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IntelligentControlLecturer:王學(xué)泰GroupMembers:王學(xué)泰李媛張玉磊2011-04-021太原理工大學(xué)謝剛Dr.GangXie,TUT1INTRODUCTIONWithincreasingdemandsforhighprecisionautonomouscontroloverwideoperatingenvelopes,conventionalcontrol(傳統(tǒng)控制)
engineeringapproachesareunabletoadequatelydealwithsystemcomplexity(復(fù)雜性),nonlinearities(非線性),spatial(多維)andtemporalparametervariations(多參數(shù)),andwithuncertainty(不確定).
IntelligentControlorself-organising/learningcontrolisanewemergingdisciplinethatisdesignedtodealwithproblems.Ratherthanbeingmodelbased,itisexperientialbased(基于經(jīng)驗而不是模型).
IntelligentControlistheamalgamofthedisciplinesofArtificialIntelligence人工智能,SystemsTheory系統(tǒng)論andOperationsResearch運籌學(xué)Intelligentcontroldescribesthedisciplinewherecontrolmethodsaredevelopedthatattempt
toemulate(模擬
)importantcharacteristicsofhumanintelligence.Thesecharacteristicsincludeadaptationandlearning,planningunderlargeuncertaintyandcopingwithlargeamountsof
data.CharacteristicsofIntelligentSystemsAdaptation自適應(yīng)andLearning再學(xué)習(xí):
Theabilitytoadapttochangingconditionsisecessaryinan
intelligentsystem.Althoughadaptationdoesnotnecessarilyrequiretheabilitytolearn,for
systemstobeabletoadapttoawidevarietyofunexpectedchangeslearningisessential.So
theabilitytolearnisanimportantcharacteristicof(highly)intelligentsystems.Autonomy自治性
andIntelligence智能性:
Autonomyinsettingandachievinggoalsisanimportan
characteristicofintelligentcontrolsystems.Whenasystemhastheabilitytoac
appropriatelyinanuncertainenvironmentforextendedperiodsoftimewithoutexternal
interventionitisconsideredtobehighlyautonomous.StructuresandHierarchies分級遞階:
Inordertocopewithcomplexity,anintelligentsystemmust
haveanappropriatefunctionalarchitectureorstructureforefficientanalysisandevaluation
ofcontrolstrategies.Fuzzy(logic)Control模糊(邏輯)控制ANN-BasedControl(ArtificialNeuralNetwork)基于人工神經(jīng)網(wǎng)絡(luò)的控制ExpertControl專家控制GeneticAlgorithm遺傳算法Intelligentcontrolcanbedividedintothefollowingmajorsub-domains:summary:Thecollectionofmethodologiescomprisingsoftcomputingincludee.g.fuzzylogic,neuralnetworks(neurocomputing)andgeneticalgorithms.Theseareoftencomplementaryratherthancompetingmethodologiesandcanoftenbecombinedinordertocreateintelligentsystems.Thestrengthsofthedifferentmethodologiesaresummarizedinthetablebelow.2FuzzyControlFuzzytheorybeganwithapaperon“fuzzysets(模糊集合)”,writtenbyProf.L.A.Zadehin1965.Fuzzysetsarethosesetswhoseboundaryisnotclear.Fuzzylogicsarecalculationproceduresonfuzzysets.Atechnologyinwhichthewholesystemcanberoughlydefined,thatis“fuzzytheory”wasproposed.Afuzzycontrolsystemisacontrolsystembasedonfuzzylogic(模糊邏輯)—amathematicalsystemthatanalyzesanaloginputvaluesintermsoflogicalvariablesthattakeoncontinuousvaluesbetween0and1,incontrasttoclassicalordigitallogic,whichoperatesondiscretevaluesofeither0or1(trueorfalse).2.1FuzzyLogicNormal“Crisp”logic
