Autonomous Robotic Systems by Raja Chatila, Simon Lacroix, Michel Devey, Thierry Siméon

By Raja Chatila, Simon Lacroix, Michel Devey, Thierry Siméon (auth.), Professor Anibal T. de Almeida, Professor Oussama Khatib (eds.)

This publication constitutes the displays made on the complex learn Workshop on self reliant robot structures, which was once held on the college of Coimbra, Portugal, June 1997. the purpose of the assembly was once to assemble top researchers within the quarter of self sufficient structures for mobility and manipulation, and the purpose of this e-book is to proportion the displays with the reader. The publication offers the newest advancements within the box. themes comprise sensors and navigation in cellular robots, robotic co-operation, telerobotics, legged robots, mountaineering robots and functions. present and rising functions of self sufficient syst ems are defined in nice aspect, together with functions in forestry, cleansing, mining, tertiary structures, suggestions to the aged and handicapped, and surgical procedure. The chapters are written in a established and complicated instructional sort by way of top experts from Europe, Australia, Japan and united states. the fashion will permit the reader to know the state of the art and examine instructions within the region of self reliant systems.

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Additional resources for Autonomous Robotic Systems

Sample text

The Master Processing Unit repeatedly performs the control algorithm by using the error between the predicted system state and the desired system state. This error is passed to the different sub-systems according to the illustration in figure 15. This error is passed to the different PID discrete time algorithms implemented in each subsystem. The results will be changes in the positions of the step motors associated with the vision system and the commands for the mobile robot to maintain the desired system state D and 0n.

The trajectories of the moving platform are planned by the Master Processing Unit based on the values of D and 0~ given by equations 5. The values D and 0n define a 2D point in the { C } referential. These values can be related to the { B } referential since all the relationships between referentials are known. The result is a point P with coordinates x and y as shown in figure 10. This figure is useful to establish the conditions for a mobile robot's trajectory when we want t h a t the mobile robot reaches a point P ( x , y).

This scheme establishes a mechanism to propagate the error through the different control systems, giving more priority to the mobile robot, followed by the neck and eyes at the end. This gives the effect of compensation for the target movements, simulating its pursuit. The control scheme used is illustrated by the global block diagram in figure 15. If in the in-most level the object's movement can not be compensated for then it will be assumed that the target was lost and the pursuit process will re-start again.

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