非線性對(duì)流系統(tǒng)的空間混沌行為

非線性對(duì)流系統(tǒng)的空間混沌行為

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時(shí)間:2019-06-25

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1、山東大學(xué)碩士學(xué)位論文ABSTRACT2-Ddiscretedynamicalsystems,particularly2-Ddelayeddiscretedynamicalsystems,constituteanimportantpartofdelayedlarge—scalesystems,belongingtothefieldofmultivariablediscrete·timesequencesorspatialsequencesincontroltheory.Asapartof2-Ddiscretedynamicalsyst

2、ems,thenonlinear"convectionsystemisanewresearchfielddevelopedinrecentyears.Duetoitsimportanceinsolvingpracticalproblemsanditswide-rangedapplications,ithasbecomeanattractiveacademicresearchareainrecentyears.Inthisthesis,basicresearchiscarriedoutonspatialdynamicaltheory,

3、spatialchaos,andcontrolofnonlinearconvectionsystems.Themaincontentsofthethesisincludethefollowingaspects:ITheDefinitionofSpatialChaosintheSenseofRotationNumberIntervalBasedontheoverallanalysesof1-Ddiscretedynamicalsystems,aseriesofnewconceptsareintroducedreasonablyinth

4、espace,includingmappingcircle,rotationnumber,rotationnumberinterval,ashiftonthesequencespace,andSOon,SOthatwehavesomenewresearchworksdonewell.Forexample,basedontheconstructionofspatialkperiodicorbits,andthetheoremofrotationnumberintervalin2-Dnonlineardiscretedynamicals

5、ystems,qualitativeanalysisofboundarystabilityisstudied.Also,thebehaviorofspatialchaosinthesenseofrotationnumberintervalinnonlinearconvectionsystemsiSdiscussed.IIPerturbationControlonSpatialChaosFor2-Ddiscretedynamicalsystems,thecontrolofspatiallychaoticbehaviorsisinves

6、tigated,andtheperturbationcontrolonspatialchaosisstudied.Byextendingthemethodoftheperturbationcontrolappliedto1-Dsystemsto2-Ddiscretedynamicalsystems,westudyitscontrolonspatialchaosinthesenseofspace.Somesufficientconditionsonthestabilityofthefixedsurfacearealsoobtained

7、.IIIFeedbackControlonSpatialChaosFor2-Ddiscretedynamicalsystems,thecontrolofspatiallychaoticbehaviorsisinvestigated,andthedualitynonlinearfeedbackcontrolandprediction—basedm山東大學(xué)碩士學(xué)位論文feedbackcontrolofspatiallychaoticbehaviorsarealsostudied1.Themethodofdualitynonlinearf

8、eedbackcontrolovercomesthelimitationthattheconvergencecontroldistrictoftheperturbationcontrolissmall,difficulttoregul

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