whereeverythingmustbeeither
TrueorFalse。Fuzzylogicisaformofmany-valuedlogicderivedfromfuzzysettheory(模糊集合理論)todealwithreasoningthatisfluidorapproximateFuzzylogicacknowledgesandexploitsthetoleranceforuncertaintyandimprecision.Thesentenceontheotherside
ofthelineisfalseThesentenceontheotherside
ofthelineisfalselinguisticvariables(語言變量)takeonlinguisticvalues(語言值)whicharewords(linguisticterms)withassociateddegreesof
membership(隸屬度)intheset。
2.2FuzzyControlDesign?INFORM1990-1998 Slide17Fuzzycontrolisamethodologytorepresentandimplementa(smart)human’sknowledgeabout
howtocontrolasystem.AfuzzycontrollerisshowninFigure1.?INFORM1990-1998 Slide18Thefuzzycontrollerhasseveral
components:?Therule-baseisasetofrulesabouthowtocontrol.?Fuzzi?cation(模糊化)istheprocessoftransformingthenumericinputsintoaformthatcanbeused
bytheinferencemechanism.?Theinferencemechanism(推理機)usesinformationaboutthecurrentinputs(formedbyfuzzi?cation),decideswhichrulesapplyinthecurrentsituation,andformsconclusionsaboutwhattheplant
inputshouldbe.?Defuzzi?cation(去模糊化)convertstheconclusionsreachedbytheinferencemechanismintoanumeric
inputfortheplant.MaptoFuzzySetsFuzzyRules
IFAANDBTHENL
*
*DefuzzificationInputsOutputget_inputs();fire_rules();find_output();TermDefinitions:Distance :={far,medium,close,zero,neg_close}Angle :={pos_big,pos_small,zero,neg_small,neg_big}Power :={pos_high,pos_medium,zero,neg_medium,neg_high}2.2.1Fuzzification:
-LinguisticVariables-?INFORM1990-1998 Slide21MembershipFunctionDefinition:TheLinguisticVariablesArethe“Vocabulary”ofaFuzzyLogicSystem!Computationofthe“IF-THEN”-Rules:#1:IFDistance=mediumANDAngle=pos_smallTHENPower=pos_medium#2:IFDistance=mediumANDAngle=zeroTHENPower=zero#3:IFDistance=farANDAngle=zeroTHENPower=pos_medium2.2.2Fuzzy-Inference:
-“IF-THEN”-Rules-?INFORM1990-1998 Slide22Aggregation: Computingthe“IF”-PartComposition: Computingthe“THEN”-PartTheRulesoftheFuzzyLogicSystemsArethe“Laws”ItExecutes!
2.2.3Defuzzification?INFORM1990-1998 Slide23
Defuzzificationistheprocessofproducingaquantifiableresultinfuzzylogic,givenfuzzysetsandcorrespondingmembershipdegrees。?INFORM1990-1998 Slide24summary:Fuzzycontrolistypicallyusedwhentheexplicitsystemanalyticalmodelis
notavailable.
Fuzzycontrolisintuitivetounderstandandeasytodesignfor
engineerswhoareunfamiliarwithclassicalcontroltheory.Afuzzycontroller
canbedesignedbasedone.g.ahumanoperatorsexperience.Fuzzycontrol
consistsofselectingandusing1.acollectionofrulesthatdescribethecontrolstrategy描述控制策略的規(guī)則集合2.membershipfunctionsforthelinguisticvariablesintherules在上述規(guī)則下,表示語言變量的隸屬度函數(shù)3.logicalconnectionsforfuzzyrelations模糊關(guān)系之間的邏輯關(guān)系4.adefuzzicationmethod
去模糊化的方法
3Arti?cialneuralnetwork?INFORM1990-1998 Slide253.1BiologicalapproachtoAIArti?cialneuralnetworksarecircuits,computeralgorithms(計算方法),ormathematicalrepresentationsloosely
inspired(激勵)bythemassivelyconnectedsetofneuronsthatformbiologicalneuralnetworks.
