The planning and execution of real-world robotic
tasks largely depend on the ability to generate feasible motions
online in response to changing environment conditions or goals.
A spline deformation method is able to modify a given trajectory
so that it matches the new boundary conditions, e.g. on
positions, velocities, accelerations, etc. At the same time, the
deformed motion preserves velocity, acceleration, jerk or higher
derivatives of motion profile of precalculated trajectory. The
deformed motion possessing such properties can be expressed by
translation of original trajectory and spline interpolation. This
spline decomposition considerably reduces the computational
complexity and allows the real-time execution. Formal feasibility
guarantees are provided for the deformed trajectory and for
the resulting torques. These guarantees are based on the special
properties of Bernstein polynomials used for the deformation
and on the structure of the chosen computed torque control
scheme. The approach is experimentally evaluated in a number
of planar volleyball experiments using 3-DoF robots and human
participants.
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The planning and execution of real-world robotic
tasks largely depend on the ability to generate feasible motions
online in response to changing environment conditions or goals.
A spline deformation method is able to modify a given trajectory
so that it matches the new boundary conditions, e.g. on
positions, velocities, accelerations, etc. At the same time, the
deformed motion preserves velocity, acceleration, jerk or higher
derivatives of motion profile of precalculated trajectory. The...
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