Almost periodic solution to singular systems

The problems about the almost periodic solution to singular systems are studied. The criterion that the singular systems have almost periodic solutions is obtained. At the same time, the applied example is given.     

Preliminary study on climatic signals of stable isotopes from Holocene speleothems under monsoon condition

Within the East Asian monsoon zone the change in oxygen isotope of Holocene stalagmite is mainly related to monsoon rain rather than to temperature. And carbon isotope can be taken as a comprehensive signal which contains the natural information and the information of anthropogenic activity. Isotopic analysis is also compared with the annual layer records.     

线性无关向量组正交化的矩阵解法

利用矩阵的初等变换,给出了线性无关向量组正交化的矩阵解法,使用该方法使得线性无关向量组正交化过程更加简捷易行。     

Q235 板材焊接结构失效分析

针对在１Ｃｒ１８Ｎｉ９Ｔｉ基体上焊接Ｑ２３５加热钢套中出现焊接裂缝的情况,通过对焊接材料的化学成分、力学性能及组织分析,找出生产中出现问题的根本原因,并提出具体解决方案。     

钢筋混凝土薄钢板组合剪力墙的弹性屈曲临界荷载

研究钢筋混凝土薄钢板剪力墙在侧向力作用下的弹性掘曲临界载荷计算问题,提出了相应的计算模型,导出了计算公式,并与相应实验结果比较,符合良好。     

Preparation of enantiomerically pure 1,1′-bi-2-naphthols from 85% cinchonine and 1,1′-bi-2-naphtholboric anhydride

A possibility of preparation of enantiomerically pure 1,1′-bi-2-naphthols using an impure cinchonine has been examined. The solid and the mother liquor formed from the reaction of 1,1′-bi-2-naphtholboric anhydride and 85% cinchonine in toluene could give optically pure (S)-(−)- and (R)-(+)-1,1′-bi-2-naphthol after acidification and kinetic crystallization, the overall yields were 40% and 28%, respectively. Supported by the National Natural Science Foundation of China (2937206) and the Natural Science Foundation of Hubei Province (93J27) Xiong Ying, born in 1971, Graduate student     

文献资源共享中的知识产权保护问题

就文献收集、复制、编译、报道过程中的知识产权保护作了探讨,对国外作品和计算机软件的知识产权保护进行了阐述     

镦粗工艺理论与技术的进展

提出了普通平板间镦粗圆柱体高径比Ｈ／Ｄ〉１时刚塑性力学模型的拉应力理论和高径比Ｈ／Ｄ〈１的静水应力力学模型的剪应力理论,前者打破了传统工程塑性力学中所阐述的镦粗体内部总处于三向压应力之说,后者圆满地解释了大型饼类锻件中常出现的“夹馅饼”缺陷问题,平板镦粗所理论已被定性物理模拟和定量数值模拟,广义滑移线解,力学分块法和生产解剖试验所证实,在该新理论基础上,进一步提出方柱镦粗的两个新力学模型,锥形板镦     

化学活性表面的分形研究

利用近十年来兴起的分形几何学,对固体表面进行了研究,指出固体表面的粗糙程度及不规则性可以用分形维数给予很好的定量描述,并给出了测定化学活性固体表面分形维数的方法。