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Sep 6, 2020 at 23:01 vote accept Joe Silverman
Sep 6, 2020 at 22:54 comment added Joe Silverman Thanks. This is all very helpful, especially the use of the symmetry group of the graph, and the representation that you describe, to deduce factorization. For my graphs, I expect that the symmetry group is fairly large, but not necessarily easy to compute, so I may be able to play the factorization off against potential pieces of the symmetry group. In any case, you've provided me much food for thought.
Sep 6, 2020 at 20:21 comment added Mirco A. Mannucci Marvelous. Particularly your blog post: I wonder if there is some literature on taking your "toy model" seriously. By this I mean: can one approximate at any level of accuracy any quantum system as a graph quantum model when the finite graph grows? I bet it can. On a related note: Feynman ' s approach via paths actually becomes quantum random walks on your graph, and no infinities involved...
Sep 6, 2020 at 17:33 history edited Qiaochu Yuan CC BY-SA 4.0
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Sep 6, 2020 at 8:26 history answered Qiaochu Yuan CC BY-SA 4.0