Binding of 11-cis retinaldehyde to the partially purified cellular retinaldehyde binding protein from bovine retinal pigment epithelium

Summary 11-cis retinaldehyde binding analysis was performed on a bovine retinal pigment epithelium preparation of cellular retinaldehyde binding protein (CRALBP), whose purity degree was estimated as 75%. Equilibrium binding studies were carried out measuring the replacement of tritium-labeled with unlabeled 11-cis retinaldehyde at 25°C. Analysis of the experimental data both by a direct curve-fitting procedure utilizing a non linear least square regression analysis and by a conventional Scatchard plot revealed a single non-interacting binding site with an apparent equilibrium constant of 0.9×10^–7 M.A binding stoichiometry of approximately 1 mol of 11-cis retinaldehyde/mol of binding protein can be calculated from the experimental data. Competition studies carried out in the presence of unlabeled trans and cis isomers of Vitamin A derivatives confirm the high degree of specificity of the 11-cis retinaldehyde binding.     

涂层对热电偶热电性能及大气中寿命的影响

在难熔金属热电偶表而施加涂层的目的,旨在使原仅限和真空、中性及还原气氛中测量的热电偶能在大气中使用.本文讨论涂层对难熔金属热电偶在氧化气氛的"热电势—温度","热电势—时间"的关系及其寿命的影响.具有涂层的W/M.热电偶在氧化气氛(常压下1500℃取得263小时±1%t的最高记录,而W-Re热电偶存1500℃试验的前70小时偏差也在1%t内.而没有涂层的热电偶仅支持数分钟便破坏.     

细支纱摩擦纺初探——尘笼胆结构及其安装角α对纺纱的影响

本文以细支纱摩擦纺为研究对象,利用实验测试手段研究了尘笼胆结构对吸口轴向负压和尘笼胆安装角α对加捻区轴向负压和流速分布的影响。最后,基于类似于控制论中的“黑箱”原理,采用二次正交回归设计在实验室自制单头机上进行了32支纱的纺纱试验,建立了加捻辊加稔效率、纱线品质指标及CV值与尘笼胆几何尺寸、尘笼胆安装角α、摩擦辊转速及纺纱速度间的关系,并作了分析,由此得到选取α=0°、S=6毫米左右较好的结果。     

Bolzano,Cauchy and the “new analysis” of the early nineteenth century

Summary In this paper I discuss the development of mathematical analysis during the second and third decades of the nineteenth century; and in particular I assert that the well-known correspondence of new ideas to be found in the writings of Bolzano and Cauchy is not a coincidence, but that Cauchy had read one particular paper of Bolzano and drew on its results without acknowledgement. The reasons for this conjecture involve not only the texts in question but also the state of development of mathematical analysis itself, Cauchy both as personality and as mathematician, and the rivalries which were prevalent in Paris at that time.