联喹啉型配体及其金属有机配合物的合成

本文用一种新方法合成了6,6'-型联喹啉及其金属配合物,并对它们进行了表征研究.结果表明化合物分别为:C20H16N2和C32H22O4N4Ni2.     

非对合剩余格的正规双极值模糊理想

本文对非对合剩余格的双极值模糊理想问题作进一步深入研究.引入了非对合剩余格的正规双极值模糊理想概念, 考察了其性质并获得了其若干等价刻画.同时, 给出了两类特殊的双极值模糊理想的定义, 分别称为极大双极值模糊理想和完全正规双极值模糊理想并讨论了它们的性质和相互关系.这些工作为进一步揭示非对合剩余格的结构特征拓展了研究思路.     

格蕴涵代数的直觉模糊LI-理想

本文深入研究了格蕴涵代数的直觉模糊\textit{LI}-理想理论.给出了直觉模糊\textit{LI}-理想的若干新的性质和等价刻画. 建立了由一个直觉模糊集生成的直觉模糊\textit{LI}-理想的表示定理.证明了一个格蕴涵代数的全体之集模糊\textit{LI}-理想之集在直觉模糊包含序下构成一个完备的分配格.     

格蕴涵代数的区间值$(\in, \in\vee\,q)$-模糊$LI$-理想格

In the present paper, the interval-valued (∈,∈∨q)-fuzzy LI-ideal theory in lattice implication algebras is further studied. Some new properties of interval-valued (∈,∈∨q)-fuzzy LI-ideals are given. Representation theorem of interval-valued (∈,∈∨q)-fuzzy LI-ideal which is generated by an interval-valued fuzzy set is established. It is proved that the set consisting of all interval-valued (∈,∈∨q)-fuzzy LI-ideals in a lattice implication algebra, under the partial order ?, forms a complete distributive lattice.     

用S\v{a}l\v{a}gean算子定义的某些新多叶亚纯函数类的优化性质

In the present paper, we investigate the majorization property for certain new class of multivalent meromorphic analytic functions defined by Salagean operator. Moreover, we point out some new and interesting applications of our main result to the other classes of multivalent meromorphic functions.     

关于Bzilevich函数族的一个扩展及其Fekete-Szeg■问题

引进扩展的Bzilevich函数族A(α,β),并讨论该族的Fekete-Szeg(o)不等式,得到准确结果.     

A≈180质量区偶偶核形状相变研究

采用E-GOS方法对质子数在Z=72-78区的偶偶原子核170-184 Hf,170-184W,170-192Os和176-192Pt的集体运动模式和形状相变进行了研究.结果表明,170-184 Hf和170-184 W同位素核的低自旋态趋于SU(3)极限,176-192Pt和170-174Os同位素核是O(6)→U(5)的过渡核,并且基本上都存在角动量驱动的形状相变.     

Energy Level Statistics of the SO(6) Limit of Super-Symmetry U(6/4)in the IBFM

The energy levels of the SO(6) limit of super-symmetry U(6/4) belonging to odd-A nucleus are calculated with the interacting boson-fermion model. Its emphasis is to study the statistical properties of the nearest neighbor spacing distribution(NSD) and the spectral rigidity(△ ).And the factors that affect the properties of level statistics are also investigated. The calculated results indicate that the finite boson number N effect is prominent. When N has a value close to a realistic one, both the interaction strength of subgroup SOBF(5) and the spin play an important role in the energy level statistics. However, in the case of N close to infinite, the statistics all tend to be Poisson type.