A Relaxation-Based Approach to Optimal Control of Hybrid and Switched Systems: A Practical Guide for Engineers
Autor Vadim Azhmyakoven Limba Engleză Paperback – 19 feb 2019
In addition, readers will find many practically oriented optimal control problems related to the new class of dynamic systems. All in all, the book follows engineering and numerical concepts. However, it can also be considered as a mathematical compendium that contains the necessary formal results and important algorithms related to the modern relaxation theory.
- Illustrates the use of the relaxation approaches in engineering optimization
- Presents application of the relaxation methods in computational schemes for a numerical treatment of the sophisticated hybrid/switched optimal control problems
- Offers a rigorous and self-contained mathematical tool for an adequate understanding and practical use of the relaxation techniques
- Presents an extension of the relaxation methodology to the new class of applied dynamic systems, namely, to hybrid and switched control systems
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Specificații
ISBN-13: 9780128147887
ISBN-10: 0128147881
Pagini: 434
Dimensiuni: 191 x 235 mm
Greutate: 0.74 kg
Editura: ELSEVIER SCIENCE
ISBN-10: 0128147881
Pagini: 434
Dimensiuni: 191 x 235 mm
Greutate: 0.74 kg
Editura: ELSEVIER SCIENCE
Public țintă
Academic Researchers and PhD candidates from Electrical Engineering or / and Applied Mathematics faculties (technical and regular Universities, academic Research Centers)R&D departments of electrical / electronic companies (research engineers, developers)
R&D departments of aerospace engineering companies (research engineers, developers)
Books can also be included into a PhD qualification program in Control Engineering, Applied Mathematics, advanced Computer Science and Mathematical Economics
Cuprins
1. Introduction
2. Mathematical Background
3. Convex Programming
4. Short Course in Continuous – Time Dynamic Systems and Control
5. Relaxation Schemes in Conventional Optimal Control and Optimization Theory
6. Optimal Control of Hybrid and Switched Systems
7. Numerically Tractable Relaxation Schemes for Optimal Control of Hybrid and Switched Systems
8. Applications of the Relaxation Based Approach
2. Mathematical Background
3. Convex Programming
4. Short Course in Continuous – Time Dynamic Systems and Control
5. Relaxation Schemes in Conventional Optimal Control and Optimization Theory
6. Optimal Control of Hybrid and Switched Systems
7. Numerically Tractable Relaxation Schemes for Optimal Control of Hybrid and Switched Systems
8. Applications of the Relaxation Based Approach