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时间:2018-11-29
《三阶泛函微分方程振动性》由会员上传分享,免费在线阅读,更多相关内容在学术论文-天天文库。
1、ThesisforMaster’SDegree,ShanxiUniversity,2012Oscillationcriteriaforthird—orderfunctionaldifferentialequationsStudentNameSupervisorMajorFieldofResearchDepartmentResearchDurationXiaoshuaiPeiProf.WeipingYanPundamentalMathematicsOrdinaryDifferentialEquationSchoolofMathematicalSciences2009.09.一2012
2、.06June,2012万方数据IIIIIIIIIlIIIIIIII目录Y2677708中文摘要…………………………………………………………………….iAbstract…………………………………………………….………………iii第一章绪论…………………………………………………………………1第二章三阶非线性时滞微分方程的振动性和渐进性……………………………4§2.1引言…………………………………………………………………4§2.2主要定理及证明………………………………………………………4第三章三阶非线性泛函微分方程的振动性……………..…………………….10§3.1引言…………………………
3、……………………………………..10§3.2主要定理及证明……………………………………………………..11结束语……………………………………………………………………..17参考文献…………………………………………………………………..18发表文章目录………………………………………………………………2l致谢………………………一……………………………………………22个人简况…………………………………………………………………..23承诺书……………………………………………………………………..24学位论文使用授权声明………………………………………………………25万方数据ContentsChin
4、eseAbstract......................................................................iAbstract...….…..….……..……….………….…...……….…....………iiiChapter1Preface....................................................................1Chapter2Oscillationandasymptoticpropertiesforthird—ordernonlineardelaydifferenti
5、alequations………….…….……………………………………..4§2.1Introduction……………………...……...…………………………..4§2.2Resultsandproofofmaintheorem………………………………………4Chapter3Oscillationcriteriaforthird.ordernonlinearfunctionaldifferentialequations................................….................10§3.1Introduction……………………....
6、......…..……………………….10§3.2Rcsultsandproofofmainthcorcm......................……….11Conclusion…………....………....…......……………………………….17References...........................................................................]l{;PublishedArticlesDirectory..........….….………….……….….……….21Acknowledgments……………
7、.……………………………………………22PersonalLetterofInformation........……...…........….............……………….23commitment......………….….............………………………24Authorization万方数据statement……………….………..………………………..25中文摘要中文摘要微分方程的振动理论作为微分方程定性理论
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