Deque & Priority Queue
Advanced queue data structures for specialized applications and optimizations.
Double-ended queue operations
- Deque Operations: Add/remove from both ends
- Front Operations: Add/remove from front
- Back Operations: Add/remove from back
- Efficient Implementation: Using circular buffer or linked list
Heap implementation
- Min-Heap: Parent is smaller than children
- Max-Heap: Parent is larger than children
- Heap Operations: Insert, extract, heapify
- Array Representation: Using array to represent heap
Top K problems
- Top K Elements: Find k largest/smallest elements
- Top K Frequent: Find k most frequent elements
- Top K Closest: Find k closest points
- Heap-based Solution: Using heap for efficient solution
Median finding
- Running Median: Find median in stream of numbers
- Two Heaps: Using min-heap and max-heap
- Balanced Heaps: Maintaining equal size heaps
- Dynamic Median: Updating median as new elements arrive
Task prioritization
- Priority Queue: Tasks with different priorities
- Heap-based Priority: Using heap for priority queue
- Dynamic Priorities: Changing task priorities
- Scheduling Algorithms: Priority-based scheduling