Arti?cial
neuralnetworksareanalternativecomputingtechnologythathaveprovenusefulinavarietyof
patternrecognition(模式識別),signalprocessing(信號處理),estimation,andcontrolproblems.?INFORM1990-1998 Slide26?INFORM1990-1998 Slide27ArtificialneuronsNeuronsworkbyprocessinginformation.Theyreceiveandprovideinformationinformofspikes.?INFORM1990-1998 Slide28ArtificialneuralnetworksAnartificialneuralnetworkiscomposedofmanyartificialneuronsthatarelinkedtogetheraccordingtoaspecificnetworkarchitecture.Theobjectiveoftheneuralnetworkistotransformtheinputsintomeaningfuloutputs.?INFORM1990-1998 Slide293.2LearningProcessesLearning=learningbyadaptationTheyounganimallearnsthatthegreenfruitsaresour,whiletheyellowish/reddishonesaresweet.Thelearninghappensbyadaptingthefruitpickingbehavior.?INFORM1990-1998 Slide301.Learningwithateacher有教師學(xué)習(xí)
(Supervisedlearning)2.Learningwithoutateacher無教師學(xué)習(xí)(UnsupervisedLearning)3.ReinforcemengtLearning再勵學(xué)習(xí)?INFORM1990-1998 Slide31a.Learningwithaperceptron(感知機)Perceptron:Data:Error:Learning:?INFORM1990-1998 Slide32Perceptron:Data:Error:Learning:?INFORM1990-1998 Slide33b.LearningwithRBF(徑向基函數(shù))neuralnetworksOnlythesynapticweightsoftheoutputneuronaremodified.AnRBFneuralnetworklearnsanonlinearfunction.?INFORM1990-1998 Slide34c.LearningwithMLP(多層感知機)neuralnetworks?INFORM1990-1998 Slide35Data:Error:xyout12…p-1p?INFORM1990-1998 Slide36d.Learningwithbackpropagation(BP反向傳播神經(jīng)網(wǎng)絡(luò))Solutionofthecomplicatedlearning:calculatefirstthechangesforthesynapticweightsoftheoutputneuron;calculatethechangesbackwardstartingfromlayerp-1,andpropagatebackwardthelocalerrorterms.?INFORM1990-1998 Slide37e.LearningwithFeed-Forward(前饋)NNx1=x2=x3=Inputsandoutputsarenumeric.?INFORM1990-1998 Slide38
Learningtasksofartificialneuralnetworkscanbereformulatedasfunctionapproximation(函數(shù)逼近)tasks.
Neuralnetworkscanbeconsideredasnonlinearfunctionapproximating(非線性逼近)tools(i.e.,linearcombinationsofnonlinearbasisfunctions),wheretheparametersofthenetworksshouldbefoundbyapplyingoptimisationmethods(最優(yōu)化方法).Theoptimisation(最優(yōu)化)isdonewithrespecttotheapproximationerrormeasure.
Ingeneralitisenoughtohaveasinglehiddenlayer(單隱含層)neuralnetwork(MLP,RBForother)tolearntheapproximationofanonlinearfunction.Insuchcasesgeneraloptimisationcanbeappliedtofindthechangerulesforthesynapticweights.3.3
Training(訓(xùn)練)NeuralNetworks?INFORM1990-1998 Slide39Howdoweconstructaneuralnetwork?Wetrainitwithexamples.Regardlessofthetypeof
network,wewillrefertoitaswhereθisthevectorofparametersthatwetunetoshapethenonlinearityitimplements(Fcould
beafuzzysystemtoointhediscussionbelow).Foraneuralnetworkθwouldbeavectorofthe
weightsandbiases.SometimeswewillcallFan“approximatorstructure.”Supposethatwegather
input-outputtrainingdatafromafunctiony=g(x)thatwedonothaveananalyticalexpression
for(e.g.,itcouldbeaphysicalprocess).?INFORM1990-1998 Slide40TrainingoftheANN(ArtificialNeuralNet)iseffectedby:Startingwithartibrarywieghts(任意權(quán)值)Presentingthedata,instancebyinstance
adaptingtheweightsaccordingtheerrorforeachinstance.Repeatinguntilconvergence(收斂).?INFORM1990-1998 Slide41summaryANNisamassivelyparalleldistributedprocessor(分布式并行處理).1.Simpleprocessingunitsthatcanstoreexperience2.Alearningprocess4ExpertControlSystemsAnexpertcontrolsystemisacomputerprogramthatisdesignedtoholdtheaccumulatedknowledge(累計知識)
