عنوان

Numerical methods for optimal control problems /

(Number (ISBN

3030019594

(Number (ISBN

9783030019594

Erroneous ISBN

3030019586

Erroneous ISBN

9783030019587

Title Proper

Numerical methods for optimal control problems /

General Material Designation

[Book]

First Statement of Responsibility

editors, Maurizio Falcone, Roberto Ferretti, Lars Grüne and William M. McEneaney.

Place of Publication, Distribution, etc.

Cham, Switzerland :

Name of Publisher, Distributor, etc.

Springer,

Date of Publication, Distribution, etc.

[2018]

Specific Material Designation and Extent of Item

1 online resource

Series Title

Springer INdAM series,

Volume Designation

volume 29

ISSN of Series

2281-5198 ;

Text of Note

Includes bibliographical references.

Text of Note

1 M. Assellaou and A. Picarelli, A Hamilton-Jacobi-Bellman approach for the numerical computation of probabilistic state constrained reachable sets -- 2. A. Britzelmeier, A. De Marchi, and M. Gerdts, An iterative solution approach for a bi-level optimization problem for congestion avoidance on road networks -- 3 S. Cacace, R. Ferretti, and Z. Rafiei, Computation of Optimal Trajectories for Delay Systems: an Optimize-Then-Discretize Strategy for General-Purpose NLP Solvers -- 4 L. Mechelli and S. Volkwein, POD-Based Economic Optimal Control of Heat-Convection Phenomena -- 5 A. Alla and V. Simoncini, Order reduction approaches for the algebraic Riccati equation and the LQR problem -- 6 F. Durastante and S. Cipolla, Fractional PDE constrained optimization: box and sparse constrained problems -- 7 M.C. Delfour, Control, Shape, and Topological Derivatives via Minimax Differentiability of Lagrangians -- 8 A.J. Krener, Minimum Energy Estimation Applied to the Lorenz Attractor -- 9 M. Akian and E. Fodjo, Probabilistic max-plus schemes for solving Hamilton-Jacobi-Bellman equations -- 10 P.M. Dower, An adaptive max-plus eigenvector method for continuous time optimal control problems -- 11 W. Mc Eneaney and R. Zhao, Diffusion Process Representations for a Scalar-Field Schr·odinger Equation Solution in Rotating Coordinates.

0

Text of Note

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. The field was created in the 1960's, in response to the pressures of the "space race" between the US and the former USSR, but it now has a far wider scope and embraces a variety of areas ranging from process control to traffic flow optimization, renewable resources exploitation and financial market management. These emerging applications require increasingly efficient numerical methods to be developed for their solution - a difficult task due the huge number of variables. Providing an up-to-date overview of several recent methods in this area, including fast dynamic programming algorithms, model predictive control and max-plus techniques, this book is intended for researchers, graduate students and applied scientists working in the area of control problems, differential games and their applications.

Source for Acquisition/Subscription Address

Springer Nature

Stock Number

com.springer.onix.9783030019594

Title

Numerical methods for optimal control problems.

International Standard Book Number

9783030019587

Control theory, Congresses.

Control theory.

TECHNOLOGY & ENGINEERING-- Engineering (General)

GPFC

GPFC

TEC-- 009000

Number

Edition

Class number

Falcone, Maurizio

Ferretti, Roberto, (Mathematician)

Grüne, Lars,1967-

McEneaney, William M.

Numerical Methods for Optimal Control Problems (Conference)(2017 :, Rome, Italy)

Date of Transaction

20200823073637.0

Cataloguing Rules (Descriptive Conventions))

pn

Electronic name

[Book]

Y