Skip to main content
add assignment
Source Link
John Machacek
  • 7.9k
  • 1
  • 23
  • 40

This seems to be the matchingassingment/matching problem for the National Resident Matching Program which is closely related to the stable marriage problem.

In the resident matching problem your $C_i$ are medical students which have finished and need to apply to do residency. The $P_i$ are hospitals where they can train. Each hospital has some limit $p_i$ of people they can train.

Here is a video explaining the algorithm from the National Resident Matching Program.

This seems to be the matching problem for the National Resident Matching Program which is closely related to the stable marriage problem.

In the resident matching problem your $C_i$ are medical students which have finished and need to apply to do residency. The $P_i$ are hospitals where they can train. Each hospital has some limit $p_i$ of people they can train.

Here is a video explaining the algorithm from the National Resident Matching Program.

This seems to be the assingment/matching problem for the National Resident Matching Program which is closely related to the stable marriage problem.

In the resident matching problem your $C_i$ are medical students which have finished and need to apply to do residency. The $P_i$ are hospitals where they can train. Each hospital has some limit $p_i$ of people they can train.

Here is a video explaining the algorithm from the National Resident Matching Program.

Source Link
John Machacek
  • 7.9k
  • 1
  • 23
  • 40

This seems to be the matching problem for the National Resident Matching Program which is closely related to the stable marriage problem.

In the resident matching problem your $C_i$ are medical students which have finished and need to apply to do residency. The $P_i$ are hospitals where they can train. Each hospital has some limit $p_i$ of people they can train.

Here is a video explaining the algorithm from the National Resident Matching Program.