ofoneormoredomainexperts4.1ComponentsofanExpertSystemTheknowledgebaseisthecollectionoffactsandruleswhichdescribealltheknowledgeabouttheproblemdomainTheinferenceengineisthepartofthesystemthatchooseswhichfactsandrulestoapplywhentryingtosolvetheuser’squeryTheuserinterfaceisthepartofthesystemwhichtakesintheuser’squeryinareadableformandpassesittotheinferenceengine.Itthendisplaystheresultstotheuser.InterpreterInferenceEngineKnowledgeBasedRulesDatabaseContextSetoffactsNaturalLanguageInterfaceExpertUserExpertSystemStructure(1)KnowledgeBase(知識庫)Representsallthedataandinformationimputedbyexpertsinthefield.Storesthedataasasetofrulesthatthesystemmustfollowtomakedecisions.KnowledgeAcquisitionExpertSystemKnowledgeEngineerHumanExpert
(2)InferenceEngine(推理機)Askstheuserquestionsaboutwhattheyarelookingfor.Appliestheknowledgeandtherulesheldintheknowledgebase.Appropriatelyusesthisinformationtoarriveatadecision.(3)UserInterface(人機界面)Allowstheexpertsystemandtheusertocommunicate.Findsoutwhatitisthatthesystemneedstoanswer.Sendstheuserquestionsoranswersandreceivestheirresponse.4.2CharacteristicswithExpertSystemsThereisnoexpertinthefieldTheexpertisunabletocommunicatehis/herideasTheexpertisunwillingtocommunicatehis/herideasTheexpertisnotavailableMusthaveallinformationonasubjectCanallthetestingbeaccomplished?UseracceptanceAdvantagesofExpertSystemsCanbesimpletouseEfficientresultsAccurateresultsAdaptationandadjustmentstochangingconditionsCosteffectiveProblemswithExpertSystemsLimiteddomainSystemsarenotalwaysuptodate,anddon’tlearnNo“commonsense”Expertsneededtosetupandmaintainsystem5GeneticAlgorithmsAnalgorithmisasetofinstructionsthatisrepeatedtosolveaproblem.Ageneticalgorithmconceptuallyfollowsstepsinspiredbythebiologicalprocessesofevolution.GeneticAlgorithmsfollowtheideaofSURVIVALOFTHEFITTEST-Better(適者生存)andbettersolutionsevolvefrompreviousgenerationsuntilanearoptimalsolutionisobtained.Alsoknownasevolutionaryalgorithms,geneticalgorithmsdemonstrateselforganizationandadaptationsimilartothewaythatthefittestbiologicalorganismsurviveandreproduce.Ageneticalgorithmisaniterativeprocedure(迭次求近)thatrepresentsitscandidatesolutionsasstringsofgenescalledchromosomes(染色體).5.1Individual
Representing(個體表現(xiàn))
Anindividualisdatastructurerepresenting
the“geneticstructure(基因組合)”ofapossiblesolution.Geneticstructureconsistsofanalphabet(usually0,1)BinaryEncoding二進(jìn)制編碼MostCommon–stringofbits,0or1. Chrom:A=1011001011Chrom:B=1111110000GivesyoumanypossibilitiesExampleProblem:KnapsackproblemTheproblem:therearethingswithgivenvalueandsize.Theknapsackhasgivencapacity.Selectthingstomaximizethevalues.Encoding:Eachbitsays,ifthecorrespondingthingisintheknapsackPermutationEncoding排列編碼Usedin“orderingproblems”Everychromosomeisastringofnumbers,whichrepresentsnumberisasequence.ChromA:153264798ChromB:857723149Example:TravellingsalesmanproblemTheproblem:citiesthatmustbevisited.Encodingsaysorderofcitiesinwhichsalesmanwilllvisit.ValueEncoding值編碼Usedforcomplicatedvalues(realnumbers)andwhenbinarycodingwouldbedifficultEachchromosomeisastringofsomevalues.ChromA:1.23235.32430.4556ChromB:abcdjeifjdhdierjfdChromC:(back),(back),(right),(forward),(left)Example:Findingweightsforneuralnets.Theproblem:findweightsfornetworkEncoding:RealvaluesthatrepresentweightsRulebasesystem規(guī)則庫Givenarule(ifcolor=redandsize=smallandshape=roundthenobject=apple.Assumethateachfeaturehasfinitesetofvalues(e.g.,size=small,large)Representthevalueasasubstringoflengthequltothenumberofpossiblevalues.Forexample,small=10,large=01.Theentirerulewouldbe10010010100–setofrulesconcatenatingthevaluestogether.5.2SelectionCriteria(選擇標(biāo)準(zhǔn))Fitnessproportionateselection,rankselectionmethods.
