Modeling, design, and simulation of systems with uncertainties

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Weitere Verfasser: Rauh, Andreas (HerausgeberIn)
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Sprache:English
Veröffentlicht: Berlin ; Heidelberg [u.a.] Springer 2011
Schriftenreihe:Mathematical engineering
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adam_text IMAGE 1 CONTENTS PART I THEORETIC BACKGROUND AND SOFTWARE IMPLEMENTATION 1 IMPLEMENTING A RIGOROUS ODE SOLVER THROUGH LITERATE PROGRAMMING 3 NEDIALKO S. NEDIALKOV 1.1 INTRODUCTION 3 1.2 LITERATE PROGRAMMING AND VNODE-LP 5 1.3 OVERVIEW OF VNODE-LP 6 1.3.1 THE IVP VNODE-LP SOLVES 6 1.3.2 METHODS AND PACKAGES 7 1.4 EXAMPLES FROM VNODE-LP 8 1.4.1 COMPUTING H SUCH THAT [0,/I]ACB 9 1.4.2 TRANSLATING EXPRESSIONS 10 1.4.3 INTEGRATING THE LORENZ SYSTEM 11 1.5 RELEVANT WORK 14 1.6 SUMMARY OF EXPERIENCE 16 REFERENCES 17 2 A NEW METHOD FOR INNER ESTIMATION OF SOLUTION SETS TO INTERVAL LINEAR SYSTEMS 21 SERGEY P. SHARY 2.1 INTRODUCTION 21 2.2 REFINEMENT OF PROBLEM STATEMENT 23 2.3 IDEA OF OUR APPROACH 25 2.4 CHOOSING CENTER OF INNER ESTIMATE 25 2.5 FORMULA FOR SIZE OF INNER ESTIMATE 28 2.6 COMPUTING SIZE OF INNER ESTIMATE 33 2.7 NUMERICAL EXAMPLES 37 2.8 CONCLUSIONS 41 REFERENCES 41 BIBLIOGRAFISCHE INFORMATIONEN HTTP://D-NB.INFO/1005646643 DIGITALISIERT DURCH IMAGE 2 X CONTENTS 3 STRUCTURAL ANALYSIS FOR THE DESIGN OF RELIABLE CONTROLLERS AND STATE ESTIMATORS FOR CONTINUOUS-TIME DYNAMICAL SYSTEMS WITH UNCERTAINTIES 43 ANDREAS RAUH (^ AND HARALD ASCHEMANN 3.1 INTRODUCTION 44 3.2 DAE FORMULATION OF DYNAMIC SYSTEMS FOR FEEDFORWARD CONTROL AND STATE ESTIMATION 45 3.2.1 MODELING OF CONTINUOUS-TIME CONTROL OBJECTS 46 3.2.2 DAE FORMULATION OF TRAJECTORY PLANNING AND TRACKING CONTROL FOR SYSTEMS WITH CONSISTENT INITIAL CONDITIONS .. 46 3.2.3 DAE FORMULATION OF STATE ESTIMATION TASKS 48 3.2.4 RELATIONS TO SENSITIVITY-BASED PREDICTIVE CONTROL 49 3.3 VERIFIED SIMULATION OF IVPS IN V A L E N C I A - I VP 52 3.3.1 INITIAL VALUE PROBLEMS FOR SYSTEMS OF ODES 52 3.3.2 INITIAL VALUE PROBLEMS FOR SYSTEMS OF DAES 53 3.4 CONTROL OF A DISTRIBUTED HEATING SYSTEM 55 3.4.1 BASIC EXPERIMENTAL SETUP 55 3.4.2 STRUCTURAL ANALYSIS FOR SPECIFICATION OF FLAT OUTPUTS . . .. 