After Self-Organizing Graphs: A Neural Network Perspective of Graph Layout by Bernd Meyer.
npm install `isom-layout`;
import som from 'isom-layout';
const graph = {
nodes: [
{ id: 0, data: ...},
{ id: 1, data: ...},
...
],
edges: [
{ source: 0, target: 1, data: ...},
...
]
};
// if your nodes have no initial positions
som.randomize(graph, bounds);
// modifies coord in-place
som(graph, {
// other options, see below
bounds: bounds, // [xmin, ymin, xmax, ymax],
onUpdate: () => {
// do your rendering here
},
onEnd: () => {
// converged
}
});
To understand the options you need to know a bit about how algorithm works. Basically, it
- picks random points in the graph space
- finds the closest node to this random location
- using kind of BFS it continiously pulls the nodes and its neighbours in the direction of the random point.
- while sweeps are repeated, cooling effect takes place, reducing the pulling force
- also the radius gets gradually reduced so that during the last stage smaller areas of graph are getting changed
som(graph, options)
maxIterations
Maximum algorithm sweeps. default2000
adaption
Initial force value. default0.8
radius
Maximum graph-theoretical distance of the nodes involved in one sweep. default3
coolingFactor
Cooling speed, see the cooling equation, default2
iterationsPerRadiusStep
How fast the radius is decreased. default70
iterationsPerUpdate
How many iterations to perform between the "ticks", default10
- for demo purposes. For the default params it means that the algorithm will re-render every 10ms, 200 renders in totalupdateDelay
Delay between the update groups. default0
onUpdate
Update callback. Put your rendering hereonEnd
Complete callbackbounds
Coordinate space boundaries.[xmin,ymin,xmax,ymax]
. If not provided, algorithm will attempt to calculate them from the current nodes positions. So eitherbounds
or initial coordinates have to be provideddontRandomize
Don't re-shuffle the node positions. defaultfalse
My impression - useless. The only thing it shows more or less is the nodes with highest degrees. Maybe it can be good on simple chains. You can endlessly tweak the parametres, but it doesn't give you a nice comprehensible layout. So this a mere exercise in understanding the parameters and nature of the algorithms like this one.
Also funny observation: it works as if an impatient person was untangling a threadball by randomly pulling the outstanding knots and strings.
MIT