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Consensus and coordination on groups SO(3) and S 3 over constant and state-dependent communication graphs
by
Jaćimović, Milojica
, Crnkić, Aladin
, Mijajlović, Nevena
, Jaćimović, Vladimir
in
attitude synchronization
/ coordination
/ formation flying
/ Geometric consensus theory
/ Lie group
2021
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Consensus and coordination on groups SO(3) and S 3 over constant and state-dependent communication graphs
by
Jaćimović, Milojica
, Crnkić, Aladin
, Mijajlović, Nevena
, Jaćimović, Vladimir
in
attitude synchronization
/ coordination
/ formation flying
/ Geometric consensus theory
/ Lie group
2021
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Consensus and coordination on groups SO(3) and S 3 over constant and state-dependent communication graphs
Journal Article
Consensus and coordination on groups SO(3) and S 3 over constant and state-dependent communication graphs
2021
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Overview
We address several problems of coordination and consensus on
and
that can be formulated as minimization problems on these Lie groups. Then, gradient descent methods for minimization of the corresponding functions provide distributed algorithms for coordination and consensus in a multi-agent system. We point out main differences in convergence of algorithms on the two groups. We discuss advantages and effects of representing 3D rotations by quaternions and applications to the coordinated motion in space. In some situations (and depending on the concrete problem and goals) it is advantageous to run algorithms on
and map trajectories onto
via the double cover map
, instead of working directly on
.
Publisher
Taylor & Francis
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