- Data Types - Explanation of different types of data in programming.
- Reference Type - Understanding objects stored by reference.
- Value Type - How value types store data directly in memory.
- Storing Data in Computer Memory - Overview of how data is managed in memory.
- Introduction and Basic Concepts - Fundamentals of arrays and their importance.
- Static Array - Arrays with fixed size and their characteristics.
- Dynamic Array - Resizable arrays and how they manage memory.
- Array Operations - Common operations like insertion, deletion, searching, and sorting.
- Application Areas of Arrays - Practical applications of arrays in real-world scenarios.
- Introduction and Basic Concepts - Understanding singly linked lists and their significance in data structures.
- Node Structure - Explanation of the
SinglyLinkedListNode
class, which stores data and a pointer to the next node. - Singly Linked List Operations
- Insertion - Adding elements at the beginning, end, or a specific position.
- Deletion - Removing the first, last, or a specific node.
- Traversal - Iterating through the linked list using an enumerator.
- Searching - Finding a specific node in the list.
- Memory Management in Singly Linked Lists - How nodes are dynamically allocated and deallocated.
- Application Areas of Singly Linked Lists - Practical uses in software development, such as queue implementations, undo features, and memory-efficient data storage.
-
Introduction and Basic Concepts
- Understanding the LIFO (Last-In, First-Out) principle that defines a stack.
- Real-world analogies like a stack of plates or books.
- Importance in algorithm design and memory management.
-
Stack Structure
- Explanation of the internal structure of a stack.
- Common implementations using arrays and linked lists.
- Core components:
push
,pop
,peek
, andisEmpty
operations.
-
Stack Operations
- Push - Adding an element to the top of the stack.
- Pop - Removing the top element from the stack.
- Peek (or Top) - Viewing the top element without removing it.
- IsEmpty - Checking if the stack is empty.
- Size - Getting the number of elements in the stack.
-
Memory Management in Stack
- Stack memory allocation and deallocation.
- Call stack usage during function execution.
- Stack overflow issues and limitations in memory-constrained environments.
-
Application Areas of Stacks
- Function call management in programming languages (call stack).
- Expression evaluation and syntax parsing.
- Backtracking algorithms (e.g., maze solving, undo operations).
- Depth-First Search (DFS) in graph traversal.
- Understanding the FIFO (First-In, First-Out) principle that defines a queue.
- Real-world analogies such as queues in supermarkets or print job scheduling.
- Importance in algorithm design, scheduling, and resource management.
- Explanation of the internal structure of a queue.
- Common implementations using arrays, linked lists, and circular buffers.
- Core components:
enqueue
,dequeue
,peek
, andisEmpty
operations.
- Enqueue - Adding an element to the rear (end) of the queue.
- Dequeue - Removing an element from the front of the queue.
- Peek (or Front) - Viewing the front element without removing it.
- IsEmpty - Checking if the queue is empty.
- Size - Getting the number of elements currently stored in the queue.
- Dynamic vs. static memory allocation for queues.
- Circular queue implementations to optimize space utilization.
- Buffer overflow/underflow issues and preventive mechanisms.
- Scheduling processes in operating systems (CPU scheduling, IO queues).
- Managing print jobs in printers (print spooling).
- Breadth-First Search (BFS) in graph traversal.
- Simulation systems (e.g., customer service systems, traffic flow models).
- Message queues in distributed systems and asynchronous programming.
- Importance of sorting in computer science.
- Comparison of different sorting techniques based on time complexity, space complexity, and stability.
- Simple comparison-based algorithm.
- Repeatedly swaps adjacent elements if they are in the wrong order.
- Best case: O(n), Worst case: O(n²), Space: O(1).
- Builds the final sorted array one element at a time.
- Good for small or nearly sorted datasets.
- Best case: O(n), Worst case: O(n²), Space: O(1).
- Repeatedly finds the minimum element and moves it to the sorted portion.
- Always O(n²) time complexity.
- Not stable but simple to implement.
- Divide-and-conquer algorithm that divides the list into halves, sorts them, and merges.
- Time complexity: O(n log n) in all cases.
- Space complexity: O(n).
- Divide-and-conquer algorithm that picks a pivot and partitions the array.
- Best/Average case: O(n log n), Worst case: O(n²) (can be improved with randomized pivot).
- Space: O(log n) due to recursion stack.
- Central entry point to call and compare different sorting methods.
- Useful for benchmarking or switching between algorithms dynamically.