57 3.4.3 STRUCTURAL ANALYSIS FOR SPECIFICATION OF NON-FLAT OUTPUTS 58 3.4.4 STRUCTURAL ANALYSIS FOR STATE AND DISTURBANCE ESTIMATION 61 3.5 DYNAMIC EXTENSIONS FOR FEEDFORWARD CONTROL DESIGN 62 3.5.1 EXAMPLE - MODELINGOFAN AUTONOMOUS ROBOT 62 3.5.2 FEEDFORWARD CONTROL DESIGN 63 3.6 CONCLUSIONS AND OUTLOOK ON FUTURE RESEARCH 65 REFERENCES 67 4 ANALYZING REACHABILITY OF LINEAR DYNAMIC SYSTEMS WITH PARAMETRIC UNCERTAINTIES 69 MATTHIAS ALTHOFF 0 S ), BRUCE H. KROGH, AND OLAF STURSBERG 4.1 INTRODUCTION 69 4.2 PROBLEM FORMULATION 71 4.3 OVERAPPROXIMATING THE REACHABLE SET 73 4.3.1 OVERAPPROXIMATING THE STATE TRANSITION MATRIX 73 4.3.2 REACHABLE SETS OF TIME INTERVALS 75 4.3.3 REACHABLE SET OF THE COMPLETE SYSTEM 75 4.4 OVERAPPROXIMATING THE STATE TRANSITION MATRIX 77 4.4.1 MATRIX ZONOTOPES 78 4.4.2 INTERVAL MATRICES 79 4.4.3 NORM BOUNDS 81 4.4.4 DISCUSSION 81 4.4.5 NUMERICAL EVALUATION OF THE SET OF STATE TRANSITION MATRICES 81 4.5 COMPUTATION OF REACHABLE SETS 86 4.5.1 FIVE-DIMENSIONAL EXAMPLE 86 4.5.2 TRANSMISSION LINE 86 IMAGE 3 CONTENTS XI 4.6 CONCLUSIONS 89 REFERENCES 92 5 ROBUSTNESS COMPARISON OF TRACKING CONTROLLERS USING VERIFIED INTEGRATION 95 MARCO KLETTING AND FELIX ANTRITTER I 13 ) 5.1 INTRODUCTION 95 5.2 FLATNESS BASED CONTROLLER DESIGN 97 5.2.1 DIFFERENTIAL FLATNESS AND FEEDFORWARD CONTROLLER DESIGN. 97 5.2.2 FLATNESS BASED TRACKING CONTROLLER DESIGN 98 5.2.3 OUTPUT FEEDBACK 100 5.3 MAGNETIC LEVITATION SYSTEM 103 5.4 VERIFIED INTEGRATION BASED ON TAYLOR MODELS 106 5.5 ROBUSTNESS ANALYSIS OF THE TRACKING CONTROLLERS 108 5.6 SIMULATION RESULTS 110 5.7 CONCLUSIONS 113 REFERENCES 114 6 PROBABILISTIC SET-MEMBERSHIP STATE ESTIMATOR 117 LUC JAUL IN 6.1 INTRODUCTION 117 6.2 ROBUST STATE ESTIMATOR 119 6.3 PROBABILISTIC ANALYSIS 120 6.4 APPLICATION TO LOCALIZATION 122 6.5 CONCLUSION 125 REFERENCES 126 7 VERIFIED GLOBAL OPTIMIZATION FOR ESTIMATING THE PARAMETERS OF NONLINEAR MODELS 129 MICHEL KIEFFER C 3 ), MIHALY CSABA MARKET, HERMANN SCHICHL, AND ERIC WALTER 7.1 INTRODUCTION 130 7.2 BASICS OF GUARANTEED OPTIMIZATION 131 7.2.1 PROBLEM FORMULATION 131 7.2.2 WHY IS GLOBAL OPTIMIZATION FOR PARAMETER ESTIMATION DIFFICULT? 132 7.2.3 INTERVAL BRANCH-AND-BOUND METHODS 132 7.3 IMPROVING THE EFFICIENCY OF GUARANTEED TECHNIQUES 135 7.3.1 THE PAID CONSTRAINT PROPAGATOR 135 7.3.2 EXCLUSION AND INCLUSION BOXES 136 7.3.3 METHODS REQUIRING AN EXPLICIT EXPRESSION FOR THE COST FUNCTION 138 7.3.4 WITHOUT EXPLICIT EXPRESSION FOR THE COST FUNCTION 139 7.4 EXAMPLE 141 7.4.1 USING AN EXPLICIT EXPRESSION FOR THE MODEL OUTPUT 143 IMAGE 4 XII CONTENTS 7.4.2 WITHOUT USING AN EXPLICIT EXPRESSION FOR THE MODEL OUTPUT 147 7.5 CONCLUSIONS AND PERSPECTIVES 148 REFERENCES 149 8 OPTIMAL CONTROL OF INDUCTION HEATING: THEORY AND APPLICATION . . .. 