For working professionals
For fresh graduates
More
Data Structure Tutorial: Every…
1. Data Structure
2. Types of Linked Lists
3. Array vs Linked Lists in Data Structure
4. Stack vs. Queue Explained
5. Singly Linked List
6. Circular doubly linked list
7. Circular Linked List
8. Stack Implementation Using Array
9. Circular Queue in Data Structure
10. Dequeue in Data Structures
11. Bubble Sort Algorithm
12. Insertion Sort Algorithm
13. Shell Sort Algorithm
14. Radix Sort
15. Counting Sort Algorithm
16. Trees in Data Structure
17. Tree Traversal in Data Structure
18. Inorder Traversal
19. Optimal Binary Search Trees
20. AVL Tree
21. Red-Black Tree
22. B+ Tree in Data Structure
23. Expression Tree
24. Adjacency Matrix
25. Spanning Tree in Data Structure
26. Kruskal Algorithm
27. Prim's Algorithm in Data Structure
28. Bellman Ford Algorithm
29. Ford-Fulkerson Algorithm
30. Trie Data Structure
31. Floyd Warshall Algorithm
32. Rabin Karp Algorithm
33. What Is Dynamic Programming?
34. Longest Common Subsequence
35. Fractional Knapsack Problem
36. Greedy Algorithm
37. Longest Increasing Subsequence
38. Matrix Chain Multiplication
39. Subset Sum Problem
40. Backtracking Algorithm
41. Huffman Coding Algorithm
42. Tower of Hanoi
43. Stack vs Heap
44. Asymptotic Analysis
45. Binomial Distribution
46. Coin Change Problem
47. Fibonacci Heap
48. Skip List in Data Structure
49. Sparse Matrix
50. Splay Tree
51. Queue in Data Structure
52. Stack in Data Structure
Now Reading
53. Time and Space Complexity
54. Linked List in Data Structure
55. Stack And Queue: Roles & Functions
56. Doubly Linked List
57. Strongly Connected Components
58. Bucket Sort Algorithm
The Stack is a significant topic within the Computer Science family. You will need to be well-versed in the Stack to pass competitive exams such as the GATE. This article will provide you with comprehensive knowledge about Stacks, and we will define stack data structure. Additionally, we think the notes for the CSE topics will further your understanding of the Stack.
An example of a linear data structure that adheres to the Last-In-First-Out (LIFO) concept is a stack in data structure. The Queue has two ends (front and back), while the Stack only has one. There is just one pointer in it, the top pointer, which points to the stack's top element. Each time an element is added to the stack, it is added at the top and can only be removed from the stack. Put differently, a stack can be described as a container that allows insertion and deletion from the top, or end, of the stack.
Stack in data structure utilizes the pattern of LIFO. The stack has a size of five since it contains five memory blocks, as seen in the image below.
Assume for the moment that we wish to store the items in an empty stack. As you can see below, we have taken a size five stack and are adding items to it one at a time until the stack is filled.
Since the size of our stack is five, we can see that in the circumstances mentioned above, while we were adding a new element to the stack, the stack filled up from the bottom to the top.
The other end of the stack is closed when we execute the delete operation, thus there is only one path to enter and exit. According to the LIFO pattern, the value inserted first will be deleted last. Since the value 5 was input first in the example above, it won't be removed until all other items have been removed.
Several operations are carried out on the stack. Some of the common ones are detailed below:
This is how the push() operation works:
The Push Algorithm
begin
if stack is full
return
endif
else
increment top
stack[top] assign value
end else
end procedure
The POP operation typically follows the following steps:
The POP Algorithm:
begin
if stack is empty
return
endif
else
store value of stack[top]
decrement top
return value
end else
end procedure
Stack in data structure is very essential in algorithm development. Some of the uses of the stack in the data structure are detailed here:
A symbol can be balanced by using the stack. We have the following program, for instance:
int main()
{
cout<<"Hello";
cout<<"Upgrad";
}
Every program, as we all know, consists of an opening and a closing brace. The opening braces are pushed into a stack as they appear, and the closing braces are removed from the stack when they do. Consequently, the net value equals zero. Any symbol that remains in the stack indicates that a program contains some syntax.
UNDO/REDO activities can also be carried out with it. A text written in an editor would be abc, for instance, if we were to write 'a', 'b', and 'c' in it. Thus, a, ab, and abc are the three states that are kept in a stack. Two stacks would be present, one displaying the UNDO state and the other the REDO state.
The POP procedure is used when we wish to accomplish 'ab' state and perform UNDO operation.
Let's say we need to design a route to address a maze issue. if we find out while following a certain path that we are headed in the incorrect direction. We must use the stack in data structure to start at the beginning of the path and construct a new path.
Another tool for expression conversion is Stack. Among the most significant uses of stack in data structure is this one. The following is a list of expression conversions:
You can also do this with stack. For instance, we can use a stack to reverse a "UpGrad" string if that is what we want to do.
This indicates that the function is making another call to itself. The compiler builds a system stack, where all of the function's prior records are kept, to preserve the earlier states.
