带无限时滞中立型随机泛函微分方程的解的存在唯一性

In this paper, we will make use of a new method to study the existence and uniqueness for the solution of neutral stochastic functional differential equations with infinite delay (INSFDEs for short) in the phase space BC((?∞,0];Rd). By constructing a new iterative scheme, the existence and uniqueness for the solution of INSFDEs can be directly obtained only under uniform Lipschitz condition, linear grown condition and contractive condition. Meanwhile, the moment estimate of the solution and the estimate for the error between the approximate solution and the accurate solution can be both given. Compared with the previous results, our method is partially different from the Picard iterative method and our results can complement the earlier publications in the existing literatures.     

一类随机脉冲泛函微分方程的mild解存在唯一性和稳定性

本文主要讨论了在Banach空间中一类随机脉冲泛函微分方程的mild解存在唯一性和稳定性.     

联苯缩氨基胍衍生物的合成及其抗菌活性评价（英文）

基于查尔酮缩氨基胍衍生物的结构修饰,设计合成了一系列含联苯片段的缩氨基胍衍生物.目标化合物的结构通过1HNMR、13CNMR和HRMS进行了确证,并评价了其抗菌活性.结果显示目标化合物对所选菌种显示出了较好的抑制活性,最低抑菌浓度值(MIC)大都在0.5～8μg/mL.其中, 2-((4'-溴[1,1'-二苯]-4-基)亚甲基)肼-1-甲脒(3j)的抗菌活性最好,对所选菌株包括耐药菌均显示出强的抑菌活性,其中对金葡菌CMCC(B) 26003、粪肠球菌CMCC 29212和多药耐药金葡菌ATCC 33591尤为敏感,最低抑菌浓度值达到0.5μg/mL.此外,化合物3j表现低的细胞毒性,对正常人体细胞HEK293T的IC50值为60.90μmol/L.该结果表明化合物3j具有较好的选择性,在抗菌药物研究领域具有研究价值.