6 edition of **Computational methods in optimal control problems** found in the catalog.

Computational methods in optimal control problems

I. H. Mufti

- 80 Want to read
- 31 Currently reading

Published
**1970**
by Springer-Verlag in Berlin, New York
.

Written in English

- Mathematical optimization.,
- Control theory.

**Edition Notes**

Includes bibliographical references.

Statement | [by] I. H. Mufti. |

Series | Lecture notes in operations research and mathematical systems,, 27 |

Classifications | |
---|---|

LC Classifications | QA402.3 .M84 |

The Physical Object | |

Pagination | 45 p. |

Number of Pages | 45 |

ID Numbers | |

Open Library | OL4575783M |

LC Control Number | 77121990 |

although key concepts from optimal control are introduced as needed to build in-tuition. Note that none of the linear system theory below is required to implement the machine learning control strategies in the remainder of the book, but they are instead included to provide context and demonstrate known optimal solutions to linear control Size: KB. From the Back Cover. Computational Optimal Control: Tools and Practice provides a detailed guide to informed use of computational optimal control in advanced engineering practice, addressing the need for a better understanding of the practical application of optimal control using computational by:

Using Octave Write two programs: rhs.m containing the function rhs that calculates the rhs of the equations and main.m with the main program, using either an editor or the octave GUIFile Size: 1MB. Optimal control theory of distributed parameter systems has been a very active field in recent years; however, very few books have been devoted to the studiy of computational algorithms for solving optimal control problems. For this rason the authors decided to write this book.

The different formulations of optimal control problems described above assume the existence of a correct mathematical model of the process and are calculated on the basis of complete a priori or even complete current information about the corresponding system. "Computational and approximate methods for optimal control" J. Soviet Math., Dear Colleagues, Nowadays, computational methods play a very important role in engineering mathematics. Based upon extensive applications in sciences such as physics, mechanics, chemistry, and biology, research on ordinary or partial differential equations, their systems, and other relative topics are active and widespread in the engineering world.

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The purpose of this modest report is to present in a simplified manner some of the computational methods that have been developed in the last ten years for the solution of optimal control problems. Only those methods that are based on the minimum (maximum) principle of. One of the earliest formulations of an optimal control problem as a problem in the calculus of variations was given by Hestenes (5), who COMPUTATIONAL METHODS 77 considered the flight path of an aircraft subject to aerodynamic forces.

Extensive work in this area has been done by Pontryagin and his coworkers (4).Cited by: 3. Computational Methods for Optimal Design and Control Proceedings of the AFOSR Workshop on Optimal Design and Control Arlington, Virginia 30 September–3 October, Authors: Borggaard, J., Burns, John, Schreck, Scott Free Preview.

A number of computing techniques are considered, such as methods of operator approximation with any given accuracy; operator interpolation techniques including a non-Lagrange interpolation; methods of system representation subject to constraints associated with concepts of causality, memory and stationarity; methods of system representation with an accuracy that is the best within a given class of models; methods of covariance matrix Computational methods in optimal control problems book methods Book Edition: 1.

The volume presents recent mathematical methods in the area of optimal control with a particular emphasis on the computational aspects and applications. Optimal control theory concerns the determination of control strategies for complex dynamical systems in order to optimize measures of their performance.

This paper considers a class of optimal control problems for general nonlinear time-delay systems with free terminal time. We first show that for this class of problems, the well-known time-scaling transformation for mapping the free time horizon into a fixed time interval yields a new time-delay system in which the time delays are variable.

The heart of the book is the singularly perturbed optimal control systems, which are notorious for demanding excessive computational costs. The book addresses both continuous control systems (described by differential equations) and discrete control systems Cited by: Computational methods in optimal control problems.

Berlin, New York, Springer-Verlag, (OCoLC) Online version: Mufti, I.H. Computational methods in optimal control problems.

