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@aureooms/js-adjacency-list

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@aureooms/js-adjacency-list

adjacency list code bricks for JavaScript

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js-adjacency-list

Adjacency list code bricks for JavaScript. Follows the specification in js-graph-spec. Parent is js-gn.

for ( let v of V( G ) ) ... ;

NPM license NPM version Bower version Build Status Coverage Status Dependencies Status devDependencies Status Code Climate NPM downloads per month GitHub issues Inline docs

Can be managed through jspm, duo, component, bower, ender, jam, spm, and npm.

Install

jspm

jspm install github:aureooms/js-adjacency-list
# or
jspm install npm:@aureooms/js-adjacency-list

duo

No install step needed for duo!

component

component install aureooms/js-adjacency-list

bower

bower install @aureooms/js-adjacency-list

ender

ender add @aureooms/js-adjacency-list

jam

jam install @aureooms/js-adjacency-list

spm

spm install @aureooms/js-adjacency-list --save

npm

npm install @aureooms/js-adjacency-list --save

Require

jspm

let adjacencylist = require( "github:aureooms/js-adjacency-list" ) ;
// or
import adjacencylist from '@aureooms/js-adjacency-list' ;

duo

let adjacencylist = require( "aureooms/js-adjacency-list" ) ;

component, ender, spm, npm

let adjacencylist = require( "@aureooms/js-adjacency-list" ) ;

bower

The script tag exposes the global variable adjacencylist.

<script src="bower_components/@aureooms/js-adjacency-list/js/dist/adjacency-list.min.js"></script>

Alternatively, you can use any tool mentioned here.

jam

require( [ "@aureooms/js-adjacency-list" ] , function ( adjacencylist ) { ... } ) ;

Use

let dll = require( "@aureooms/js-dll" ) ;
let List = dll.DoublyLinkedList ;

let MultiGraph = adjacencylist.MultiGraph( List ) ;
// use `adjacencylist.MultiDiGraph( List , Map )` for directed multigraphs ;
// (`Map` is the new es6 class, or any other polyfill implementation)

let { V , E , N } = require( "@aureooms/js-graph-theory-notation" ) ;

let G = new Graph( ) ;

let u = G.vadd( ) ;

let v = G.vadd( ) ;

let e = G.eadd( u , v ) ;

for ( let w of V( G ) ) ... ;

for ( let e of E( G ) ) ... ;

for ( let w of N( G , u ) ) ... ;

G.edel( e ) ;

G.vdel( v ) ;

G.vdel( u ) ;

FAQs

Package last updated on 16 Feb 2017

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