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Computer graphics. --- Dynamische systemen. --- Fractalen. --- Symmetrie. --- Vertakkingstheorie.
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Samenvatting:" Provides a comprehensive treatment of both the theoretical and appliedaspects of mechanical system dynamics" Uses Kane's methods for studying large, complex systems to preparestudents for analyzing large mechanical systems using modern analytic andcomputational procedures" Includes exercises, problems, and references in each chapter" Presents and discusses applications in each chapter" Requires only an elementary background in physics, mathematics, andmechanicsA solutions manual is available with qualifying courseadoptions.Mechanical systems are becoming increasingly sophisticated andcontinually require greater precision, improved reliability, and extendedlife. To meet the demand for advanced mechanisms and systems, present andfuture engineers must understand not only the fundamental mechanicalcomponents, but also the principles of vibrations, stability, and balanceand the use of Newton's laws, Lagrange's equations, and Kane's methods.Dynamics of Mechanical Systems provides a vehicle for mastering all ofthis. Focusing on the fundamental procedures behind dynamic analyses, theauthors take a vector-oriented approach and lead readers methodicallyfrom simple concepts and systems through the analysis of complex roboticand bio-systems. A careful presentation that balances theory, methods,and applications gives readers a working knowledge of configurationgraphs, Euler parameters, partial velocities and partial angularvelocities, generalized speeds and forces, lower body arrays, and Kane'sequations.Evolving from more than three decades of teaching upper-level engineeringcourses, Dynamics of Mechanical Systems enables readers to obtain andrefine skills ranging from the ability to perform insightful handanalyses to developing algorithms for numerical/computer analyses.Ultimately, it prepares them to solve real-world problems and make futureadvances in mechanisms, manipulators, and robotics.
Applied physical engineering --- Mechanica --- Mechanical engineering. --- Dynamische systemen (mechanica) --- Kinematica --- Lagrange-functies --- Dynamische systemen (mechanica). --- Kinematica. --- Lagrange-functies. --- Génie mécanique
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Sciences pures --- Wiskunde --- Zuivere wetenschappen --- Dynamische systemen [Wiskunde] --- Systèmes dynamiques [Mathématiques] --- Variables --- Veranderlijken [Wiskunde] --- 512.94
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681.5 --- Automatic control engineering. Control systems, techniques, equipment. Cybernetic and automation technology --- 681.5 Automatic control engineering. Control systems, techniques, equipment. Cybernetic and automation technology --- dynamische systemen --- feedback controlesystemen --- feedback control
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Automatic control --- Control theory --- controlesystemen --- dynamische systemen --- Laplace transformatie --- computersimulaties --- feedback --- Dynamics --- Machine theory --- Control engineering --- Control equipment --- Engineering instruments --- Automation --- Programmable controllers --- Automatic control. --- Control theory. --- Regelsystemen --- Regelsystemen.
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1. Introduction. PART I. SYSTEMS AND MODELS. 2. Time-Invariant Linear Systems. 3. Simulation, Prediction, and Control. 4. Models of Linear Time-Invariant Systems. 5. Models for Time-Varying and Nonlinear Systems. PART II. METHODS. 6. Nonparametric Time- and Frequency-Domain Methods. 7.Parameter Estimation Methods. 8.Covergence and Consistency. 9. Asymptotic Distribution of Parameter Estimates. 10. Computing the Estimate. 11. Recursive Estimation Methods. PART III. USER'S CHOICES. 12. Options and Objectives. 13. Affecting the Bias Distribution of Transfer-Function Estimates. 14. Experiment Design. 15. Choice of Identification Criterion. 16. Model Structure Selection and Model Validation. 17. System Identification in Practice. Appendix I. Some Concepts from Probability Theory. Appendix II. Some Statistical Techniques for Linear Regressions.
