A data structure is a collection of data organized in a structured manner. It is divided into two types as mentioned below -
Linear Data Structure - Data is organized in a linear manner. For example, arrays, structures, stacks, queues, and linked lists.
Nonlinear Data Structure - Data is organized in a hierarchical manner. For example, trees, graphs, sets, tables.
It is a linear data structure, insertion is done on the backend, and deletion is done on the frontend.
The order of the queue is FIFO – first in, first out
Queue overflow − Attempt to insert an element into a full queue.
Queue is in streaming state − An attempt is made to remove an element from an empty queue.
Given below is the algorithm for inserting ( ) -
if (r==n) printf ("Queue overflow")
q[r] = item r++
Given below is an algorithm for deletion ( ) −
if (f==r) printf ("Queue under flow")
item = q[f] f++
The following is the algorithm of display ( ) -
if (f==r) printf("Queue is empty")
for(i=f; i<r; i++) printf ("%d", q[i]);
The following is the C program for removing elements from the queue −
#include <stdio.h> #define MAX 50 void insert(); int array[MAX]; int rear = - 1; int front = - 1; main(){ int add_item; int choice; while (1){ printf("1.Insert element to queue </p><p>"); printf("2.Delete an element from queue</p><p>"); printf("3.Display elements of queue </p><p>"); printf("4.Quit </p><p>"); printf("Enter your choice : "); scanf("%d", &choice); switch (choice){ case 1: insert(); break; case 2: delete(); case 3: display(); break; case 4: exit(1); default: printf("Wrong choice </p><p>"); } } } void insert(){ int add_item; if (rear == MAX - 1) printf("Queue Overflow </p><p>"); else{ if (front == - 1) /*If queue is initially empty */ front = 0; printf("Inset the element in queue : "); scanf("%d", &add_item); rear = rear + 1; array[rear] = add_item; } } void display(){ int i; if (front == - 1) printf("Queue is empty </p><p>"); else{ printf("Queue is : </p><p>"); for (i = front; i <= rear; i++) printf("%d ", array[i]); printf("</p><p>"); } } void delete(){ if (front == - 1 || front > rear){ printf("Queue Underflow </p><p>"); return ; } else{ printf("Element deleted from queue is : %d</p><p>",array[front]); front = front + 1; } }
When executing the above program, the following results will be produced -
1.Insert element to queue 2.Delete an element from queue 3.Display elements of queue 4.Quit Enter your choice: 1 Inset the element in queue: 12 1.Insert element to queue 2.Delete an element from queue 3.Display elements of queue 4.Quit Enter your choice: 1 Inset the element in queue: 23 1.Insert element to queue 2.Delete an element from queue 3.Display elements of queue 4.Quit Enter your choice: 1 Inset the element in queue: 34 1.Insert element to queue 2.Delete an element from queue 3.Display elements of queue 4.Quit Enter your choice: 2 Element deleted from queue is: 12 Queue is: 23 34 1.Insert element to queue 2.Delete an element from queue 3.Display elements of queue 4.Quit Enter your choice: 2 Element deleted from queue is: 23 Queue is: 34 1.Insert element to queue 2.Delete an element from queue 3.Display elements of queue 4.Quit Enter your choice: 4
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