2019
DOI: 10.1007/978-3-030-20131-9_26
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Singularity Distance for Parallel Manipulators of Stewart Gough Type

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Cited by 7 publications
(10 citation statements)
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“…A detailed literature review on works dealing with the determination of the closest singular configuration to a given nonsingular one, which is of interest for singularity-free path-planning and performance optimization of the robot, was done by the author in [36]. Most of these approaches (also the one presented in [36]) evaluate the closeness extrinsically (i.e. in the 6 dimensional configuration space) and not intrinsically (i.e.…”
Section: Singularity-distance Computation For Stewart-gough Manipulatorsmentioning
confidence: 99%
“…A detailed literature review on works dealing with the determination of the closest singular configuration to a given nonsingular one, which is of interest for singularity-free path-planning and performance optimization of the robot, was done by the author in [36]. Most of these approaches (also the one presented in [36]) evaluate the closeness extrinsically (i.e. in the 6 dimensional configuration space) and not intrinsically (i.e.…”
Section: Singularity-distance Computation For Stewart-gough Manipulatorsmentioning
confidence: 99%
“…Fig. 1) with a pinned base given by k 1 = (0, 0) T , k 2 = (9, 0) T , k 3 = (7, 4) T which is equipped with the intrinsic metric (L 14 , L 25 , L 36 , L 45 , L 46 , L 56 ) = (11,10,5,8,5,5). The two undeformed realizations G(k) and G(k) snap into each other over G(k ) which was computed based on a framework consisting of (a) six bars using GL/CE strain (cyan/magenta dotted), (b) three bars and one triangular plate using GL strain (blue dashed).…”
Section: Singularity-distancementioning
confidence: 99%
“…Especially for these mechanical devices also the proposed singularity-distance is of interest (e.g. for path planning), which can be seen as an alternative to the extrinsic metrics presented by the author in [8]. Therefore we demonstrate our methods on the basis of a 3-legged planar parallel manipulator (cf.…”
Section: Introductionmentioning
confidence: 99%
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“…( 8). In the following we present the procedure for determining G(k ), which is similar 8 to the one given in [9]. As preparatory work for this algorithm we define the quotient set R := S /SE(n) where SE(n) denotes the group of direct isometries of E n and S the set of real saddle points of U(k ), which can be selected from the critical points via the second derivative test.…”
Section: If Triangular Plates Are Involved We Considermentioning
confidence: 99%