The modular distributed manipulator system is an array of actuators that is capable of manipulating objects in the plane. Each actuator in the array consists of two closely spaced, orthogonally mounted motorized roller wheels whose combined action approximates a programmable vector force. The paper first derives the equations of motion for transported objects by explicitly considering the traction force from each wheel of the actuator. This contrasts with prior work, which assumed an ideal single point of contact for each actuator. A translational velocity field is developed based on these dynamics and is compared with a discrete elliptic field derived. Errors in translational dynamics under an elliptic velocity field are discussed. The paper then presents simulation results that demonstrate some of the difficulties encountered when using non-ideal actuators.
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