计算机研究材料科学的理论与实践

材料科学既是计算机应用的一个重要领域，也是计算机发展的工业基础学科，结合计算机在材料科学领域的应用，比较了从微观结构到物理性质、从数值分析到工艺过程模拟、从传统计算到智能处理等方面的计算机实验方法，探讨了计算机研究材料科学的理论和实践的发展趋势。     

合适营养液是袋栽金针菇走后门产的有效途径

要提高袋栽金针菇的产量，不但要补充营养液，更重要的是要补充一种合适的营养液。     

蛋黄卵磷脂制备工艺探讨

对蛋黄卵磷脂的制备方法作了介绍，并对其工艺条件特别是超临界二氧化碳萃取的工艺条件进行了讨论。     

Rapid Expansion of Supercritical Solution of Poly (1,1,2,2- Tetrahy-droperfluorodecyl Acrylate)

Poly(1,1,2,2- tetrahydroperfluorodecyl acrylate) (poly (TA-N)) was synthesized in laboratory. The resulting morphology of rapid expansion of supercritical solution (RESS) sprays of poly(TA - N) was investigated. At apre - expansion temperature of 45℃), amorphous polymer was formed. At temperature around 60 ℃ to 80 ℃ , fibers were formed. Increase of temperature increasesparticle size slightly. At temperature of 105℃ , most of particles are spheres. The RESS is an attractive process. To apply the polymers desired for coating applications in an organic solvent - free process that is economically viable , and it will have implications for pollution prevention during polymer film formation     

光合细菌中类胡萝卜素的提取及性质的研究

确立了光合细菌ＰＳＢ－Ｈ 的最佳提取工艺条件为：以７∶２ 的丙酮－甲醇液为溶剂，用量２５ｍ Ｌ／４０ｍ Ｌ发酵液，２ ｈ，一次浸提，再经进一步的分离和纯化，得到类胡萝卜素纯品。并对提取后的类胡萝卜素的性质进行了进一步的探讨：具有双键烯烃的一般性质，耐热性较好，需置于暗处保存，在紫外防护试验中，当其质量浓度达到０．１ ｍ ｇ／Ｌ时，就有显著的防护作用     

计算因子图解法的原理及其应用

计算因子图解法是避免一些尝试计算的简单有效的求解方法,是采用一个不包含待求结果的计算因子(F),并通过它与曲线表示的函数关系图解得中间参数(α或β),进一步求出结果。本文阐明了该法的原理,还结合实例,介绍了绘算图方法,以及用计算因子图解法的典型步骤。     

填料性能研究及塑料共轭环填料性能评价

本文介绍了华南理工大学化学工程研究所开发的塑料共轭环填料系列(Ⅰ)、(Ⅱ)、(Ⅲ)的性能及相互比较,为其在工业上推广应用提供了方便。同时还介绍了在内径600mm塔内测量填料性能的方法和评价填料性能的关联式。     

复合式滤尘器过滤效率测试方法的研究

通过对复合式滤尘器第二级流场的测定,运用流体理论验证了复合式滤尘器(LTG型)第二级的流场是发散型的,且重力场对滤质影响可忽略.这为快捷的气体采样法测定复合式滤尘器的过滤效率提供了依据.     

On Liu Yi's positive-negative root extraction algorithm

Liu Yi (c. 1080), the Northern Song Dynasty mathematician, was the first who annulled the restriction that the coefficients of an equation must be positive and the leading coefficient be 1. It is commonly recognized that with the learning of four arithmetic operations for negative numbers thezeng cheng method for root extraction can be extended to the general method for solving an algebraic equation of any high degree with numerical coefficients arbitrarily positive, negative or zero, and because of that many of praises have been put on thezeng cheng method but the significance of Liu's work is not given enough attention. In order to argue about the above view, the present paper points out that conceptive innovation has occured in Liu's positive-negative algorithm and that Liu's work is a key in the field of ancient Chinese mathematician's research for solving higher numerical equations. Supported by China Postdoctoral Science Foundation Wang Rongbin: born in March, 1964, Ph. D