Take a look at http://srufaculty.sru.edu/david.dailey/svg/graphs30.svg

It works in IE, Opera 9 and FF1.5.

Nodes of a graph move around and connectivity of the network changes 
based on broadcast radius of nodes. Alternatively, one can go into 
"normal" mode and add nodes or change connections, as in a standard 
static graph.

There is some fun math associated with these, should such be of interest:
I define the class of graphs thusly constructable (in which nodes are 
connected iff their distance is less than some threshold R) in 
Euclidean n-space as n-Euclidean. The n-Euclidean size of the simple 
star (bipartite graph K1,m) is equivalent to the sphere-packing 
problem, implying that for each n there is a graph that is 
n-Euclidean but not n-1 Euclidean. A friend recently proved that 
every graph on n nodes is n-Euclidean. I've seen some work on similar 
things investigating connectivity of graphs embedded on the torus.

cheers,
David



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