酶活力有密切的关系;以N 溴代琥珀酰亚胺(NBS)修饰酶的色氨酸残基,酶的修饰失活呈一级反应,当NBS浓度达到0.65mmol·L-1时,酶活力丧失100%,并辅以紫外吸收光谱的变化分析,表明色氨酸残基是酶催化活力所必需的;醋酸酐、马来酸酐、甲醛等氨基试剂对酶的修饰作用显示氨基是酶的必需基团.     

A THEOREM ON THE CONVEXITY OF PLANAR FERGUSON CURVES OF DEGREE n

The main result of this paper is a theorem about the convexity of Ferguson curves of degree n on a plane, As its application, We have obtained a Sufficient Condition that Convex Curves of Degree n in E~3 have no singularity or Staying points.     

PP K-MEAN CLUSTERING

In this paper, we propose a dimension-reducing, K-mean clustering procedureby Projection Pursuit (PP) technique so as to explore the clustering structure of data inhigh-dimensional space in terms of low-dimensional projective points of data, and we obtainthe a.s. consistence of the estimates of the cluster centers and projection orientations.     

A New Discipline of Science-The Study of Open Complex Giant System and Its Methodology

This paper introduces the conception of open complex giant system and the methodology for dealing with the system, with stress on its profound significance in development of science and technology. The authors conclude that the reductionism underlying the exact science is not suitable to open complex giant system, and the only feasible alternative is the meta-synthetic engineering from the qualitative to the quantitative.     

蒸发盐沉积若干问题的实验研究

在实验研究的基础上,本文探讨了广泛分布于我国境内蒸发盐的沉积机理,论述了硫酸钠亚型不同组分卤水的演化、矿物形成条件及析盐序列等,指出钾盐沉积出现的可能性。实验证明钾盐沉积物的形成,不一定达到国内外某些学者认为的“干湖”阶段,从而发展了成钾理论。文中阐明了介稳平衡和稳定平衡的不同性质,在卤水组分和温度相同的条件下,析盐的种类和组合关系不同。在蒸发盐矿床形成过程中,两类平衡所起的作用不同,盐类矿物沉积阶段主要处于介稳平衡状态。     

单向耦合映象格子的时空混沌同步

用主动－被动分拆方法实现了单向耦合映象格子系统的时空混沌同步,从理论上给出步范围,并从数值实验上得到验证。该法具有高度保密性,且信号可以完全恢复,特别适用于混沌保密通讯 。