Small holding circles

Author:

Fruchard Augustin

Publisher

Springer Science and Business Media LLC

Subject

Geometry and Topology

Reference26 articles.

1. Báfráfny, I., Maehara, H., Tokushige, N.: Tetrahedra passing through a triangular hole, submitted

2. Besicovitch A.S., Eggleston H.G.: The total length of the edges of a polyhedron. Q. J. Math. 8, 172–190 (1957)

3. Besicovitch A.S.: A net to hold a sphere. Math. Gaz. 41, 106–107 (1957)

4. Besicovitch, A.S.: A cage to hold a unit-sphere. In: Proceedings of Symposium Pure Mathematics, vol. VII, pp. 19–20. American Mathematical Society, Providence, RI (1963)

5. Blaschke W.: Über den größten Kreis in einer konvexen Punktmenge. Jahresber. Deutsch. Math. Vereinig. 23, 369–374 (1914)

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1. Holding convex polyhedra by circular rings;L’Enseignement Mathématique;2018-09-03

2. Mathematics in Caging of Robotics;Journal of Geometry and Symmetry in Physics;2017

3. A theory on grasping objects using effectors with curved contact surfaces and its application to whole-arm grasping;The International Journal of Robotics Research;2016-07-11

4. Holding Circles and Fixing Frames;Discrete & Computational Geometry;2013-10-16

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