外文翻译.docx

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外文翻译

WavelettransforminimageprocessinginsimulationandApplication

1,tasksignificance

Inthetraditionalanalysisofsignalinfrequencydomain,iscompletelyunfolded,doesnotcontainanytimefrequencyinformation,whichforsomeapplicationsitisappropriate,becausethefrequencyofthesignaltoitsinformationisveryimportant.Butitsdiscardedtimeinformationmaybepossibleforsomeapplicationsalsoisveryimportant,sotheanalysisofthepromotion,putforwardalotoftimedomainandfrequencydomaininformationsignalanalysismethods,suchasshortFouriertransform,Gabortransform,time-frequencyanalysis,wavelettransform.WaveletanalysisovercomestheSTFTinasingleresolutiononthedefect,hasthecharacteristicsofmulti-resolutionanalysis,whichhasbeenwidelyappliedinimageprocessing.

Thetraditionalsignaltheory,isbuiltonthebasisoftheanalysisofFourier,Fouriertransformisakindofglobalchange,ithassomelimitations.Inpracticalapplication,thepeoplestarttoFouriertransformareimproved,thusresultinginwaveletanalysis.Waveletanalysisisanewbranchofmathematics,itisauniversalfunction,Fourieranalysis,harmonicanalysis,numericalanalysisofthemostperfectcrystalline;inthefieldsofapplication,especiallyinsignalprocessing,imageprocessing,speechprocessingandnonlinearsciencedomain,itisconsideredtobetheFourieranalysisafteranothereffectivewhenfrequencyanalysismethod.WavelettransformandFouriertransform,isatimeandfrequencydomainofthelocaltransformwhichcaneffectivelyextractedfromthesignalinformation,throughdilationandshiftoperationfunctiontofunctionorsignalmultiscaleanalysis(MultiscaleAnalysis),tosolvetheFouriertransformcannotsolvemanydifficultproblems

Wavelettransformisarapiddevelopmentandmorepopularsignalanalysismethod,theimageprocessingisaveryimportantapplication,includingimagecompression,imagedenoising,imagefusion,imagedecomposition,imageenhancement.Waveletanalysisistheanalysismethodofthinkinginthedevelopmentandcontinuation.Inadditiontocontinuouswavelet,discretewavelettransform(CWT)(DWT),andthewaveletpacket(WaveletPacket)andmultidimensionalwavelet

Waveletanalysisinimageprocessingapplicationsareveryimportant,includingimagecompression,imagedenoising,imagefusion,imagedecomposition,imageenhancement.Wavelettransformisanewtransformanalysismethod,ithasinheritedanddevelopedtheSTFTlocalizationofthought,andalsoovercomesthewindowsizedoesnotvarywithfrequencyandothershortcomings,toprovideafrequencychangingwithtimefrequencywindow,isatime-frequencysignalanalysisandprocessingtheidealtool.Itismainlycharacterizedbytransformcanhighlightsomeaspectsofcharacteristics,therefore,thewavelettransforminmanyareashavebeensuccessfullyapplied,especiallywavelettransformdiscretedigitalalgorithmhasbeenwidelyusedinmanyoftheproblemsofthetransformationresearch.Sincethen,thewavelettransformismoreandmoretheintroductionofpeople'sattention,itsapplicationfieldsmoreandmorewidely.

2,problemoverview

(a)theapplicationofwaveletanalysisanddevelopment

Theapplicationofwaveletanalysisandwaveletanalysistheorytoworkcloselytogether.Now,ithasbeenintheinformationtechnologyindustryhasmadetheachievementattractpeople'sattention.Electronicinformationtechnologyisthesixnewandhightechnologyanimportantfield,whichisanimportantaspectofimageandsignalprocessing.Nowadays,signalprocessinghasbecomeanimportantpartoftheworkofcontemporaryscienceandtechnology,thepurposeofsignalprocessingis:

accurateanalysis,diagnosis,codingandquantization,fasttransmissionorstorage,accuratelyreconstruct(orreturn).Fromamathematicalperspective,signalandimageprocessingcanbeunifiedasaletter

Coursenumberprocessing(imagecanbeviewedasatwo-dimensionalsignal),thewaveletanalysisofthemanyanalysisformanyapplications,canbeattributedtothesignalprocessingproblems.Now,foritspropertieswithtimestablesignal(stationaryrandomprocess),anidealtoolinprocessingisstillaFourieranalysis.Butinthepracticalapplicationofthevastmajorityofsignalisunstable(nonstationaryrandomprocess),andisespeciallysuitablefortheunstablesignalwaveletanalysistoolis.

