AbstractA graph G=(V,E) is said to be 6-mixed-connected if G−U−D is connected for all sets U⊆V and D⊆E which satisfy 2|U|+|D|≤5. In this note we prove that 6-mixed-connected graphs are (redundantly globally) rigid in the plane. This improves on a previous result of Lovász and Yemini
AbstractA d-dimensional framework is a straight line realization of a graph G in Rd. We shall only c...
A d-dimensional framework is a graph and a map from its vertices to E^d. Such a framework is globall...
We show that a generic framework (G,p) on the cylinder is globally rigid if and only if G is a compl...
AbstractA graph G=(V,E) is said to be 6-mixed-connected if G−U−D is connected for all sets U⊆V and D...
AbstractThe recent combinatorial characterization of generic global rigidity in the plane by Jackson...
A graph $G = (V,E)$ is globally rigid in $\mathbb{R}^d$ if for any generic placement $p : V \rightar...
Abstract. We examine the generic local and global rigidity of various graphs in Rd. Bruce Hendrickso...
International audienceWe prove that every (6k + 2l, 2k)-connected simple graph contains k rigid and ...
Highly connected molecular graphs are rigid in three dimensions Tibor Jordán⋆ We show that every 7-...
In [9] Hendrickson proved that (d+1)-connectivity and redundant rigidity are necessary conditions fo...
A bar-joint framework $(G,p)$ in the Euclidean space $\mathbb{E}^d$ is globally rigid if it is the u...
We show that any graph that is generically globally rigid in ℝd has a realization in ℝd both generic...
AbstractA simple undirected graph G=(V,E) is a rigidity circuit if |E|=2|V|−2 and |EG[X]|≤2|X|−3 for...
AbstractA straight-line realization of (or a bar-and-joint framework on) graph G in Rd is said to be...
In [9] Hendrickson proved that (d+1)-connectivity and redundant rigidity are necessary conditions fo...
AbstractA d-dimensional framework is a straight line realization of a graph G in Rd. We shall only c...
A d-dimensional framework is a graph and a map from its vertices to E^d. Such a framework is globall...
We show that a generic framework (G,p) on the cylinder is globally rigid if and only if G is a compl...
AbstractA graph G=(V,E) is said to be 6-mixed-connected if G−U−D is connected for all sets U⊆V and D...
AbstractThe recent combinatorial characterization of generic global rigidity in the plane by Jackson...
A graph $G = (V,E)$ is globally rigid in $\mathbb{R}^d$ if for any generic placement $p : V \rightar...
Abstract. We examine the generic local and global rigidity of various graphs in Rd. Bruce Hendrickso...
International audienceWe prove that every (6k + 2l, 2k)-connected simple graph contains k rigid and ...
Highly connected molecular graphs are rigid in three dimensions Tibor Jordán⋆ We show that every 7-...
In [9] Hendrickson proved that (d+1)-connectivity and redundant rigidity are necessary conditions fo...
A bar-joint framework $(G,p)$ in the Euclidean space $\mathbb{E}^d$ is globally rigid if it is the u...
We show that any graph that is generically globally rigid in ℝd has a realization in ℝd both generic...
AbstractA simple undirected graph G=(V,E) is a rigidity circuit if |E|=2|V|−2 and |EG[X]|≤2|X|−3 for...
AbstractA straight-line realization of (or a bar-and-joint framework on) graph G in Rd is said to be...
In [9] Hendrickson proved that (d+1)-connectivity and redundant rigidity are necessary conditions fo...
AbstractA d-dimensional framework is a straight line realization of a graph G in Rd. We shall only c...
A d-dimensional framework is a graph and a map from its vertices to E^d. Such a framework is globall...
We show that a generic framework (G,p) on the cylinder is globally rigid if and only if G is a compl...
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