Computer architecture. Operating systems --- System identification --- Analyse de système --- systems analysis --- Modèle mathématique --- Mathematical models --- Application des ordinateurs --- computer applications --- design --- Traitement des données --- Data processing --- 519.7 --- #TWER:MOD --- #TELE:SISTA --- 681.5.015 --- 003.1 --- Identification, System --- System analysis --- Mathematical cybernetics --- Identification, modelling, parameters etc. --- System identification. --- Dynamische systemen --- Regelsystemen --- Schattingstheorie --- Systeemidentificatie --- 681.5.015 Identification, modelling, parameters etc. --- 519.7 Mathematical cybernetics --- Dynamische systemen. --- Regelsystemen. --- Schattingstheorie. --- Systeemidentificatie. --- Identification, modelling, parameters etc --- Systèmes --- Identification. --- Identification --- Systèmes
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This textbook is aimed at newcomers to nonlinear dynamics and chaos, especially students taking a first course in the subject. The presentation stresses analytical methods, concrete examples and geometric intuition. The theory is developed systematically, starting with first-order differential equations and their bifurcations, followed by phase plane analysis, limit cycles and their bifurcations, and culminating with the Lorenz equations, chaos, iterated maps, period doubling, renormalization, fractals, and strange attractors. }This textbook is aimed at newcomers to nonlinear dynamics and chaos, especially students taking a first course in the subject. The presentation stresses analytical methods, concrete examples and geometric intuition. The theory is developed systematically, starting with first-order differential equations and their bifurcations, followed by phase plane analysis, limit cycles and their bifurcations, and culminating with the Lorenz equations, chaos, iterated maps, period doubling, renormalization, fractals, and strange attractors. A unique feature of the book is its emphasis on applications. These include mechanical vibrations, lasers, biological rhythms, superconducting circuits, insect outbreaks, chemical oscillators, genetic control systems, chaotic waterwheels, and even a technique for using chaos to send secret messages. In each case, the scientific background is explained at an elementary level and closely integrated with the mathematical theory.Richly illustrated, and with many exercises and worked examples, this book is ideal for an introductory course at the junior/senior or first-year graduate level. It is also ideal for the scientist who has not had formal instruction in nonlinear dynamics, but who now desires to begin informal study. The prerequisites are multivariable calculus and introductory physics. }
Chaotic behavior in systems --- Dynamics --- Nonlinear theories --- Chaos --- Dynamique --- Théories non linéaires --- Théories non linéaires --- Nonlinear problems --- Nonlinearity (Mathematics) --- Chaostheorie --- Dynamische systemen --- Vertakkingstheorie --- Chaostheorie. --- Dynamische systemen. --- Vertakkingstheorie. --- Dynamical systems --- Kinetics --- Chaos in systems --- Chaos theory --- Chaotic motion in systems --- Chemical thermodynamics --- fysicochemie --- Mathematics --- Mechanics, Analytic --- Force and energy --- Mechanics --- Physics --- Statics --- Differentiable dynamical systems --- System theory --- Calculus --- Mathematical analysis --- Mathematical physics --- Chaotic behavior in systems. --- Dynamics. --- Nonlinear theories. --- Systèmes dynamiques non linéaires. --- Chaos (théorie des systèmes) --- Systèmes dynamiques non linéaires. --- Chaos (théorie des systèmes)
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Classical mechanics. Field theory --- Feedback control systems --- Systèmes à réaction --- feedback --- controlesystemen --- Laplace transformatie --- dynamische systemen --- Feedback mechanisms --- Feedback systems --- Automatic control --- Automation --- Discrete-time systems --- Adaptive control systems --- Feedforward control systems --- Feedback control systems. --- Systèmes à réaction --- Asservissement
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Qualitative Theory of Dynamical Systems (QTDS) publishes high-quality peer-reviewed research articles on the theory and applications of discrete and continuous dynamical systems. The journal addresses mathematicians as well as engineers, physicists, and other scientists who use dynamical systems as valuable research tools.
Differentiable dynamical systems --- Mathematical Sciences --- Applied Mathematics --- Differential dynamical systems --- Dynamical systems, Differentiable --- Dynamics, Differentiable --- Differentiable dynamical systems. --- Differential equations --- Global analysis (Mathematics) --- Topological dynamics --- dynamica --- dynamics --- wiskunde --- mathematics --- engineering --- fysica --- physics --- dynamische systemen --- dynamic systems --- Systems and Control Theory --- Theorie van meet- regel- en systeemtechniek --- Dynamique différentiable
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Stochastic processes --- Planning (firm) --- Engineering mathematics --- Stochastic systems --- Mathématiques de l'ingénieur --- Systèmes stochastiques --- Engineering mathematics. --- Stochastic systems. --- 519.216 --- voorwaardelijke kans --- stochastische processen --- dynamische systemen --- computermethoden --- kalmanfilter --- controle --- butterworth filter --- modellen --- Laplace transformatie --- transferfuncties --- 681.5 --- Regeltechniek --- Stochastic processes in general. Prediction theory. Stopping times. Martingales --- Systems, Stochastic --- System analysis --- Engineering --- Engineering analysis --- Mathematical analysis --- 519.216 Stochastic processes in general. Prediction theory. Stopping times. Martingales --- Mathematics --- Mathématiques de l'ingénieur --- Systèmes stochastiques
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