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feedback control alone. Focusing on feedforward control techniques, Optimal Reference Shaping for Dynamical Systems: Theory and Applications;
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feedback control alone. Focusing on feedforward control techniques, Optimal Reference Shaping for Dynamical Systems: Theory and Applications;
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and comprehensive systematic treatment of optimal control problems arising in fermentation processes. It not only develops nonlinear dynamical;
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Optimal control deals with the problem of finding a control law for a given system such that a certain optimality criterion is achieved. An;
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"Covers design methods for optimal (or quasioptimal) control algorithms in the form of synthesis for deterministic and stochastic dynamical;
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, of interest to a broad range of scientists and engineers. While common control strategies for dynamical systems center on the system state as the;
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control of dynamical systems. Both single-input-single-output (SISO) and multi-input-multi-output (MIMO) systems are explored for analysis and;
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This important book reviews applications of optimization and optimal control theory to modern problems in physics, nano-science and finance;
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resource for applied mathematicians, dynamical systems theorists, control theorists, and engineers, as well as for researchers and graduate;
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Optimal Networked Control Systems with MATLAB (R) discusses optimal controller design in discrete time for networked control systems (NCS;
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Optimal Networked Control Systems with MATLAB (R) discusses optimal controller design in discrete time for networked control systems (NCS;
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This book develops a general analysis and synthesis framework for impulsive and hybrid dynamical systems. Such a framework is imperative;
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characterisations. Optimal schemes for estimating stability regions of general nonlinear dynamical systems are also covered, and finally the authors;
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of feedback systems, optimal control, disturbance rejection control, and robust control for nonlinear dynamical systems is also given. This book is an;
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This book highlights the latest findings on nonlinear dynamical systems including two types of attractors: self-excited and hidden;
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adjust the convergence of the solutions of nonlinear dynamical systems. The optimal auxiliary functions are depending on some convergence-control;
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Dynamical bifurcation theory is concerned with the changes that occur in the global structure of dynamical systems as parameters are varied;
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researchers in various fields of dynamical systems and their applications, especially for those who study attractors or pseudotrajectories generated;
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Iterations of continuous maps of an interval to itself serve as the simplest examples of models for dynamical systems. These models present;
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theory of holors in mechatronics for modelling and characterization of various dynamical systems. Written as an introductory textbook for;
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): numerical-analytical algorithms for nonlinear optimal control problems on a large time interval; gravity waves in a reservoir with an uneven bottom;
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deep insight into new perspectives in analysis, simulation, and optimization of dynamical systems, emphasizing directions for future research;
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. The studies give deep insight into new perspectives in analysis, simulation, and optimization of dynamical systems, emphasizing directions for;
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Dynamical systems and Nonlinear Waves in Plasmas is written in a clear and comprehensible style to serve as a compact volume for advanced;
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and optimal control for dynamical systems represented by ordinary differential equations in a finite dimensional Euclidean space. The problems;
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of bifurcation analysis in smooth and non-smooth dynamical systems. The cell mapping methods are presented for global bifurcations in stochastic and;
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dynamical systems, according to recently developed filtering methods and non-linear control techniques, this book is a useful reference for;
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