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Solve 4 LeetCode algorithm problems
This set evaluates algorithmic problem-solving and mastery of core data structures and algorithms, covering function execution tracking, interval overlap and resource allocation, vertical-order tree traversal, and selection for kth-order statistics.
Question
LeetCode 636. Exclusive Time of Functions LeetCode 253. Meeting Rooms II LeetCode 314. Binary Tree Vertical Order Traversal LeetCode 215. Kth Largest Element in an Array
https://leetcode.com/problems/exclusive-time-of-functions/description/ https://leetcode.com/problems/meeting-rooms-ii/description/ https://leetcode.com/problems/binary-tree-vertical-order-traversal/description/ https://leetcode.com/problems/kth-largest-element-in-an-array/description/
Exclusive Time of Functions Logs
Given n functions labeled 0..n-1 and a list of log entries describing start and end times of function calls on a single-threaded CPU, compute the exclusive execution time for each function. Each log entry is a string "function_id:type:timestamp", where type is "start" or "end". A "start" entry at time t means the function begins at the start of time t. An "end" entry at time t means the function ends at the end of time t (inclusive). Logs are in chronological order and properly nested (well-formed). Return an array ans of length n where ans[i] is the total time spent executing function i excluding time spent in functions it calls (including recursive calls).
Constraints
- 1 <= n <= 10^4
- 1 <= len(logs) <= 10^5
- 0 <= function_id < n
- 0 <= timestamp <= 10^9
- logs are in chronological order
- each start has a corresponding end; calls are properly nested
- single-threaded execution; at most one function runs at any time
Examples
Example 1
Input: n = 2, logs = ["0:start:0","1:start:2","1:end:5","0:end:6"]
Output: [3, 4]
Explanation: Function 0 runs at times [0,1] (2 units) and [6,6] (1 unit) for total 3. Function 1 runs from [2,5] (4 units).
Example 2
Input: n = 1, logs = ["0:start:0","0:end:0"]
Output: [1]
Explanation: Single function runs for one unit at time 0.
Hints
- Use a stack to track the active function ids.
- Keep a variable prev to mark the start of the current uninterrupted interval.
- On a start at time t, add t - prev to the current top function before pushing the new one, then set prev = t.
- On an end at time t, pop and add t - prev + 1 to that function, then set prev = t + 1.
Approach
Maintain a stack of active function ids and a pointer prev to the start of the currently running time segment. When a new function starts at time t, the function on top of the stack was running exclusively from prev to t-1, so attribute t - prev to it, then push the new function and set prev to t. When the current function ends at time t, attribute t - prev + 1 to it (end is inclusive), pop it, and set prev to t + 1 to mark the next free time unit. This correctly accumulates exclusive times while respecting nested calls and recursion.
- Time complexity: O(len(logs))
- Space complexity: O(n + depth_of_call_stack)