153 DARYA FILATOVA (^ AND MAREK GRZYWACZEWSKI 8.1 INTRODUCTION 153 8.2 PRECISION INDUCTION HEATING PROBLEM 155 8.3 THE LOCAL MAXIMUM PRINCIPLE 156 8.3.1 PRELIMINARIES 157 8.3.2 THE EULER EQUATION ANALYSIS 157 8.4 THE BANG-BANG CONTROL CASE 164 8.5 AN ILLUSTRATIVE EXAMPLE 167 8.6 CONCLUSIONS 168 APPENDIX 172 REFERENCES 172 9 COHERENT UPPER AND LOWER CONDITIONAL PREVISIONS DEFINED BY HAUSDORFF OUTER AND INNER MEASURES 175 SERENA DORIA 9.1 INTRODUCTION 175 9.2 SEPARATELY COHERENT UPPER AND LOWER CONDITIONAL PREVISIONS . . .. 177 9.3 THE RADON-NIKODYM DERIVATIVE MAY FAIL TO BE COHERENT 179 9.4 COHERENT UPPER CONDITIONAL PREVISIONS DEFINED BY HAUSDORFF OUTER MEASURES 180 9.4.1 HAUSDORFF OUTER MEASURES 181 9.4.2 THE CHOQUET INTEGRAL 183 9.4.3 A NEW MODEL OF COHERENT UPPER CONDITIONAL PREVISIONS 184 9.4.4 EXACTNESS AND N-MONOTONICITY 186 9.5 UNIQUENESS OF THE REPRESENTING SET FUNCTION FOR A COHERENT UPPER CONDITIONAL PREVISION 187 9.6 COHERENCE WITH RESPECT TO THE UNCONDITIONAL PREVISION 192 9.7 CONCLUSIONS 193 REFERENCES 1 93 PART II APPLICATIONS: UNCERTAINTIES IN ENGINEERING 10 TWO APPROACHES FOR GUARANTEED STATE ESTIMATION OF NONLINEAR CONTINUOUS-TIME MODELS 1 99 MARCO KLETTING, MICHEL KIEFFER P), AND ERIC WALTER 10.1 INTRODUCTION 199 10.2 IDEALIZED STATE ESTIMATION 201 10.3 PREDICTION STEP 202 10.3.1 USING MIILLER S THEOREM 202 10.3.2 VERIFIED INTEGRATION BASED ON TAYLOR MODELS 204 IMAGE 5 CONTENTS XIUE 10.4 CORRECTION STEP 207 10.4.1 USING SET INVERSION VIA INTERVAL ANALYSIS 207 10.4.2 USING CONTRACTORS 208 10.4.3 USING TAYLOR MODELS 210 10.5 SIMULATION RESULTS 212 10.5.1 RESULTS WITH PREDICTION BASED ON MIILLER S THEOREM 213 10.5.2 PREDICTION AND CORRECTION INVOLVING TAYLOR MODELS 216 10.6 CONCLUSIONS AND PERSPECTIVES 218 REFERENCES 218 11 QUANTIFYING SPACECRAFT FAILURE IN AN UNCERTAIN ENVIRONMENT: THE CASE OF JUPITER EUROPA ORBITER 221 MEHRDAD MOSHIR 11.1 INTRODUCTION 221 11.2 MODEL DESCRIPTION 225 11.3 CHARACTERIZATION OF FLIGHT SYSTEM BY ALEATORY UNCERTAINTIES 228 11.3.1 METHODOLOGY DESCRIPTION FOR A NOTIONAL BOARD 229 11.3.2 METHODOLOGY FOR REDUNDANCY AND COMPONENT CORRELATIONS 231 11.3.3 RADIATION SHIELDING AND HARDNESS CAPABILITY 233 11.3.4 SUBSYSTEM TID CAPABILITY 235 