- #1
hddd123456789
- 92
- 0
Hi, I've been reading up a bit on the shortest path problem in graph theory and was wondering if the problem I'm trying to solve is a variation of the same graph theory problem.
Say you have a grid of vertices and edges representing aisles and cross-aisles in a warehouse. In a standard picking problem, you will have to go and pick items up in various locations throughout the warehouse.
The algorithm that I found is for single pair shortest path meaning that there is one source and one goal. Am I right in thinking that what I need is an algorithm that takes a single source with multiple goals (pick locations) and then finds the shortest path from the source that goes through all the goals? Is there such an algorithm?
Say you have a grid of vertices and edges representing aisles and cross-aisles in a warehouse. In a standard picking problem, you will have to go and pick items up in various locations throughout the warehouse.
The algorithm that I found is for single pair shortest path meaning that there is one source and one goal. Am I right in thinking that what I need is an algorithm that takes a single source with multiple goals (pick locations) and then finds the shortest path from the source that goes through all the goals? Is there such an algorithm?