A bar-joint framework (G, p) is a graph G with an embedding of its vertices into R d. Coordinated frameworks are those with a subset of bars that may extend or retract, but must all do so at the same time, in contrast to standard frameworks in which the bar lengths are fixed by the embedding p. We wish to extend characterisations of standard frameworks to the coordinated context
This is an expository paper concerning geometry of frameworks. Many interesting results on framework...
A bar framework G(p) in r-dimensional Euclidean space is a graph G = (V,E) on the vertices 1, 2,...,...
The rigidity matrix is a fundamental tool for studying the infinitesimal rigidity properties of Eucl...
This thesis is concerned with the rigidity of coordinated frameworks. These are considered to be bar...
We develop a rigidity theory for bar-joint frameworks in Euclidean d-space in which specified classe...
AbstractLet V={1,2,…,n}. A mapping p:V→Rr, where p1,…,pn are not contained in a proper hyper-plane i...
A $d$-dimensional bar-and-joint framework $(G,p)$ with underlying graph $G$ is called universally ri...
This project explores the rigidity and flexibility of three-dimensional bar frameworks. A bar framew...
A bar-and-joint framework is a finite set of points to-gether with specified distances between selec...
A framework in Euclidean space consists of a set of points called joints, and line segments connect...
The theory of rigidity studies the uniqueness of realizations of graphs, i.e., frameworks. Originall...
Rigidity Theory is concerned with the rigidity and flexibility analysis of bar-joint frameworks and ...
We propose new symmetry-adapted rigidity matrices to analyze the infinitesimal rigidity of arbitrary...
A rigidity theory is developed for frameworks in a metric space with two types of distance constrain...
In [9] Hendrickson proved that (d+1)-connectivity and redundant rigidity are necessary conditions fo...
This is an expository paper concerning geometry of frameworks. Many interesting results on framework...
A bar framework G(p) in r-dimensional Euclidean space is a graph G = (V,E) on the vertices 1, 2,...,...
The rigidity matrix is a fundamental tool for studying the infinitesimal rigidity properties of Eucl...
This thesis is concerned with the rigidity of coordinated frameworks. These are considered to be bar...
We develop a rigidity theory for bar-joint frameworks in Euclidean d-space in which specified classe...
AbstractLet V={1,2,…,n}. A mapping p:V→Rr, where p1,…,pn are not contained in a proper hyper-plane i...
A $d$-dimensional bar-and-joint framework $(G,p)$ with underlying graph $G$ is called universally ri...
This project explores the rigidity and flexibility of three-dimensional bar frameworks. A bar framew...
A bar-and-joint framework is a finite set of points to-gether with specified distances between selec...
A framework in Euclidean space consists of a set of points called joints, and line segments connect...
The theory of rigidity studies the uniqueness of realizations of graphs, i.e., frameworks. Originall...
Rigidity Theory is concerned with the rigidity and flexibility analysis of bar-joint frameworks and ...
We propose new symmetry-adapted rigidity matrices to analyze the infinitesimal rigidity of arbitrary...
A rigidity theory is developed for frameworks in a metric space with two types of distance constrain...
In [9] Hendrickson proved that (d+1)-connectivity and redundant rigidity are necessary conditions fo...
This is an expository paper concerning geometry of frameworks. Many interesting results on framework...
A bar framework G(p) in r-dimensional Euclidean space is a graph G = (V,E) on the vertices 1, 2,...,...
The rigidity matrix is a fundamental tool for studying the infinitesimal rigidity properties of Eucl...