Make Directed Graphs traversal and construction effortless, also includes deep circular dependency detection.
digraph-js is a lightweight library allowing you to create a Directed Acyclic Graph data structure with embedded features such as deep cycle dependency detection and graph introspection (find deeply ancestors and successors for any given vertex).
It can be used to model complex dependencies systems based on graphs.
✅ Create a graph structure including edges and vertices seamlessly
✅ Traverse graph, using Depth-first or Breadth-first searchs
✅ Deeply find direct/indirect children and parent dependencies of each vertex in the graph (top-to-bottom or bottom-to-top traversals)
✅ Ensure that a given graph is Acyclic by deeply detecting circular dependencies while having the possibility to limit the search depth
✅ Find precisely all vertices involved in cycles and sub-cycles
Installation
$ npm install digraph-js
How to use it
import { DiGraph } from "digraph-js";
import assert from "node:assert";
const myGraph = new DiGraph();
const myDependencyA = { id: "dependencyA", adjacentTo: [], body: {} };
const myDependencyB = { id: "dependencyB", adjacentTo: [], body: {} };
const myDependencyC = { id: "dependencyC", adjacentTo: [], body: {} };
myGraph.addVertices(myDependencyA, myDependencyB, myDependencyC);
myGraph.addEdge({ from: myDependencyA.id, to: myDependencyB.id });
myGraph.addEdge({ from: myDependencyB.id, to: myDependencyC.id });
const deepDependenciesOfA = myGraph.getDeepChildren("dependencyA");
assert.deepEqual([...deepDependenciesOfA], ["dependencyB", "dependencyC"]);
myGraph.addEdge({ from: myDependencyB.id, to: myDependencyA.id });
assert.equal(myGraph.isAcyclic, false);
assert.equal(myGraph.hasCycles(), true);
assert.deepEqual(myGraph.findCycles().cycles, [["dependencyA", "dependencyB"]]);
assert.equal(myGraph.hasCycles({ maxDepth: 5 }), false);
assert.equal(myGraph.getDeepChildren("dependencyA"), 5);
for(const vertex of myGraph.traverse({ traversal: "dfs" })) {
console.log(vertex.id);
}
const graphVertices = myGraph.traverseEager({ traversal: "dfs" });
console.log(graphVertices.length);
You already manipulate Directed Graphs without knowing it
Take for instance the image above with four Vertices each representing a
JavaScript file.
Now the question is: what are the relationships between these files? In all
programming languages, one file might import one or multiple files. Whenever
a file imports another one, an implicit relationship is created.
hello.js
export function sayHello() {}
main.js
import { sayHello } from "hello.js";
As you can see above, main.js imports hello.js to use the sayHello
function. The static import creates an implicit relationship between both files.
In the fields of graphs, this relationship can be modeled as a directed edge
from main.js to hello.js (can be written as main.js ---> hello.js)
We can also say that main.js depends on hello.js.
We can update the graph with our edges represented:
Basically this graph says that:
- FileA directly depends on FileD and FileB
- FileA indirectly depends on FileC (through both FileD and FileB)
- FileD directly depends on FileC
- FileB directly depends on FileC
- FileC directly depends on nothing
This structure may seem simple but can in fact be used to model very complex
schemas such as:
- Static dependencies analysis such as cycle dependencies detection
(e.g: ESLint no-cycle plugin)
- Incremental/Affected tasks Bundlers/Monorepos tools make extensive use of it (e.g: NX's affected build/test/lint...)
- Task orchestration using a directed acyclic graph, parallel vs sequential
computations can be modeled (e.g: Continuous Integration schemas with stages, jobs, tasks)
Further exploring with examples which recreate common features: