Specific radioimmunoprecipitation of histone H2A antigens by protein A conjugated sepharose

Summary A modified radioimmunoprecipitation technique is described which allows the specific detection of histone H2A antigens. The technique circumvents unspecific binding of histones to the bacterial adsorbent.     

ZQSn10—2合金致密性的研究

本文采用加合金元素铋的方法对ＺＱＳｎ１０－２合金致密性进行了研究，结果表明加入适量的金属性能大大提高ＺＱＳｎ１０－２合金的耐油压性能。     

Cs_2NaPrCl_6:Pr~(3+)离子谱的晶场分析

本文对 C s_2NaPrCl_6类型的含 Pr~(3+)的稀土络合物,在较接近实际对称 C(4h)近似下,用配位场方法研究了它们的能谱,所得结果与光谱实验值符合较好.     

烯胺酰化／缩合-锅法构建5，6，7，8-四氢吡啶[4，3-d]嘧啶核心结构及其在5HT2A受体拮抗剂合成上的应用

报道了1条5HT2A受体拮抗剂的高选择性合成路线．烯胺酰化／缩合-锅法可用于有效构建5,6,7,8-四氢吡啶[4,3-明嘧啶核心结构,其中哌啶催化剂的使用对于这一新方法至关重要．     

The hemocompatibility and the reabsorption function of TiO2 nanotubes biomembranes

A novel high-intensity TiO2 nanotubes array membrane was fabricated via electrochemical anodization of highly pure titanium foil and an open-ended TiO2 nanotubes array membrane was obtained by HF gas etching at the bottom of the nanotubes. Pig tubular epithelial cells (LLC-PK1) and vascular endothelial cells (ECV304) were cultivated on the open-ended TiO2 nanotubes surface through a mixing implantation method and TiO2 nanotubes biomembrane materials with physiological function were successfully produced. Hemocompatibility of glass slides, pure titanium, TiO2 nanotubes without cells and TiO2 nanotubes with culture cells were investigated by the plasma recalcification time method and reabsorption of sodium and potassium were measured by custom-designed devices. The results show that the hemocompatibility of the TiO2 nanotubes array membrane with culture cells was superior to the control group, and the biomembrane has an excellent reabsorption function. This demonstrates that a TiO2 nanotubes array membrane has excellent physiological function and is an ideal candidate material for biological dialysis.     

NH2自由基电子基态及激发态解离通道的静力学分析

本文利用原子分子反应静力学的基本原理,研究了NH2自由基体系的可能解离通道,得到了NH2自由基电子基态2B1及第一激发态2A1合理的解离通道。     

基于L2(0,1)2空间Riesz基的二维小波子空间采样定理

证明了在二维小波子空间上存在一种傅立叶对偶算法，即由φ生成的二维小波子空间V₀是L²(0,1)²到L²(R²)的有界可逆线性算子T的值域. 通过T扩展L²((0,1)²)空间的Riesz基，进而得到V₀∈L²(R²)空间的采样定理.