BucketQueue
is a priority queue implementation ideal for algorithms requiring efficient, priority-based item
management, such as Dijkstra's algorithm. It's designed to offer quick enqueue and dequeue operations, particularly
when the priority key space is small and comprised of positive integers, a common scenario in many programming puzzles.
See Bucket queue on Wikipedia for more.
Compared to other Heap-based priority queue implementations, BucketQueue
can offer a significant performance boost
given the right conditions. The following benchmarks - about pop and push operations - were run on a 2021 MacBook Pro
with Apple M1 Max chip, Node.js 20.10.0:
BucketQueue x 49,750,443 ops/sec ±0.14% (101 runs sampled)
HeapJS x 12,203,990 ops/sec ±0.18% (99 runs sampled)
HeapDS x 1,094,289 ops/sec ±0.09% (97 runs sampled)
Heap x 4,401,016 ops/sec ±0.10% (98 runs sampled)
MinPriorityQueue x 25,171,646 ops/sec ±0.09% (95 runs sampled)
PriorityQueue x 15,892,132 ops/sec ±0.07% (96 runs sampled)
For more details, see the benchmark source code.
To install BucketQueue
, simply include it in your project dependencies:
npm install bucket-priority-queue
Here's how you can integrate BucketQueue into your project:
import { MinBucketQueue, MaxBucketQueue } from "bucket-priority-queue";
// Initialize the queue with optional initial items
const queue = new MinBucketQueue<number>([
[1, 1],
[2, 2],
[3, 3],
]);
// Adding items with priority
queue.push(5, 1); // item 5 with priority 1
queue.push(6, 2); // item 6 with priority 2
// Retrieve items with the highest or lowest priority
const lowest = queue.pop(); // returns item with lowest priority
MinBucketQueue
is a data structure that operates similarly to a priority queue. It organizes elements in a way such that the element with the minimum priority is always at the front.
- constructor(items?: [T, Priority][]): Initialize a new MinBucketQueue with optional initial items.
- push(item: T, priority: Priority): Adds an item to the queue with an associated priority.
- add(item: T, priority: Priority): Alias for push.
- offer(item: T, priority: Priority): Alias for push.
- pop(): T | undefined: Removes and returns the item with the minimum priority. Returns undefined if the queue is empty.
- poll(): T | undefined: Alias for pop.
- peek(): T | undefined: Returns the item with the minimum priority without removing it from the queue.
- clear(): Removes all items from the queue.
- refill(items: [T, Priority][]): Clears the queue and adds the provided items.
- has(item: T): Checks if the queue contains the specified item.
- contains(item: T): Alias for has.
- toArray(): T[]: Returns an array containing all the items in the queue.
- isEmpty(): boolean: Returns
true
if the queue is empty, otherwise returnsfalse
. - size: number: Contains the number of items in the queue.
- length: number: Contains the number of items in the queue.
MaxBucketQueue
is a data structure that operates similarly to a priority queue. It organizes elements in a way such that the element with the maximum priority is always at the front.
- constructor(items?: [T, Priority][]): Initialize a new MaxBucketQueue with optional initial items.
- push(item: T, priority: Priority): Adds an item to the queue with an associated priority.
- add(item: T, priority: Priority): Alias for push.
- offer(item: T, priority: Priority): Alias for push.
- pop(): T | undefined: Removes and returns the item with the maximum priority. Returns undefined if the queue is empty.
- poll(): T | undefined: Alias for pop.
- peek(): T | undefined: Returns the item with the maximum priority without removing it from the queue.
- clear(): Removes all items from the queue.
- refill(items: [T, Priority][]): Clears the queue and adds the provided items.
- has(item: T): Checks if the queue contains the specified item.
- contains(item: T): Alias for has.
- toArray(): T[]: Returns an array containing all the items in the queue.
- isEmpty(): boolean: Returns
true
if the queue is empty, otherwise returnsfalse
. - size: number: Contains the number of items in the queue.
- length: number: Contains the number of items in the queue.
This project is licensed under the MIT License - see the LICENSE file for details.