Abstract
We pursue a group coordination problem where the objective is to steer the differences between output variables of the group members to a prescribed compact set. To stabilize this set we study a class of feedback rules that are implementable with local information available to each member. When the information flow between neighboring members is bidirectional, we show that the closed-loop system exhibits a special interconnection structure which inherits the passivity properties of its components. By exploiting this structure we develop a passivity-based design framework, which results in a broad class of feedback rules that encompass as special cases some of the existing formation stabilization and group…
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1Topics & keywords
Topics
Keywords
- Passivity
- Lyapunov function
- Pointwise
- Interconnection
- Control theory (sociology)
- Robustness (evolution)
- Computer science
- Group (periodic table)
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