11.3.5 FLIGHT SYSTEM AND PAYLOAD TID CAPABILITY 237 11.4 CHARACTERIZATION OF THE RADIATION ENVIRONMENT AND EPISTEMLC UNCERTAINTIES 239 11.4.1 USAGE OF LOGNORMAL DISTRIBUTION FOR RADIATION ENVIRONMENT 240 11.4.2 METHODOLOGY FOR GENERATING CORRELATED IONIZING DOSE TIME SERIES 241 11.5 ESTIMATION OF THE SYSTEM LIFETIME 242 11.6 LIFETIME PROBABILITIES AND EFFECTS OF TEMPORAL CORRELATIONS FOR A FEW SCENARIOS 245 11.7 CONCLUSIONS 246 REFERENCES 248 12 ROBUST STATE AND PARAMETER ESTIMATION FOR NONLINEAR CONTINUOUS-TIME SYSTEMS IN A SET-MEMBERSHIP CONTEXT 249 DENIS EFIMOV, TAREK RAISSI ^), AND ALI ZOLGHADRI 12.1 INTRODUCTION 249 12.2 PROBLEM STATEMENT 251 12.3 PRELIMINARIES 252 12.3.1 MONOTONE SYSTEMS 252 12.3.2 PERSISTENCY OF EXCITATION 253 12.4 INTERVAL PARAMETERS ESTIMATION 254 12.4.1 IDEAL CASE 254 12.4.2 ADAPTIVE SET OBSERVER EQUATIONS 255 12.4.3 COMPETITIVE CASE 256 IMAGE 6 XIV CONTENTS 12.4.4 COOPERATIVE CASE 262 12.5 SET STATE OBSERVER 267 12.6 CONCLUSION 271 REFERENCES 272 13 NONLINEAR ADAPTIVE CONTROL OF A BIOPROCESS MODEL WITH UNKNOWN KINETICS 275 NELI S. DIMITROVA C 3 ) AND MIKHAIL I. KRASTANOV 13.1 INTRODUCTION 275 13.2 MODEL DESCRIPTION AND PREVIOUS RESULTS 277 13.3 ADAPTIVE ASYMPTOTIC STABILIZATION 278 13.4 EXTREMUM SEEKING 284 13.5 NUMERICAL SIMULATION 285 13.6 CONCLUSION 288 REFERENCES 290 14 VERIFIED ANALYSIS OF A MODEL FOR STANCE STABILIZATION 293 EKATERINA AUER (^), HAIDER ALBASSAM, ANDRES KECSKEMETHY AND WOLFRAM LUTHER 14.1 INTRODUCTION 294 14.2 BACKGROUND 295 14.2.1 VERIFIED METHODS AND LIBRARIES 295 14.2.2 PIECEWISE CONTINUOUS FUNCTIONS 296 14.2.3 MOBILE AND SMARTMOBILE 297 14.3 A MODEL FOR HUMAN STANCE STABILIZATION 299 14.3.1 TWO-CYLINDER FOOT CONTACT MODEL 300 14.3.2 SIMPLIFIED EXPERIMENTAL SETTINGS 302 14.4 CHARACTERIZING UNCERTAINTIES FOR THE PROBLEM OF STANCE STABILIZATION 303 14.4.1 IMPLEMENTATION ISSUES 303 14.4.2 INFLUENCE OF UNCERTAIN PARAMETERS ON EQUATIONS OF MOTION 305 14.5 CONCLUSIONS AND OUTLOOK 306 REFERENCES 307 15 ADAPTIVE CONTROL STRATEGIES IN HEAT TRANSFER PROBLEMS WITH PARAMETER UNCERTAINTIES BASED ON A PROJECTIVE APPROACH 309 VASILY V. SAURIN ( H ), GEORGY V. KOSTIN, ANDREAS RAUH, AND HARALD ASCHEMANN 15.1 INTRODUCTION 310 15.1.1 VARIATIONAL FORMULATIONS AND PROJECTIVE APPROACHES 310 15.1.2 EARLY VS. LATE LUMPING 311 15.1.3 ADVANCED CONTROL STRATEGIES 312 15.2 MATHEMATICAL STATEMENT OF THE HEAT TRANSFER PROBLEM 313 15.3 A PROJECTIVE