有机电致发光器件的结构、发光机理及表面工程

简要介绍有机电致发光器件(OLED)的结构、发光机理、表面工程及检测、有机-无机电致发光材料的复合及制备技术。     

关于两点Birkhoff插值的一致收敛性

设给定函数F(t),它在[0,1]上有各阶导数,作级数: sum from j=0 to ∞[F~(2j)(0)f_(2j 1)(t) F~(2j)(1)g_(2j 1)(t)],0≤t≤1, (1)其中f_(2j 1)(t)与g_(2j 1)(t)为[1]中定义的2n 1次多项式。[2]中给出了下述定理: 定理A.已给函数F(t),0≤t≤1。若偶阶导数序列{F~(2j)(t)}在[0,1]上一致有界,即存在M>0,使得     

表面展示肽在无机纳米材料的合成与组装中的应用

本文综述了表面展示肽在无机纳米材料合成与组装中的应用.表面展示肽是利用噬菌体、细胞等表面展示技术筛选出来的一类多肽,可以特异性地识别不同的无机物表面.一方面它们能够诱导不同种类无机纳米材料的合成,有助于我们进一步认识生物矿化的过程和基本原理;同时表面展示肽也可以用于无机纳米材料的组装,构建具有特定功能的纳米结构,从而为纳米器件的构造提供新的途径.     

微波辅助合成发光可调ZnS∶Cu纳米晶

以巯基丙酸(MPA)为稳定剂,利用微波辐射加热方法制备了水溶性的Cu掺杂的ZnS纳米晶.通过改变微波条件,可以在460~572nm之间实现对ZnS∶Cu纳米晶发射峰位的连续调控.通过XRD、UV-Vis、荧光及荧光衰减对ZnS∶Cu纳米晶的结构和发光性质进行了详细探索,并利用时间分辨荧光光谱对其发光机理进行了初步研究,     

Chemical microenvironment mediated formation of organic nanostructures from self-assembly of melamine and barbituric acid derivatives

The recent progresses on constructing organic nanostructures from the self-assembly of melamine and barbituric acid derivatives are reviewed. By mediating the chemical microenviron-ment during the self-assembly, the information contained in the molecular components can be expressed at different levels, thus resulting in the formation of different organic nanostructures. When the assembly is carried out in anhydrous chloroform, a kind of asymmetric layered structure with a d value of 4.1 nm is obtained. When a little amount of polar solvent such as alcohol is contained in the chloroform, organic nanotubes with diameter of 6 nm and length of several hundreds of nanometers are observed. After being treated by appropriate polar solvents, the nanotubes are induced into supercoils with diameter of about 300 nm and length of several tens of microns. The sensitivity of the self-assembly process origins from the weak noncovalent intermolecular interactions between the molecular components. The enthalpy change of     

合成培养基中磷源浓度对凤尾菇(Pleyrotus sajor-caju)生长发育的影响

研究了合成培养基中不同磷源水平对凤尾菇(Pleurotus sajor-caju)生长发育的影响,结果显示,适合凤尾菇菌丝生长和子实体形成所需的的起始磷元素浓度不同,后者的需要更高些,在0.91～1.37g.L-1范围.     

关于用分段多项式逼近的逆定理的注记

Schumaker,L.L.在[1]中证明了下述定理:定理S_1设[a,b]的分划序列△_v满足混合条件,并且稳定地趋于0,那么