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354 points misonic | 1 comments | | HN request time: 0s | source
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cherryteastain ◴[] No.42469706[source]
There are a lot of papers using GNNs for physics simulations (e.g. computational fluid dynamics) because the unstructured meshes used to discretize the problem domain for such applications map very neatly to a graph structure.

In practice, every such mesh/graph is used once to solve a particular problem. Hence it makes little sense to train a GNN for a specific graph. However, that's exactly what most papers did because no one found a way to make a GNN that can adjust well to a different mesh/graph and different simulation parameters. I wonder if there's a breakthrough waiting just around the corner to make such a generalization possible.

replies(2): >>42470241 #>>42470602 #
1. zmgsabst ◴[] No.42470602[source]
A general graph solver has to be a general intelligence, since it would be able to successfully model category theory.