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  • Broschiertes Buch

Modular reconfigurable robots were intensively studied. In particular, problems of planning of self-reconfiguration received considerable attention. Problems of reconfiguration planning play a central role for modular reconfigurable robots. Solutions for such problems lies at the heart of any control system of modular reconfigurable robots. Performance of such solutions is the base factor for the performance of the whole control system of modular reconfigurable robot. Recently, the optimal reconfiguration planning problem of finding the least number of reconfiguration steps to transform…mehr

Produktbeschreibung
Modular reconfigurable robots were intensively studied. In particular, problems of planning of self-reconfiguration received considerable attention. Problems of reconfiguration planning play a central role for modular reconfigurable robots. Solutions for such problems lies at the heart of any control system of modular reconfigurable robots. Performance of such solutions is the base factor for the performance of the whole control system of modular reconfigurable robot. Recently, the optimal reconfiguration planning problem of finding the least number of reconfiguration steps to transform between two configurations for chain-type modular robots was introduced. It is preferred that the robot keeps connected throughout the reconfiguration process. Respectively, in this book we suppose that the robot keeps connected throughout the reconfiguration process. We describe an approach to solve the problem. Our approach is based on constructing logical models for considered problem. Also we consider genetic and local search algorithms for the problem. The book should be especially useful to professionals in modular robotics.
Autorenporträt
Anna Gorbenko: She is a Researcher of the Department of Intelligent Systems and Robotics of Ural Federal University. Vladimir Popov: He is the chair of the Department of Intelligent Systems and Robotics ofUral Federal University and a Professor at Department of Mathematics and Mechanics of Ural Federal University.