This is a search method applied to a graph that makes use of the stack data structure.
Memory management is done via stack in data structure Contiguous memory blocks are used to assign memory. Since every variable is assigned in a function called stack memory, the memory is referred to as stack memory. The compiler is aware of the memory size allocated to the program. All of the function's variables are assigned to the stack memory at the time of creation. All of the variables that were allocated to the stack are released once the function has finished running.
Below is an example of how stacks operate in C:
// C program for array implementation of stack
#include <limits.h>
#include <stdio.h>
#include <stdlib.h>
// A structure to represent a stack
struct Stack {
int top;
unsigned capacity;
int* array;
};
// function to create a stack of given capacity. It initializes size of
// stack as 0
struct Stack* createStack(unsigned capacity)
{
struct Stack* stack = (struct Stack*)malloc(sizeof(struct Stack));
stack->capacity = capacity;
stack->top = -1;
stack->array = (int*)malloc(stack->capacity * sizeof(int));
return stack;
}
// Stack is full when top is equal to the last index
int isFull(struct Stack* stack)
{
return stack->top == stack->capacity - 1;
}
// Stack is empty when top is equal to -1
int isEmpty(struct Stack* stack)
{
return stack->top == -1;
}
// Function to add an item to stack. It increases top by 1
void push(struct Stack* stack, int item)
{
if (isFull(stack))
return;
stack->array[++stack->top] = item;
printf("%d pushed to stack\n", item);
}
// Function to remove an item from stack. It decreases top by 1
int pop(struct Stack* stack)
{
if (isEmpty(stack))
return INT_MIN;
return stack->array[stack->top--];
}
// Function to return the top from stack without removing it
int peek(struct Stack* stack)
{
if (isEmpty(stack))
return INT_MIN;
return stack->array[stack->top];
}
// Driver program to test above functions
int main()
{
struct Stack* stack = createStack(100);
push(stack, 10);
push(stack, 20);
push(stack, 30);
printf("%d popped from stack\n", pop(stack));
return 0;
}
Output:
10 pushed into stack
20 pushed into stack
30 pushed into stack
30 Popped from stack
Top element is: 20
Elements present in stack: 20
1 10
The following is an example of stack data structure in Python:
class Stack:
def __init__(self):
self.items = []
def is_empty(self):
return len(self.items) == 0
def push(self, item):
self.items.append(item)
def pop(self):
if not self.is_empty():
return self.items.pop()
else:
return "Stack is empty"
def peek(self):
if not self.is_empty():
return self.items[-1]
else:
return "Stack is empty"
def size(self):
return len(self.items)
# Example usage
if __name__ == "__main__":
stack = Stack()
print("Is the stack empty?", stack.is_empty())
stack.push(1)
stack.push(2)
stack.push(3)
print("Stack size:", stack.size())
print("Top element of the stack:", stack.peek())
print("Popping elements from the stack:")
while not stack.is_empty():
print(stack.pop())
print("Is the stack empty?", stack.is_empty())
Output:
Is the stack empty? True
Stack size: 3
Top element of the stack: 3
Popping elements from the stack:
3
2
1
Is the stack empty? True
In data structures, there are mainly two types of stacks based on their implementation. They are the following:
Now you will be able to define stack in data structure and explain its various aspects. As the foundation of many methods and applications, stacks are not only common in computer science but also essential knowledge for any programmer.
Understanding the principles of stack in data structure, such as push, pop, and peek operations, as well as their Last In First Out (LIFO) nature, gives you a valuable tool for handling a variety of issues. Stacks are used in many different disciplines, such as managing function calls in programming languages, parsing expressions, and implementing backtracking algorithms.
Additionally, learning stack operations improves your ability to solve problems and aids in the creation of effective algorithms. Your programming tasks may result in more beautiful and efficient solutions if you can use stack data structures creatively.
Stacks are linear data structures that follow the Last In, First Out (LIFO) principle, where elements are added and removed from the same end.
A stack is a collection of elements with two primary operations: push, which adds an element to the top, and pop, which removes the top element.
The two types of stacks are:
Yes, stacks are a fundamental type of data structure commonly used in computer science and programming.
A stack is a data structure where elements are added and removed from the top. An example is the call stack used in programming languages for function calls.
Stacks are used for managing function calls, expression evaluation, backtracking algorithms, and undo mechanisms due to their LIFO behavior.
A stack is a collection of elements with push and pop operations. Its function is to maintain data in a last-in, first-out order.
The function of a stack is to provide operations for adding elements (push) and removing elements (pop) in a Last In, First Out (LIFO) manner.
A stack algorithm refers to any algorithm that utilizes a stack data structure to solve a problem. Examples include postfix expression evaluation and backtracking algorithms.
Author
Talk to our experts. We are available 7 days a week, 9 AM to 12 AM (midnight)
Indian Nationals
1800 210 2020
Foreign Nationals
+918045604032
1.The above statistics depend on various factors and individual results may vary. Past performance is no guarantee of future results.
2.The student assumes full responsibility for all expenses associated with visas, travel, & related costs. upGrad does not provide any a.