CHX抗栓注射液对大鼠优球蛋白溶解时间的影响

目的　研究CHX抗栓注射液对大鼠血液纤维蛋白溶解活性的影响 .方法　给大鼠每d腹腔注射CHX抗栓注射液 ( 1,5 ,10mg/kg) ,连续 7d ,实验采用优球蛋白溶解法 ,观察从凝块形成到凝块完全溶解的时间ELT .结果　CHX抗栓注射液可明显缩短给药组大鼠优球蛋白溶解时间 ,NS组 ( 98.11± 7.6 3)min ,给药组 ( 39.83±5 .98)min .结论　CHX抗栓注射液对大鼠血液纤维蛋白溶解活性有非常明显的增强作用     

基于粗集与PCNN的图像预处理

研究了如何将粗集(Rough Set)与脉冲耦合神经网络(PCNN-Pulse Coupled Neural Network)相结合，对被噪声污染的图像进行对比度增强处理，使图像清晰，从而便于后续的处理。同时，提出了基于粗集与PCNN的图像增强算法。计算机仿真结果表明，使用基于粗集与PCNN的图像增强算法，可有效地对被噪声污染的图像进行图像增强，减少图像噪声，增加图像对比度，使图像更加清晰，且图像增强的结果优于常规的方法。     

多值依赖无分裂覆盖问题的研究

基于函数依赖规范化理论及多值依赖基本概念，给出了多值依赖的分裂、无分裂多值依赖集等定义，提出了满足无分裂多值依赖集的良好特性，以及无分裂多值依赖集的判定算法，并且提出分裂多值依赖集存在无分裂覆盖满足的条件及其算法．这对于多值依赖集化简、规范化设计和无环数据库设计提供了理论基础．     

遗传算法在气体分离装置调优中的应用

提出了一种基于遗传算法和随机复合形法相结合的混合遗传算法，并以某厂气体分馏装置的生产过程的优化问题进行了测试，得出了优化操作条件。     

紫外分光光度法测定药物雷洛昔芬

在pH1.4～2.4的NaAc HCl酸性缓冲介质中,药物雷洛昔芬与依文思蓝作用,形成离子缔合物,在280nm处产生强吸收。在此波长处吸光度A与雷洛昔芬浓度在0～2.3×10-5mol·L-1范围内,遵守比耳定律。建立了测定雷洛昔芬的分光光度法,测得表观摩尔吸光系数ε280达1.84×104L·mol-1·cm-1。该方法操作简便快捷,灵敏度较高,体系稳定。用于合成样中雷洛昔芬的测定,结果满意。     

新型Cu(II)双核配合物的合成、结构表征和量化计算

以二(2-苯并咪唑亚甲基)胺(N3)为配体,合成了一种新型Cu(II)双核配合物作为超氧化物歧化酶(SOD)的模型化合物.采用元素分析、UV和IR光谱进行了表征,应用X射线衍射方法测定了晶体结构,并利用G98W程序在HF/LANL2DZ基组水平上对该双核配合物进行了量子化学计算.晶体结构分析表明,Cu(II)双核配合物的化学式量分子(C42H40N12O17Cl4Cu2)是以4,4′-联吡啶为桥的Cu(II)双核配合物单元,Cu(II)与配位原子形成变形八面体构型,轴向配位氧原子来源于高氯酸根.量化计算所得原子轨道贡献和原子净电荷布居分析结果与晶体结构中的配位情况相符.     

Pb isotopic geochemical study on the crustal structure of Tongbaishan

Pb isotopic composition of the Tongbai complex, distributed in the Tongbaishan to the west of the Dabieshan, ranges between the Dabie core complex and the Dabie ultral-high pressure (UHP) metamorphic complex, the latter having more radiogenic Pb isotopic composition than the former. Granites from the Jigongshan pluton, which intruded mainly into the Tongbai complex, are distinct from the Tongbai complex but similar to the Dabie core complex in Pb isotopic composition, showing that the magma of the Jigongshan granites was derived from the partial melting of the Dabie core complex. According to Pb isotopic compositional variation model in the vertical crustal section and magma source from the Jigongshan pluton, it is suggested that the Tongbai complex was an upper rock serial of the Dabie core complex, which is beneath the Dabie UHP metamorphic complex in the crustal structure of the Tongbai-Dabie orogenic belt. The Tongbai complex was not well preserved in the Dabie area due to the high exhumed crustal section. However, the crustal section in the Tongbai area was exhumed less than that in the Dabie area, and the deep crust in the Tongbai area still contains the basement composition similar to the Dabie core complex. Therefore, the crustal basements from the Dabie to Tongbai areas are united. The present distribution of the basement blocks in different locations of the Tongbai-Dabie orogenic belt reflects different exposure of the crustal section.     

Compact difference approximation with consistent boundary condition

For simulating multi-scale complex flow fields it should be noted that all the physical quantities we are interested in must be simulated well. With limitation of the computer resources it is preferred to use high order accurate difference schemes. Because of their high accuracy and small stencil of grid points computational fluid dynamics (CFD) workers pay more attention to compact schemes recently. For simulating the complex flow fields the treatment of boundary conditions at the far field boundary points and near far field boundary points is very important. According to authors' experience and published results some aspects of boundary condition treatment for far field boundary are presented, and the emphasis is on treatment of boundary conditions for the upwind compact schemes. The consistent treatment of boundary conditions at the near boundary points is also discussed. At the end of the paper are given some numerical examples. The computed results with presented method are satisfactory.     

一种基于轮廓特征的图像拼接算法设计与实现

提出了一种新的基于轮廓特征的图像拼接算法。在特征提取阶段 ,对卷积图进行增强 ,并用区域增长方法进行辅助校正 ,能改善轮廓提取效果 ;在特征表示方面 ,用形状签名代替链码来描述轮廓 ,从而提高了计算速度 ,降低了由噪声干扰和镜头形变造成的影响。实验结果表明 ,该算法在速度上优于基于链码的配准算法 ,准确率高 ,并且可以适用于未经过几何形变校正的图像的配准与拼接。     

光滑流形在(Z2)2作用下信息为{(2,2,0),(2,0,2),(0,2,2)}的上协边类

设(Z2)^2作用于光滑闭流形M^n，其不动点集的法丛的信息为P＝{(2，2，0)，(2，0，2)，(0，2，2)}，Jn^4，2(P)是有代表元M^n且具有上述性质的n维上协边类[M^n]构成的集合．作者通过构造上协边环M0n的一组生成元决定了Jn^4，2(P)的群结构．