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时间:2020-03-19
《高阶时滞分方程振动性的若干问题.pdf》由会员上传分享,免费在线阅读,更多相关内容在工程资料-天天文库。
1、Æ“Ò10530ÆÒ200909031040©aÒO175—?pž¢©•§Ä5eZ¯KÆž2、dApplicationsofFunctionalDierentialEquationsDegreeMasterofScienceUniversityXiangtanUniversityDateMay30th,2012‰ŒÆÆØ©M5(²¤JŠ¬.é©ïĉѕ‡ z‡<Ú8N,þ®3©¥±²(•ªI².<¿£(²{Æ Jd<«ú.Šö¶µFϵcFÆØ©‡¦^ÇÖÆØ©Šö)Æk'3!¦^ÆØ©53、½,Ó¿Æ3¿•I[k'Ü€½ÅxØ©E<‡Ú>f‡,#NØ©Ú/.<ljŒÆŒ±òÆةܽܩSN?k'êâ¥?1u¢,Œ±æ^K4、^SchauderØÄ:½n9‡y{?Øóêr‡‚5Úrg‚5ž¢©•§)Ä5¯K,¿‰Ñ)´Ä¿‡^‡.31nÙ¥,é˜aÛêš‚5¥á.ž¢©•§?1?Ø,5、^‡y{‰Ñ)´Ä5˜^‡6、,¿ïá#'½n9Philos.Ľn.'…c:pž¢©•§;¥á.;Ä5;š‚5;•ª).IAbstractInthispaper,wediscusstheoscillationforaclassofdierenceequationofevenorderwithretardedargumentandtheodd-ordernonlinearneutraldelaydierenceequation.Thispaperincludestwoparts,InChapter2,necessaryandsucientarefoundforoscillationofthesolutio7、nsofaclassofstronglysuperlinearandstronglysublineardierenceequationsofevenorderwithretarderargumentbySchauder'sxedpointtheoremandproofbycontradiction.InChapter3,wediscusstheoscillationforaclassofodd-ordernonlinearneutraldelaydierenceequation,byusingtheproofbycontradiction,theoscillationofsolution8、sfortheodd-ordernonlinearneutraldelaydierenceequationareobtained.Keywords:High-orderdelaydierenceequation,Neutral,Oscillation,Non-linear,Eventuallypositivesolution.II8¹11ÙXØ........................................................(1)1.1ïĵ.......................................................(1)19、.2ïÄyG.......................................................(1)1.3©Ì‡óŠ................................................(2)1.4ý•£.......................................................(2)12Ùpž¢©•§
2、dApplicationsofFunctionalDierentialEquationsDegreeMasterofScienceUniversityXiangtanUniversityDateMay30th,2012‰ŒÆÆØ©M5(²¤JŠ¬.é©ïĉѕ‡ z‡<Ú8N,þ®3©¥±²(•ªI².<¿£(²{Æ Jd<«ú.Šö¶µFϵcFÆØ©‡¦^ÇÖÆØ©Šö)Æk'3!¦^ÆØ©5
3、½,Ó¿Æ3¿•I[k'Ü€½ÅxØ©E<‡Ú>f‡,#NØ©Ú/.<ljŒÆŒ±òÆةܽܩSN?k'êâ¥?1u¢,Œ±æ^K
4、^SchauderØÄ:½n9‡y{?Øóêr‡‚5Úrg‚5ž¢©•§)Ä5¯K,¿‰Ñ)´Ä¿‡^‡.31nÙ¥,é˜aÛêš‚5¥á.ž¢©•§?1?Ø,
5、^‡y{‰Ñ)´Ä5˜^‡
6、,¿ïá#'½n9Philos.Ľn.'…c:pž¢©•§;¥á.;Ä5;š‚5;•ª).IAbstractInthispaper,wediscusstheoscillationforaclassofdierenceequationofevenorderwithretardedargumentandtheodd-ordernonlinearneutraldelaydierenceequation.Thispaperincludestwoparts,InChapter2,necessaryandsucientarefoundforoscillationofthesolutio
7、nsofaclassofstronglysuperlinearandstronglysublineardierenceequationsofevenorderwithretarderargumentbySchauder'sxedpointtheoremandproofbycontradiction.InChapter3,wediscusstheoscillationforaclassofodd-ordernonlinearneutraldelaydierenceequation,byusingtheproofbycontradiction,theoscillationofsolution
8、sfortheodd-ordernonlinearneutraldelaydierenceequationareobtained.Keywords:High-orderdelaydierenceequation,Neutral,Oscillation,Non-linear,Eventuallypositivesolution.II8¹11ÙXØ........................................................(1)1.1ïĵ.......................................................(1)1
9、.2ïÄyG.......................................................(1)1.3©Ì‡óŠ................................................(2)1.4ý•£.......................................................(2)12Ùpž¢©•§
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