Skip to content

Latest commit

 

History

History
26 lines (17 loc) · 1.93 KB

File metadata and controls

26 lines (17 loc) · 1.93 KB

636. Exclusive Time of Functions

On a single-threaded CPU, we execute a program containing n functions. Each function has a unique ID between 0 and n-1.

Function calls are stored in a call stack: when a function call starts, its ID is pushed onto the stack, and when a function call ends, its ID is popped off the stack. The function whose ID is at the top of the stack is the current function being executed. Each time a function starts or ends, we write a log with the ID, whether it started or ended, and the timestamp.

You are given a list logs, where logs[i] represents the ith log message formatted as a string "{function_id}:{"start" | "end"}:{timestamp}". For example, "0:start:3" means a function call with function ID 0 started at the beginning of timestamp 3, and "1:end:2" means a function call with function ID 1 ended at the end of timestamp 2. Note that a function can be called multiple times, possibly recursively.

A function's exclusive time is the sum of execution times for all function calls in the program. For example, if a function is called twice, one call executing for 2 time units and another call executing for 1 time unit, the exclusive time is 2 + 1 = 3.

Return the exclusive time of each function in an array, where the value at the ith index represents the exclusive time for the function with ID i.

Intution

just a hashmap? Map the id : start - last start -> accumulate timer. So just for loop the logs, and for the start we record the time and id. For the end, we calculate the cur - last and add it to the result. Then we need to keep running the application before...So this is a stack.

Approach

  1. Use a stack to store the id and start time
  2. For each log, if it is start, push the id and start time to the stack
  3. If it is end, pop the stack and calculate the time and add it to the result. Then update the last time to the current time + 1

Complexity

  • Time complexity: $$O(N)$$

  • Space complexity: $$O(N)$$