1. **Arrays:**
- An ordered collection of elements, where each element can be accessed using an index. Arrays have a fixed size, and elements are typically of the same data type.
2. **Linked Lists:**
- A linear data structure where elements are stored in nodes, and each node points to the next one in the sequence. Linked lists can be singly or doubly linked.
3. **Stacks:**
- A Last In, First Out (LIFO) data structure. Elements are added and removed from the same end, called the top. Common operations include push (add) and pop (remove).
4. **Queues:**
- A First In, First Out (FIFO) data structure. Elements are added at one end (enqueue) and removed from the other end (dequeue).
5. **Trees:**
- Hierarchical data structures with a root node and branches. Trees can be binary (each node has at most two children) or n-ary (each node can have multiple children).
6. **Graphs:**
- Collections of nodes (vertices) and edges that connect pairs of nodes. Graphs can be directed (edges have a direction) or undirected.
7. **Hashing:**
- Using a hash function to map data to a fixed-size array (hash table). This allows for efficient retrieval of data based on its key.
8. **Heaps:**
- Specialized tree-based structures used to implement priority queues. A binary heap is commonly used, where the value of each node is less than or equal to its children.
9. **Sorting and Searching:**
- Algorithms for arranging elements in a specific order (sorting) and finding a particular element efficiently (searching). Common sorting algorithms include quicksort and mergesort.
10. **Complexity Analysis:**
- Understanding and analyzing the time and space complexity of algorithms. Big O notation is often used to express the upper bound of an algorithm's growth rate.
11. **Recursion:**
- A technique where a function calls itself in order to solve a smaller instance of the same problem. Recursion is often used in tree and graph-related problems.
12. **Dynamic Programming:**
- Solving complex problems by breaking them down into simpler overlapping subproblems and solving each subproblem only once, storing the solutions for future use.
Understanding these fundamental data structure concepts is crucial for designing efficient algorithms and solving various computational problems. The choice of the appropriate data structure often depends on the specific requirements of the task at hand.
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