es6-data-structures
v1.0.0-pre-alpha-4
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There are neither a lot of resources on internet nor any book which guides and dictates best practices in the implementation of popular Data Structures using Javascript. The purpose of this library is to provide cooked implementation of populare data stru
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Data Structures in Javascript
Background
There are neither a lot of resources on internet nor any book which guides and dictates best practices in the implementation of popular Data Structures using Javascript. The purpose of this library is to provide cooked implementation of populare data structures in javascript.
Installation
npm - npm install es6-data-structures
Getting hands dirty
Clone the repo
git clone https://github.com/linux-nerd/data-structures.js.git
Install the dependencies
npm install
Run dev build
npm run dev
To execute unit test cases
npm test
Trigger production build
npm run build
List of Data Structures
Data structures covered so far -
Contribution
Your contribution is highly appreciated. You can contribute in several ways -
- Opening an issue in the tracker
- Updating and adding documentaion
- Adding new features
- Adding demo
Vision
Once development is complete. This library will work in -
- All supported Browsers
- Node
and can be written in -
- es5
- es6
- typescript
and will be published in
- npm
- bower
Binary Search Tree
Import BST class and instantiate it
import { BST } from 'es6-data-structures/lib/ds';
const bst = new BST
Insert values in binary search Tree
bst.insert(5);
bst.insert(20);
bst.insert(10);
Find size of the binary search tree
bst.len() // 3
Find an item in the binary search tree
bst.lookup(10) // returns an object with keys hasVal, currentNode and parentNode
Height of the binary search tree or a node
bst.height() //gives height of the BST 1
bst.height(bst.lookup(10).currentNode) // gives the height of the node - 0
Traverse the BST and return a List
bst.traverse('inOrder') // traverse method expects a parameter - inOrder|preOrder|postOrder| levelOrder
Delete elements from binary search tree
bst.delete(10);
bst.delete(20);
Graph
Import Graph class and instantiate it and create an object of adjacency list implementation of Graph. To create a directed graph pass the string argument 'directed'. If the Graph class is called without a parameter then by default its undirected graph.
import { Graph } from 'es6-data-structures/lib/ds';
const graph = new Graph; // this will create an undirected Graph
const graph = new Graph('directed'); // this will create a directed graph or diGraph
const adjList = graph.createGraph('adjList'); // create Adjacency List implementation of graph
Add and remove a node to the graph
// add a node
adjList.addNode('A');
adjList.addNode('B');
// remove a node
adjList.removeNode('A');
adjList.removeNode('B');
Add and remove an edge between two nodes to the graph. iF a node is not added, then it first adds the node and then create an edge.
// add an edge
adjList.addEdge('A', 'B', 200); // it will add an edge between A and B of weight 200
adjList.addEdge('B', 'C'); // it will first add node C and then create an edge b/w B and C
// remove an edge
adjList.removeEdge('A', 'B');
adjList.removeEdge('B', 'C');
Find size of the graph.
adjList.size // 3
Find weight of the edge in weighted graph
adjList.getEdgeWeight('A', 'B');
Queue
Import Queue class and create a queue object.
import { Queue } from 'es6-data-structures/lib/ds';
const queue = new Queue;
Add and remove elements to and from the created queue respectively
// add elements to the queue
queue.enqueue('A');
queue.enqueue(123);
// remove elements from the queue
queue.dequeue();
queue.dequeue();
Get size and top element in the queue
queue.size() // 2
queue.top() // A
Clear the entire queue at once
queue.clear() // this will empty the queue