By R. J. Ellwood, D. Schütz, Annika Raatz, J. Hesselbach (auth.), Jadran Lenarcic, Michael M. Stanisic (eds.)
The booklet presents approximately 50 contributions within the region of robotic kinematics, the fundamental study sub-field of robotics. the most impetus is at the fresh advances within the box. This most modern quantity of Advances in robotic Kinematics experiences the most recent clinical and applicative effects. All contributions were peer reviewed.
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Extra info for Advances in Robot Kinematics: Motion in Man and Machine: Motion in Man and Machine
CRC Press, pp. 197–218 (2004). 7. J. Hopcroft, D. Joseph, and S. Whitesides. Movement problems for 2-dimensional linkages. SIAM Journal of Computing, 14, 315–333 (1985). 8. P. Baerlocher and R. Boulic. An inverse kinematics architecture enforcing an arbitrary number of strict priority levels. The Visual Computer, 20, 402–417 (2004). 9. C. Welman. Inverse kinematics and geometric constraints for articulated figure manipulation. Master’s Thesis, Simon Fraser University (1993). 10. R. Tarjan. Depth-first search and linear graph algorithms.
3(a) and 3(b), enables making up a non-singular transition from solution S5 to S3, as it is shown in Fig. 4(a). The evolution of the six solutions along the trajectory is depicted in Fig. 4(a), starting with 6 solutions, decreasing to 4 and 2, and then again increasing to 4 and 6. This means that the executed trajectory crosses the regions with six, four and two solutions of the DKP, as can be observed in Fig. 3(b). 50 M. Ur´ızar et al. (a) (b) Fig. 4 Evolution of roots encircling C1 along the green loop (a) and along the blue loop (b).
The pose of each link l is considered to be defined by the path of joint transforms from l to the tree root. Such a flat graph L can be turned into a hierarchical kinematic graph L by imposing a properly nested set of disjoint edge cuts as shown in Fig. 2. We call each such demarcated subgraph a sublinkage. Further, we propose that a disposition of “driving,” “driven,” or “simultaneous” is assigned to each sublinkage. If P is the parent sublinkage immediately enclosing child sublinkage C, the disposition of C determines whether it is considered rigid with respect to P (driving), vice-versa (driven), or whether they are both mobile in the same context (simultaneous).
Advances in Robot Kinematics: Motion in Man and Machine: Motion in Man and Machine by R. J. Ellwood, D. Schütz, Annika Raatz, J. Hesselbach (auth.), Jadran Lenarcic, Michael M. Stanisic (eds.)