APPROACH BASED ON THE METHOD OF INTEGRODIFFERENTIAL RELATIONS 314 IMAGE 7 CONTENTS XV 15.3.1 INTEGRODIFFERENTIAL FORMULATION OF THE HEAT TRANSFER PROBLEM 314 15.3.2 PROJECTIVE FORMULATION 315 15.4 FINITE ELEMENT DISCRETIZATION 316 15.5 OPTIMAL FEEDFORWARD AND ADAPTIVE CONTROL WITH ONLINE PARAMETER IDENTIFICATION 318 15.5.1 STATEMENT OF THE CONTROL PROBLEM 318 15.5.2 OPTIMAL FEEDFORWARD CONTROL STRATEGY 318 15.5.3 ADAPTIVE CONTROL ALGORITHM 320 15.6 TEST SETUP AND ACTUAL CONTROL STRUCTURE 322 15.7 NUMERICAL SIMULATION 326 15.8 CONCLUSIONS AND OUTLOOK 330 REFERENCES 330 16 STATE AND DISTURBANCE ESTIMATION FOR ROBUST CONTROL OF FAST FLEXIBLE RACK FEEDERS 333 HARALD ASCHEMANN (^), DOMINIK SCHINDELE, AND JOERAN RITZKE 16.1 INTRODUCTION 333 16.2 CONTROL-ORIENTED MODELING OF THE MECHATRONIC SYSTEM 335 16.3 DECENTRALIZED CONTROL DESIGN 339 16.4 STATE AND DISTURBANCE OBSERVER DESIGN 343 16.5 PARAMETER IDENTIFICATION 345 16.6 EXPERIMENTAL VALIDATION ON THE TEST RIG 346 16.7 CONCLUSIONS 349 REFERENCES 350 NOTATION 353
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spellingShingle Modeling, design, and simulation of systems with uncertainties
Engineering mathematics
Uncertainty (Information theory)
Systementwurf (DE-588)4261480-6 gnd
Technisches System (DE-588)4126276-1 gnd
Unsicherheit (DE-588)4186957-6 gnd
subject_GND (DE-588)4261480-6
(DE-588)4126276-1
(DE-588)4186957-6
title Modeling, design, and simulation of systems with uncertainties
title_auth Modeling, design, and simulation of systems with uncertainties
title_exact_search Modeling, design, and simulation of systems with uncertainties
title_full Modeling, design, and simulation of systems with uncertainties Andreas Rauh ... eds.
title_fullStr Modeling, design, and simulation of systems with uncertainties Andreas Rauh ... eds.
title_full_unstemmed Modeling, design, and simulation of systems with uncertainties Andreas Rauh ... eds.
title_short Modeling, design, and simulation of systems with uncertainties
title_sort modeling design and simulation of systems with uncertainties
topic Engineering mathematics
Uncertainty (Information theory)
Systementwurf (DE-588)4261480-6 gnd
Technisches System (DE-588)4126276-1 gnd
Unsicherheit (DE-588)4186957-6 gnd
topic_facet Engineering mathematics
Uncertainty (Information theory)
Systementwurf
Technisches System
Unsicherheit
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