robust and adaptive control with aerospace- springer:鲁棒自适应控制与航空航天-施普林格

robust and adaptive control with aerospace- springer:鲁棒自适应控制与航空航天-施普林格

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时间:2018-07-09

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1、SPRINGERADAVANCEDTEXTBOOKSINCONTROLANDSIGNALPROCESSINGRobustandAdaptiveControlwithAerospaceApplicationsTheSolutionsManualEugeneLavretsky,Ph.D.,KevinA.Wise,Ph.D.2/9/2014Thesolutionsmanualcoversalltheoreticalproblemsfromthetextbookanddiscussesseveralsimulation-orient

2、edexercises.Chapter1Exercise1.1.Detailedderivationsoftheaircraftdynamicmodescanbefoundinmanystandardflightdynamicstextbooks,suchas[1].Furtherinsightscanbeobtainedthroughapproximationsofthesemodesandtheirdynamicsusingtime-scaleseparationpropertiesoftheequationsthatg

3、overnfightdynamics[3].Thetime-scaleseparationconceptwillnowbeillustrated.Setcontrolinputstozeroandchangeorderofthestatesin(1.7)to:.Thenthelongitudinaldynamicscanbepartitionedintotwosubsystems:orequivalently,Formostaircraft,theirspeedsaremuchgreaterthantheverticalfo

4、rceandmomentsensitivityderivativesduetospeed,andso:.Alsoandso:.Theseassumptionsareatthecoreofthetime-scaleseparationprinciple:Theaircraftfastdynamics(theshort-period)isalmostindependentanddecoupledofthevehicleslowdynamics(thephugoid).With,theshort-perioddynamicsare

5、:Theshort-periodcharacteristicequationis:Comparingthistothesecondorderpolynomial,,givestheshort-periodnaturalfrequencyandthedampingratio.Foropen-loopstableaircraft,,whichallowsforfurthersimplificationofthevehicleshort-periodmodes.Approximationsforthephugoiddynamics

6、canbederivedbysettingtheshort-perioddynamicstozeroandcomputingtheremainingmodes.Thisisoftenreferredtoasthe“residualizationoffastdynamics”.Thephugoiddynamicsapproximationtakestheform,orequivalentlyExplicitderivationsforthephugoidmodenaturalfrequencyanddampingratioca

7、nbefoundin[3].Exercise1.3.SimilartoExercise1.1approach,basedonthetime-scaleseparationprinciple,canalsobeappliedtothelateral-directionaldynamics(1.29)toshowthatthedynamics(1.30)representthe“fast”motionandarecomprisedofthevehiclerollsubsidenceandthedutch-rollmodes.Th

8、eslowmode(calledthe“spiral”)hastherootattheorigin.Thereaderisreferredto[1],[2],and[3]fordetails.Chapter2Exercise2.1.SameasExample2.1.Exercise2.2.

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