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Does the (bundled) hand Jacobian largely remain constant during one "stroke" of in-hand manipulation maneuver (which corresponds to one edge in the RRT tree)? It would be interesting to generate some plots along successful trajectories.
Right now, the forward reachable set is computed by the SVD of 2000 one-step rollouts. Can the number of samples needed to compute the 1-step reachable set be reduced by looking instead at the SVD of the bundled contact Jacobian? Can a more rigorous first vs zero order analysis be made, e.g. first order has less variance so fewer samples are needed?
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The text was updated successfully, but these errors were encountered: