浅谈高校图书馆系统的管理模式

分析了高校图书馆与院(系)资料室的现状及存在的问题,探讨了高校图书馆实施分馆制管理的必要性及具体措施。     

浅论医疗事业单位固定资产的规范化管理

剖析了医疗事业单位固定资产管理工作中存在的问题及其产生的原因,提出了医疗事业单位加强对固定资产进行规范化管理的若干建议。     

甲苯/TX-100/1-丁基-3-甲基咪唑六氟磷酸盐微乳液的相结构研究

在25 ℃时用相态观察法研究了甲苯/TX-100/[bmim][PF6]三元体系的相结构,结果表明此体系存在单相微乳液区和两相区.用电导法和渗滤器模型进一步确定了甲苯/TX-100/[bmim][PF6]单相微乳液区的微结构,表明了在甲苯/TX-100/[bmim][PF6]单相微乳液区内包括[bmim][PF6]/甲苯、双连续相、甲苯/[bmim][PF6]3种微结构.     

东露天铁路专线采空区治理对策研究

针对东露天铁路专线所经过的采空区特点,分析了典型采空区上覆岩层的稳定性和上覆岩层移动形式,提出该地区采空区的治理措施。     

临近铁路深基坑开挖防护技术

考虑到周边建筑物安全及在动荷载下施工人员和机械设备的安全,选择了防护桩方案并进行了设计及计算,为临近铁路深基坑施工提供了参考。     

ARP欺骗攻击的整网解决方案研究

随着各种病毒与木马程序的泛滥,ARP欺骗攻击在校园网中已经成为危害网络正常稳定运行的主要问题.本文在对ARP协议进行深入分析的基础上,提出一种全网设备联动实现整体防御ARP欺骗的可行方案.     

ADC的结构及其应用

介绍了目前流行的ADC的4种结构及其性能特点。并从其电路实现的复杂程度、采样速度和应用领域等方面进行了对比研究．     

Samples Selection for Artificial Neural Network Training in Preliminary Structural Design

An artificial neural network (ANN) is applied in the preliminary structural design of reticulated shells. Major efforts are made to enhance the generalization ability of networks through well-selected training samples. Number-theoretic methods (NTMs) are adopted to generate samples with low discrepancy, i.e.uniformly scattered in the domain, where discrepancy is a quantitative measurement of the uniformity. The discrepancy of the NTM-based sample set is 1/6-1/7 that of samples with equal spacing. In a case study,networks trained by NTM-based samples are compared with those trained by equal-spaced samples in generalizing performance. The results show that both the computational precision and stability of the former ANNs are more satisfactory than those of the latter. It is concluded that the flexibility of ANNs in generalizing can be effectively increased by use of uniformly distributed training samples rather than simply piling data.More reliable uniformity should be obtained, however, through NTMs instead of equal-spaced samples.     

动力总成悬置支架拓扑优化研究

采用结构拓扑优化方法,对动力总成悬置支架进行了优化.在最优拓扑结构的基础上进行结构修改后,一阶固有频率明显提高,而重量有所减小.从加强筋的优化结果来看,在平行于一阶弯曲振型方向上布置加强筋,可获得较好的效果.研究表明,在产品的概念设计阶段采用拓扑优化方法,能给产品的详细设计提供一个很好的基础.     

Cesp(E1,E2)的k一致凸性

文章讨论了Banach空间的k一致凸性在cesp(E1，E2)中的提升问题。