In this paper we use a recent algorithm for finding flexible realizations of graphs. In particular we consider generically rigid graphs that have special non-generic instances in which edge lengths can be found such that we get a continuous motion. The graphs we present have a symmetric structure and allow flexible unit distance realizations.This entry contains the paper (see below the preview) and animations in svg file format collected in a zip file. Original publication available at https://archive.bridgesmathart.org/2019/bridges2019-255.htm
A bar-joint framework (퐺,푝) in ℝ푑 is rigid if the only edge-length preserving continuous motions of ...
AbstractA basic model in the study of structural rigidity is a network of rigid bars connected at th...
This paper describes an extension of SVG that supports the drawing of graphs in terms of nodes and e...
We show that any graph that is generically globally rigid in ℝd has a realization in ℝd both generic...
This is a SageMath package for studying flexible and rigid labelings of graphs. It implements the c...
We develop a rigidity theory for bar-joint frameworks in Euclidean d-space in which specified classe...
International audienceSeveral application fields require finding Euclidean coordinates consistent wi...
International audienceThe dynamical Distance Geometry Problem (dynDGP) is the problem of finding a r...
AbstractLet G=(V,E,ω) be an incomplete graph with node set V, edge set E, and nonnegative weights ωi...
A rigidity theory is developed for the Euclidean and non-Euclidean placements of countably infinite ...
Finite graph Cartesian productions of triangles result in the class of graphs (K3)n. Several models ...
Rigiditätstheorie untersucht ebene und räumliche Realisierungen von Graphen, die gegebenen Bedingung...
In this paper we present a novel method for creating realistic, con-trollable motion. Given a corpus...
A bar-joint framework (퐺,푝) in ℝ푑 is rigid if the only edge-length preserving continuous motions of ...
AbstractA basic model in the study of structural rigidity is a network of rigid bars connected at th...
This paper describes an extension of SVG that supports the drawing of graphs in terms of nodes and e...
We show that any graph that is generically globally rigid in ℝd has a realization in ℝd both generic...
This is a SageMath package for studying flexible and rigid labelings of graphs. It implements the c...
We develop a rigidity theory for bar-joint frameworks in Euclidean d-space in which specified classe...
International audienceSeveral application fields require finding Euclidean coordinates consistent wi...
International audienceThe dynamical Distance Geometry Problem (dynDGP) is the problem of finding a r...
AbstractLet G=(V,E,ω) be an incomplete graph with node set V, edge set E, and nonnegative weights ωi...
A rigidity theory is developed for the Euclidean and non-Euclidean placements of countably infinite ...
Finite graph Cartesian productions of triangles result in the class of graphs (K3)n. Several models ...
Rigiditätstheorie untersucht ebene und räumliche Realisierungen von Graphen, die gegebenen Bedingung...
In this paper we present a novel method for creating realistic, con-trollable motion. Given a corpus...
A bar-joint framework (퐺,푝) in ℝ푑 is rigid if the only edge-length preserving continuous motions of ...
AbstractA basic model in the study of structural rigidity is a network of rigid bars connected at th...
This paper describes an extension of SVG that supports the drawing of graphs in terms of nodes and e...