933. Number of Recent Calls
Description of Problem
You have a RecentCounter class which counts the number of recent requests within a certain time frame.
Implement the RecentCounter class:
RecentCounter()Initializes the counter with zero recent requests.int ping(int t)Adds a new request at timet, wheretrepresents some time in milliseconds, and returns the number of requests that has happened in the past 3000 milliseconds (including the new request). Specifically, return the number of requests that have happened in the inclusive range[t - 3000, t].
It is guaranteed that every call to ping uses a strictly larger value of t than the previous call.
Example 1:
Input
["RecentCounter", "ping", "ping", "ping", "ping"]
[[], [1], [100], [3001], [3002]]
Output
[null, 1, 2, 3, 3]
Explanation
RecentCounter recentCounter = new RecentCounter();
recentCounter.ping(1); // requests = [1], range is [-2999,1], return 1
recentCounter.ping(100); // requests = [1, 100], range is [-2900,100], return 2
recentCounter.ping(3001); // requests = [1, 100, 3001], range is [1,3001], return 3
recentCounter.ping(3002); // requests = [1, 100, 3001, 3002], range is [2,3002], return 3
Constraints:
1 <= t <= 10^9- Each test case will call
pingwith strictly increasing values oft. - At most
10^4calls will be made toping.
Solution
Code (Rust)
use std::collections::VecDeque;
struct RecentCounter {
queue: VecDeque<i32>
}
/**
* `&self` means the method takes an immutable reference.
* If you need a mutable reference, change it to `&mut self` instead.
*/
impl RecentCounter {
fn new() -> Self {
RecentCounter {
queue : VecDeque::new()
}
}
fn ping(&mut self, t: i32) -> i32 {
self.queue.push_back(t);
while (t >= 3000 && *self.queue.front().unwrap() < t - 3000)
|| *self.queue.front().unwrap() > t
{
self.queue.pop_front();
}
return self.queue.len() as i32;
}
}
/**
* Your RecentCounter object will be instantiated and called as such:
* let obj = RecentCounter::new();
* let ret_1: i32 = obj.ping(t);
*/
Complexity
- n is the number of incoming
pingrequests
Time Complexity
- \(T(n) = O(n)\)
- dequeuing at most all incoming elements
Auxiliary Space
- \(S(n) = O(n)\)