Membraniporoidea,Microporoidea and Cellarioidea (bryozoa,Cheilostomata) collected by Discovery Investigations

Thirty eight species of anascan Cheilostomata are described from the collections of Discovery Investigations, and other British antarctic expeditions. Ten new species are described, including Stomhypselosaria watersi introduced for Cellaria dubia (Busk) sensu Waters (1904). Two new genera are introduced, and Swanomia nom. nov. is proposed for Mawsonia Livingstone 1928, non Woodward 1907.     

多时滞二阶中立型方程的振动性（英文）

利用积分平均技巧,得到了二阶中立型Emden-Fowler方程振动的充分条件,结果推广并改进了一些已有的结果。     

Species of Oswaldella Stechow, 1919 (Cnidaria: Hydrozoa: Kirchenpaueriidae) from US Antarctic expeditions,with the description of three new species

Seventeen species of the genus Oswaldella Stechow have been studied, three of which are new to science (Oswaldella frigida sp. nov., O. medeae sp. nov. and O. monomammillata sp. nov.). The material studied was collected by several US Antarctic expeditions. Each species is described and figured, the systematic position amongst allied species is discussed and available data concerning autecology and geographical distribution are given. The remaining eight known species of the genus are also considered, regarding synonymy, autecology and geographical distribution. Finally, a general survey of the bathymetrical and biogeographical distribution of the known species of Oswaldella is given.     

受频微扰了激振系统中的混沌

研究了在频率微扰下舍二次非线性项系统受迫振动和参数激励振动，分析了相应未受扰动Ｈａｍｉｌｔｏｎ系统的全局结构，应用广义的Ｍｅｌｎｉｋｏｖ方法建立了混沌存在的必要条件。     

中立型时滞微分方程的离散分析的振动性

本文考虑时滞差分方程Δ（ｘ＿ｎ—ｃｘ＿（ｎ－１））＋ｐ＿ｎｘ＿（ｎ－ｋ１）—ｑｘ＿（ｎ－ｋ２）＝０，ｎ＝０，１，２……的解的振动性，得出其振动的两个充分条件。     

非线性二阶泛函微分方程解的振动性

本文研究了非线性二阶泛函微分方程解的振动性。本文的结论推广和改进了已知的一些结果。     

一类时滞抛物方程解振动的充要条件

给出了一类时滞抛物方程初边值问题解振动的充要条件,推广了有关结果.     

一类时滞偏生态模型的振动性

研究一类时滞偏生态模型解的振动性 ,利用平均法 ,通过使用偏泛函微分方程上下解思想和泛函微分方程振动性理论 ,获得了其解的非负性和关于正平衡态振动的充分条件 .