...

/

Feature #15: Queue Reconstruction by Priority

Feature #15: Queue Reconstruction by Priority

Implement the "Queue Reconstruction by Priority" feature for our "Operating System" project.

Description

A process queue contains the process priority. It also contains the number of processes ahead of a process in the queue that has a priority not less than its own. Suppose that the OS crashed and now we only have an array of processes, with each process at a random position in the array. In this feature, we’ll reconstruct the process queue from the information available to us.

Each element in the 2D array consists of a process’s priority and the number of processes with a higher or equal priority that are ahead of it in the queue. An entry [pi, ki] represents that a process with priority pi has ki other processes, with a priority of at least pi, ahead of it in the queue.

Our task is to reconstruct and return the process queue.

Let’s look at a few examples of this:

Solution

A process with a lower priority does not affect the placement of k processes with a higher priority. So, we will first insert the processes with a higher priority, into the output array. We will start by sorting the input array in descending order of process priority, and then in ascending order of the k-value. We will:

  • Sort the processes by priority, in a descending order.
  • Sort the processes with the same priority in ascending order of k.

We will pick elements from the sorted array, starting at index 0. If the element picked is [pi, ki], it will be inserted at index k in the output array. The following slides demonstrate this procedure:

Let’s take a look at an example of this:

Press + to interact
fn reconstruct_queue(process:&mut Vec<Vec<i32>>)-> Vec<Vec<i32>> {
let mut temp: Vec<(i32,i32)> = Vec::new();
let mut temp2: Vec<(i32,i32)> = vec![(0,0);process.len()];
for k in 0..process.len()
{
temp.push((process[k][0], process[k][1]));
}
// First sort priorities by priority and then by the k value.
// priority in descending order and k value in ascending order.
temp.sort();
temp.reverse();
for i in 0..temp.len()-1
{
if temp[i].0 == temp[i+1].0
{
if temp[i].1 >temp[i+1].1
{
let t =temp[i];
temp[i] = temp[i+1];
temp[i+1] =t;
}
}
}
for i in 0..temp.len(){
temp2.insert(temp[i].1 as usize, temp[i]);
}
// Place the result back in original 2d array
for l in 0..process.len(){
process[l][0] = temp2[l].0;
process[l][1] = temp2[l].1;
}
return process.to_vec();
}
fn main(){
let mut p: Vec<Vec<i32>> = vec![vec![7,0], vec![4,4],vec![7,1],vec![5,0],vec![6,1],vec![5,2]];
let sol = reconstruct_queue(&mut p);
println!("{:?}",sol);
}
...