Fitnessproportionate(適應(yīng)度比例法)–eachindividual,I,hastheprobabilityfitness(I)/sum_over_all_individual_jFitness(j),whereFitness(I)isthefitnessfunctionvalueforindividualI.
Rankselection(
隨機抽樣法)–sortsindividualbyfitnessandtheprobabilitythatanindividualwillbeselectedisproportionaltoitsrankinthissortedlist.FitnessFunction(適應(yīng)度函數(shù))Representsarankofthe“representation”Itisusuallyarealnumber.Thefunctionusuallyhasavaluebetween0and1.Onecanhaveasubjectivejudgment(e.g.1-5forrecipe2-1-4.)Similarlythelengthoftherouteinthetravelingsalespersonproblemisagoodmeasure,becausetheshortertheroute,thebetterthesolution.
5.3Reproduction(復(fù)制)Reproduction-Throughreproduction,geneticalgorithmsproducenewgenerationsofimprovedsolutionsbyselectingparentswithhigher
fitnessratings(適應(yīng)度)Crossover(交叉)-Manygeneticalgorithmsusestringsofbinarysymbolsforchromosomes,asinourKnapsackexample,torepresentsolutions.Crossovermeanschoosingarandompositioninthestring(say,after2digits)andexchangingthesegmentseithertotherightortotheleftofthispointwithanotherstringpartitionedsimilarlytoproducetwonewoffspring.CrossoverExampleParentA011011ParentB101100“bysplittingeachnumberasshownbetweenthesecondandthirddigits(positionisrandomlyselected)01*1011 10*1100Mutation(變異)-Mutationisanarbitrarychangeinasituation.Sometimesitisusedtopreventthealgorithmfromgettingstuck.Theprocedurechangesa1toa0,or0toa1.Thischangeoccurswithaverylowprobability(say1in1000)10101111100011Parent1Parent210100111100110Child1Child2MutationMutationandCrossoverCrossoverOperators
Single-pointcrossover:ParentA:10010|11101ParentB:01011|10110ChildAB:1001010110ChildBA:0101111101
Two-pointcrossover:ParentA:1001|011|101
ParentB:0101|110|110ChildAB:1001110101
ChildBA:0101011110UniformCrossoverandMutationUniformcrossover:ParentA:1001011101ParentB:0101110110ChildAB:1101111101
ChildBA:0001010110Mutation:randomlytoggleonebitIndividualA:1001011101IndividualA':1000011101Crossover–PermutationEncodingSinglepointcrossover-onecrossoverpointisselected,tillthispointthepermutationiscopiedfromthefirstparent,thenthesecondparentisscannedandifthenumberisnotyetintheoffspringitisadded
(123456789)+(453689721)=(123456897)Mutation
Orderchanging-twonumbersareselectedandexchanged(123456897)=>(18345629
7)
Crossover–ValueEncodingCrossover
AllcrossoversfrombinaryencodingcanbeusedMutation
Addingasmallnumber(forrealvalueencoding)-toselectedvaluesisadded(or
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