Solving optimal control problem using Hermite waveletIt seems that you're in Germany. We have a dedicated site for Germany. Get compensated for helping us improve our product! When the Tyrian princess Dido landed on the North African shore of the Mediterranean sea she was welcomed by a local chieftain. He offered her all the land that she could enclose between the shoreline and a rope of knotted cowhide. While the legend does not tell us, we may assume that Princess Dido arrived at the correct solution by stretching the rope into the shape of a circular arc and thereby maximized the area of the land upon which she was to found Carthage. This story of the founding of Carthage is apocryphal.
Classical Hamiltonian Intro
Optimal control and the calculus of variations
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Hilbert's invariant integral 3. You can also purchase online an Individual or Institutional Subscription to this journal or buy one or more printed volumes. Marcus Wagner. Remember me.
Optimal control is a modern development of the calculus of variations and classical optimization theory. For that reason, this introduction to the theory of optimal control starts by considering the problem of minimizing a function of many variables. It moves through an exposition of the calculus of variations, to the optimal control of systems governed by ordinary differential equations.
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Numerical study of polynomial feedback laws for a bilinear control problem. Google Scholar  J? Related Databases. A geometrical interpretation 2!
Embedded geodesic problems and optimal control for matrix Lie groups. When the Tyrian princess Dido landed on the North African shore of the Mediterranean sea she was welcomed by contrl local chieftain. Introduction 4. Download as excel.
In this paper, we derive the operational matrices of integration, derivative and production of Hermite wavelets and use a direct numerical method based on Hermite wavelet, for solving optimal control problems. The properties of Hermite polynomials are used for finding these matrices. First, we approximate the state and control variables by Hermite wavelets basis; then, the operational matrices is used to transfer the given problem into a linear system of algebraic equations. In fact, operational matrices of Hermite wavelet are employed to achieve a linear algebraic equation, in place of the dynamical system in terms of the unknown coefficients. The solution of this system gives us the solution of the original problem. Numerical examples with time varying and time invariant coefficient are given to demonstrate the applicability of these matrices. Google Scholar.