Infactthewaveletanalysisappliedfieldisveryextensive,itincludesmanydisciplines:

mathematics;signalanalysis,imageprocessing;quantummechanics,theoreticalphysics;militaryelectronicwarfareandweaponscomputerintelligent;classificationandrecognition;musicandlanguageartificialsynthesis;medicalimaginganddiagnosis;seismicdataprocessing;mechanicalthefaultdiagnosisandsoon;forexample,inmathematics,ithasbeenusedinnumericalanalysis,structure,fastnumericalmethodofcurveandsurfacestructure,solvingdifferentialequations,controltheory.Insignalanalysis,noisefiltering,compression,transmissionandsoon.Intheimageprocessingoftheimagecompression,classification,identificationanddiagnosis,suchasthedecontamination.Inmedicalimaging,thereductionofBultrasound,CTnuclearmagneticresonanceimagingtime,improvetheresolution

(1)applicationofwaveletanalysisinsignalandimagecompressionwaveletanalysisisanimportantapplicationofthe.Itischaracterizedbyhighcompressionratio,compressionspeed,thecompressedsignalcanbemaintainedandimagefeatureinvariant,andthetransferofantiinterference.Thecompressionmethodbasedonwaveletanalysis,comparativesuccessofwaveletpacketbestbasemethod,wavelettexturemodelmethod,wavelettransformZerotreecompression,wavelettransformvectorcompression.

(2)thewaveletinthesignalanalysisarewidelyused.Itcanbeusedforboundaryprocessingandfiltering,time-frequencyanalysis,signal-noiseseparationandextractionofweaksignal,fractalindex,signalrecognitionanddiagnosisaswellasthemulti-scaleedgedetection.

Inconclusion,becausewavelethaslowentropy,multi-resolution,decorrelation,selectedmediumcharacteristicssuchasflexibility,thetheoryofwaveletindenoisingfieldsbymanyscholars,andobtainedgoodresults.Buthowtotakecertaintechnologytoeliminateimagenoisewhilepreservingimagedetailisanimportanttopicintheimagepretreatment.Atpresent,basedonwaveletanalysisinimagedenoisingimagedenoisingtechnologyhasbecomeanimportantmethod.

(b)intheimageprocessingfield,wavelettransformhasthefollowingadvantages:

(1)waveletdecompositioncancoverthewholefrequencydomain(providesamathematicallycompletedescription)

(2)wavelettransformbyselectingappropriatefilter,cangreatlyreduceorremovethecorrelationbetweendifferentfeatureextraction

(3)wavelettransformhasa"zoom"characteristics,inthelowfrequencybandcanbeusedwithhighfrequencyresolutionandlowresolution(widthanalysiswindow),inthehighfrequencyband,theavailablelowfrequencyresolutionandhightemporalresolution(narrowanalysiswindow)

(4)wavelettransformonafastalgorithm(Mallatalgorithm)Waveletanalysishasbecomeoneofthefastestandmostattractsb.'sattentionononeofthesubjects,orappliedtothefieldofinformationinvolvedinalmostalldisciplines.

(c)demonstrationprogram

Thispaperbasedonthewavelettransformimagedenoisingmethodscarriedoutin-depthresearchandanalysis,thepaperintroducesseveralclassicwavelettransformdenoisingmethod.Thewavelettransformmodulusmaximumdenoisingmethod,describedindetailthedenoisingprincipleandalgorithm,analyzesthedenoisingprocessparameterselectionproblem,andgivessomebasis;detailedcorrelationofwaveletcoefficientdenoisingmethodprincipleandalgorithm;wavelettransformthresholddenoisingmethodprincipleandseveralkeytheproblemisdiscussedindetail.Thelastofthesemethodsareanalyzedandcompared,anddiscussestheirrespectiveadvantagesanddisadvantagesandapplicableconditions,andgivesthesimulationresults.

Inmanyimagedenoisingbasedonwavelettransformmethod,isthelargestusewaveletshrinkagedenoisingmethod.Thetraditionalhardthresholdfunctionandsoftthresholdfunctionde-noisingmethodinpracticehasbeenwidelyused,andachievedgoodresults.ButthehardthresholdfunctionisdiscontinuousresultingreconstructedsignalpronetofalsephenomenonofGibbs;andthesoftthresholdfunctionalthoughtheoverallgoodcontinuity,buttheestimatedvalueandtheactualvalueofaggregateinthepresenceofconstantdeviation,withcertainlimitations.Inviewofthis,thispaperputsforwardamethodbasedonwaveletmultiresolutionanalysisandminimummeansquareerrorcriterionforadaptivethresholddenoisingalgorithm.Themethoduseswaveletthresholdde-noisingprinciple,basedonminimummeansquareerroralgorithmofLMSandSteinunbiasedestimatesofthepremise,thederivationofacontinuousderivativewithmultiplethresholdfunction,theuseofthethresholdforiterativeoperation,gettheoptimalthreshold,resultinginbetterimagedenoisingeffect.Finally,thesimulationresultscanbeseen,thedenoisingeffectisremarkable,andhardthreshold,softthresholdmethodiscompared,theSNRimprovementmore,atthesametimedenoisingcanpreserveimagedetails,isaneffectivemethodforimagedenoising.

Waveletbasisfunctionfromthefollowing3aspectstoconsider.

(1)complexandrealwaveletselectionComplexwaveletanalysiscannotonlyobtaintheamplitudeinformation,canalsobeobtainedfromthephaseinformation,sothecomplexwavele

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