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Normally, MCL implementations (https://github.com/ekumenlabs/RnD/discussions/126#discussioncomment-3801233) tend to use ad-hoc structs to represent state. See:
Instead, let's select a library and use a fully featured vector representation for the state of the particles. Some available options are:
A key feature for the chosen library would be to support Special Euclidean group SE(n) and Special Orthogonal group SO(n) in two and three dimensions.
A good definition of done for this ticket would be to implement a basic motion model using the chosen library and add it to the repository.
The text was updated successfully, but these errors were encountered:
beluga_amcl
It seems that Cami won't be tackling this any time soon.
Sorry, something went wrong.
nav2_amcl
From the three Lie theory libraries listed here, sophus is the only one already available in rosdep, so it feels like the natural choice.
sophus
Closed by #27.
nahueespinosa
No branches or pull requests
Normally, MCL implementations (https://github.com/ekumenlabs/RnD/discussions/126#discussioncomment-3801233) tend to use ad-hoc structs to represent state. See:
Instead, let's select a library and use a fully featured vector representation for the state of the particles. Some available options are:
A key feature for the chosen library would be to support Special Euclidean group SE(n) and Special Orthogonal group SO(n) in two and three dimensions.
A good definition of done for this ticket would be to implement a basic motion model using the chosen library and add it to the repository.
The text was updated successfully, but these errors were encountered: