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Mixed-Integer Representations in Control Design Mathematical Foundations and Applications /

In this book, the authors propose efficient characterizations of the non-convex regions that appear in many control problems, such as those involving collision/obstacle avoidance and, in a broader sense, in the description of feasible sets for optimization-based control design involving contradictor...

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Detalles Bibliográficos
Clasificación:Libro Electrónico
Autores principales: Prodan, Ionela (Autor), Stoican, Florin (Autor), Olaru, Sorin (Autor), Niculescu, Silviu-Iulian (Autor)
Autor Corporativo: SpringerLink (Online service)
Formato: Electrónico eBook
Idioma:Inglés
Publicado: Cham : Springer International Publishing : Imprint: Springer, 2016.
Edición:1st ed. 2016.
Colección:SpringerBriefs in Control, Automation and Robotics,
Temas:
Acceso en línea:Texto Completo

MARC

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245 1 0 |a Mixed-Integer Representations in Control Design  |h [electronic resource] :  |b Mathematical Foundations and Applications /  |c by Ionela Prodan, Florin Stoican, Sorin Olaru, Silviu-Iulian Niculescu. 
250 |a 1st ed. 2016. 
264 1 |a Cham :  |b Springer International Publishing :  |b Imprint: Springer,  |c 2016. 
300 |a XII, 107 p. 30 illus. in color.  |b online resource. 
336 |a text  |b txt  |2 rdacontent 
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505 0 |a Introduction -- Non-Covex Region Characterization by Hyperplane Arrangements -- Mixed-Integer Representations -- Examples of Multi-Agent Control Problems -- Conclusions. 
520 |a In this book, the authors propose efficient characterizations of the non-convex regions that appear in many control problems, such as those involving collision/obstacle avoidance and, in a broader sense, in the description of feasible sets for optimization-based control design involving contradictory objectives. The text deals with a large class of systems that require the solution of appropriate optimization problems over a feasible region, which is neither convex nor compact. The proposed approach uses the combinatorial notion of hyperplane arrangement, partitioning the space by a finite collection of hyperplanes, to describe non-convex regions efficiently. Mixed-integer programming techniques are then applied to propose acceptable formulations of the overall problem. Multiple constructions may arise from the same initial problem, and their complexity under various parameters - space dimension, number of binary variables, etc. - is also discussed. This book is a useful tool for academic researchers and graduate students interested in non-convex systems working in control engineering area, mobile robotics and/or optimal planning and decision-making. 
650 0 |a Control engineering. 
650 0 |a System theory. 
650 0 |a Control theory. 
650 0 |a Mathematical optimization. 
650 0 |a Calculus of variations. 
650 0 |a Robotics. 
650 0 |a Automation. 
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650 2 4 |a Systems Theory, Control . 
650 2 4 |a Calculus of Variations and Optimization. 
650 2 4 |a Control, Robotics, Automation. 
700 1 |a Stoican, Florin.  |e author.  |4 aut  |4 http://id.loc.gov/vocabulary/relators/aut 
700 1 |a Olaru, Sorin.  |e author.  |4 aut  |4 http://id.loc.gov/vocabulary/relators/aut 
700 1 |a Niculescu, Silviu-Iulian.  |e author.  |4 aut  |4 http://id.loc.gov/vocabulary/relators/aut 
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