PDF-V.Findthesolutiontothesedi erentialequations.1.dq

Author : stefany-barnette | Published Date : 2015-11-15

dp2qq01002dq dp2pq01003dy dxx2xy2104dy dxx3exy01053dy dx6y0y03065dy dx2x2xy020VIIfx3y2z418dx dt2anddy dt5 nddz dtwhenxyz141VIIAtnoonshipAis15

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V.Findthesolutiontothesedierentialequations.1.dq: Transcript

dp2qq01002dq dp2pq01003dy dxx2xy2104dy dxx3exy01053dy dx6y0y03065dy dx2x2xy020VIIfx3y2z418dx dt2anddy dt5nddz dtwhenxyz141VIIAtnoonshipAis15. InvitedTalks1.11thAIMSConferenceonDynamicalSystemsDierentialEquationsandApplications,Orlando,July2016(expected).2.3rdConferenceonNonlocalOperatorsandPartialDierentialEquations,Poland,June2016(expect 1 OrdinaryDierentialEquations 2 BoundaryValueProblems 3 DierenceEquations 4 DierentialAlgebraicEquationsWewilldealwithOrdinaryDierentialEquationsinthistalk. AdityaSengupta,EE,IITB ODEsinScilab Sci 2cosx;y00+9y=4cosx:(3)y=sinx+cosxex;y0+y=2cosx:(4)y=3e2x+4ex;y00+3y0+2y=0:(5)y=tsin2t;y00+4y=4cos2t:(6)y=5xe4x;y00+8y0+16y=0:(7)y=e3xsin2x;y005y=12e3xcos2x:Applicationsofdierentialequations( 1 OrdinaryDierentialEquations 2 BoundaryValueProblems 3 DierenceEquations 4 DierentialAlgebraicEquationsWewilldealwithOrdinaryDierentialEquationsinthistalk. AdityaSengupta,EE,IITB ODEsinScilab Sci TheDissertationofXuweiYangisapproved: ProfessorJean-PierreFouque ProfessorTomoyukiIchiba ProfessorMichaelLudkovski,CommitteeChairpersonOctober2017 GamesinEnergyMarketsCopyrightc 2017byXuweiYangiii Tom MikioSatoisamathematicianofgreatdepthandoriginality.HewasborninJapanin1928andre-ceivedhisPh.D.fromtheUniversityofTokyoin1963.HewasaprofessoratOsakaUniversityandtheUniversityofTokyobeforemovingtotheRes dt(t;x)i=0;(1.1)wheret2R+istheindependentvariable,x(t);x0=x(1)=dx=dt,etc.theunknownfunctionanditsderivatives,andfarbitraryfunctions,andLalinearoperator.Acommonsituationfor(1.1)canberealizedi 464YJiWJiangJQiuDefinition22TheCaputoderivativeoffractionalorder11x00000isde-12nedascD11yt10n011Zt0ynst0s110n1dsn111providedtheright-handsideispointwisede12nedon01where11denotestheintegerpartofthereal RESEARCHINTERESTS15Probabilityanditsapplicationstoharmonicanalysispartialdi11erentialequationsspectraltheoryandgeometry15Fractionaldi11usionsfractionalstochasticpartialdi11erentialequationsandtime-cha Wemultiplytheequation11byzandsubtractfromthattheequation13multipliedbyuobtainingni1zuxiuzxixini1fxuufuxuxiuxi2fxuuni1xifxixuu14Wehaveni1fxuufuxuxiuxini1xixi2Fuf2ni1xiFxini1xifxixuuni1xixi2Fufn2Fuf2ni1 MALAYSIANJOURNALOFMATHEMATICALSCIENCESJournalhomepagehttp//einspemupmedumy/journalGeometricCharacterizationofTotallyGeodesicSODESubmanifoldsAhangariFDepartmentofMathematicsFacultyofMathematicalScience RESEARCHINTERESTS15Probabilityanditsapplicationstoharmonicanalysispartialdi11erentialequationsspectraltheoryandgeometry15Fractionaldi11usionsfractionalstochasticpartialdi11erentialequationsandtime-cha 4Chen-ChihLaiFanghuaLinChangyouWangJunchengWeiandYifuZhouFinitetimeblow-upforthenematicliquidcrystalowindimensiontwopreprintarXiv19081095520195JuanDavilaManueldelPinoJunchengWeiandYifuZhouSingularityf PersonalInformationUniversityofOregonCitizenship:USADepartmentofMathematicsE-mail:lfredric@uoregon.edu1222UniversityofOregonpages.uoregon.edu/lfredricEugene,OR97403,USAResearchInterestsGaugetheory,Hig

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