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- W2795612662 abstract "We construct infinite families of graphs in which pretty good state transfer can be induced by adding a potential to the nodes of the graph (i.e. adding a number to a diagonal entry of the adjacency matrix). Indeed, we show that given any graph with a pair of cospectral nodes, a simple modification of the graph, along with a suitable potential, yields pretty good state transfer (i.e. asymptotically perfect state transfer) between the nodes. This generalizes previous work, concerning graphs with an involution, to asymmetric graphs." @default.
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- W2795612662 date "2018-04-05" @default.
- W2795612662 modified "2023-10-18" @default.
- W2795612662 title "Pretty good quantum state transfer in asymmetric graphs via potential." @default.
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