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- DSA using Java - Graph
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- DSA using Java - Priority Queue
- DSA using Java - Queue
- DSA - Parsing Expressions
- DSA using Java - Stack
- DSA using Java - Circular Linked List
- DSA using Java - Doubly Linked List
- DSA using Java - Linked List
- DSA using Java - Array
- DSA using Java - Data Structures
- DSA using Java - Algorithms
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DSA using Java - Priority Queue
Overview
Priority Queue is more specipzed data structure than Queue. Like ordinary queue, priority queue has same method but with a major difference. In Priority queue items are ordered by key value so that item with the lowest value of key is at front and item with the highest value of key is at rear or vice versa. So we re assigned priority to item based on its key value. Lower the value, higher the priority. Following are the principal methods of a Priority Queue.
Basic Operations
insert / enqueue − add an item to the rear of the queue.
remove / dequeue − remove an item from the front of the queue.
Priority Queue Representation
We re going to implement Queue using array in this article. There is few more operations supported by queue which are following.
Peek − get the element at front of the queue.
isFull − check if queue is full.
isEmpty − check if queue is empty.
Insert / Enqueue Operation
Whenever an element is inserted into queue, priority queue inserts the item according to its order. Here we re assuming that data with high value has low priority.
pubpc void insert(int data){ int i =0; if(!isFull()){ // if queue is empty, insert the data if(itemCount == 0){ intArray[itemCount++] = data; }else{ // start from the right end of the queue for(i = itemCount - 1; i >= 0; i-- ){ // if data is larger, shift existing item to right end if(data > intArray[i]){ intArray[i+1] = intArray[i]; }else{ break; } } // insert the data intArray[i+1] = data; itemCount++; } } }
Remove / Dequeue Operation
Whenever an element is to be removed from queue, queue get the element using item count. Once element is removed. Item count is reduced by one.
pubpc int remove(){ return intArray[--itemCount]; }
Priority Queue Implementation
PriorityQueue.java
package com.tutorialspoint.datastructure; pubpc class PriorityQueue { private final int MAX; private int[] intArray; private int itemCount; pubpc PriorityQueue(int size){ MAX = size; intArray = new int[MAX]; itemCount = 0; } pubpc void insert(int data){ int i =0; if(!isFull()){ // if queue is empty, insert the data if(itemCount == 0){ intArray[itemCount++] = data; }else{ // start from the right end of the queue for(i = itemCount - 1; i >= 0; i-- ){ // if data is larger, shift existing item to right end if(data > intArray[i]){ intArray[i+1] = intArray[i]; }else{ break; } } // insert the data intArray[i+1] = data; itemCount++; } } } pubpc int remove(){ return intArray[--itemCount]; } pubpc int peek(){ return intArray[itemCount - 1]; } pubpc boolean isEmpty(){ return itemCount == 0; } pubpc boolean isFull(){ return itemCount == MAX; } pubpc int size(){ return itemCount; } }
Demo Program
PriorityQueueDemo.java
package com.tutorialspoint.datastructure; pubpc class PriorityQueueDemo { pubpc static void main(String[] args){ PriorityQueue queue = new PriorityQueue(6); //insert 5 items queue.insert(3); queue.insert(5); queue.insert(9); queue.insert(1); queue.insert(12); // ------------------ // index : 0 1 2 3 4 // ------------------ // queue : 12 9 5 3 1 queue.insert(15); // --------------------- // index : 0 1 2 3 4 5 // --------------------- // queue : 15 12 9 5 3 1 if(queue.isFull()){ System.out.println("Queue is full!"); } //remove one item int num = queue.remove(); System.out.println("Element removed: "+num); // --------------------- // index : 0 1 2 3 4 // --------------------- // queue : 15 12 9 5 3 //insert more items queue.insert(16); // ---------------------- // index : 0 1 2 3 4 5 // ---------------------- // queue : 16 15 12 9 5 3 //As queue is full, elements will not be inserted. queue.insert(17); queue.insert(18); // ---------------------- // index : 0 1 2 3 4 5 // ---------------------- // queue : 16 15 12 9 5 3 System.out.println("Element at front: "+queue.peek()); System.out.println("----------------------"); System.out.println("index : 5 4 3 2 1 0"); System.out.println("----------------------"); System.out.print("Queue: "); while(!queue.isEmpty()){ int n = queue.remove(); System.out.print(n +" "); } } }
If we compile and run the above program then it would produce following result −
Queue is full! Element removed: 1 Element at front: 3 ---------------------- index : 5 4 3 2 1 0 ---------------------- Queue: 3 5 9 12 15 16Advertisements