Berlin, New York, Springer-Verlag, (OCoLC) Document Type: Book: All Authors / Contributors: I H Mufti. Computing Methods in Optimization Problems deals with hybrid computing methods and optimization techniques using computers.

One paper discusses different numerical approaches to optimizing trajectories, including the gradient method, the second variation method, and a generalized Newton-Raphson Edition: 1.

This book provides the reader with a basic understanding of both the underlying mathematics and the computational methods used to solve inverse problems. It also addresses specialized topics like image reconstruction, parameter identification, total variation methods, nonnegativity constraints, and regularization parameter selection methods.

Computational methods for linear control systems. Abstract this text describes algorithms to solve some of the basic problems in the design of control systems. The emphasis is on the sensitivity of the problems and the numerical behavior of the computational methods.

Many books on computational methods assume that effective. Optimal Control Theory Emanuel Todorov University of California San Diego Optimal control theory is a mature mathematical discipline with numerous applications in both science and engineering.

It is emerging as the computational framework of choice for studying the neural control of movement, in much the same way that probabilistic infer-Cited by: Introduction Necessary Conditions for Optimality The Gradient Method Min H Method and Conjugate Gradient Method Boundary Constraints Problems with Control Constraints Successive Sweep Method Final Time Given Implicitly Second-Variation Method Shooting Methods Newton-Raphson Method Minimizing Methods The.

This book presents the twin topics of singular perturbation methods and time scale analysis to problems in systems and control.

The heart of the book is the singularly perturbed optimal control systems, which are notorious for demanding excessive computational costs.

The book addresses both continuous control systems (described by differential. Computational Method for a Class of Switched System Optimal Control Problems Abstract: We consider an optimal control problem with dynamics that switch between several subsystems of nonlinear differential equations.

Each subsystem is assumed to satisfy a linear growth condition. Furthermore, each subsystem switch is accompanied by an Cited by: Several important computational issues are then discussed and well known software programs for solving optimal control problems are described.

Finally, a discussion is given on how to choose a method. Optimal control theory is no exception to this rule. The purpose here is to implement three different numerical algorithms in MATLAB to approximate the solution to an optimal control problem.

Once the methods are developed, the concept of convergence for each method will be discussed as well as any flaws or problems with each specific method. Dontchev, A. () Discrete approximations in optimal control, In: Nonsmooth Analysis and Geometric Methods in Deterministic Optimal Control, Mordukhovich/Sussmann (Eds.), Springer, New-York.

Introduction. O ptimal control problems arise frequently in many engineering applications due to the need to optimize performance of a controlled dynamical system. In general, optimal control problems do not have analytic solutions and, thus, must be solved numerically.

Numerical methods for optimal control fall into two broad categories: indirect methods and direct by: 2. Mathematical optimization (alternatively spelt optimisation) or mathematical programming is the selection of a best element (with regard to some criterion) from some set of available alternatives.

Optimization problems of sorts arise in all quantitative disciplines from computer science and engineering to operations research and economics, and the development of solution methods has been of.

Computational Methods for Optimal Design and Control: Proceedings of the AFOSR Workshop on Optimal Design and Control Arlington, Virginia 30 (Progress in Systems and Control Theory) Softcover reprint of the original 1st ed.

Edition. by & 0 more. Be the first to review this : Paperback.Asian Journal of Control, Vol. 18, No. 4, pp. –, July Published online 16 November in Wiley Online Library () DOI: /asjc A COMPUTATIONAL METHOD FOR STOCHASTIC OPTIMAL CONTROL PROBLEMS IN FINANCIAL MATHEMATICS Behzad Kafash, Ali Delavarkhalafi, and Seyed Mehdi Karbassi ABSTRACT.antithetic variate method applied assume bang-bang control problems Bellman boundary conditions calculate Calculus of Variations change in cost Chapter consider continuous-time system control function control law cost function D.

H. Jacobson D. Q. Mayne defined denote determining deterministic difference equations differential dynamic.