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Hi @qubit0 ! thanks for your interest in OTT. I'd say the proper (and earlier) reference for this line of work is the thread of approaches on the fused Gromov-Wasserstein distance. You can look in particular at: I don't think we have a notebook illustrating FGW, but POT has a simple one: Note however we do implement FGW, and I think ours is likely to be the most efficient implementation around, since folks at MOSCOT use it at fairly large scales, see e.g. https://moscot.readthedocs.io/en/latest/tutorials/tutorial_spatial_alignment.html) To run FGW, you need to instantiate a quadratic problem. Here, typically, the Once your problem is defined, you can call a GW solver on it. |
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For a given data, I can make different graphs. Since the graph is going to be made from the same data, these graphs will have the same number of nodes. If I make two different graphs then what would be the best way to make the distance between these graphs?
This paper (https://arxiv.org/pdf/1901.06003.pdf) uses the Gromov-Wasserstien distance. I am very new to the field of OT. I am slowly going through literature and lectures to understand OT. I would love to know if there is an OT way to do the aforementioned task. If yes then how would I use ott-jax to do so?
Thanks!
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