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This document discusses perfect state transfer for continuous-time quantum walks on cylindrical cones. It presents three key findings: 1) For any graph G, the double cone K2 + G has perfect state transfer if the edge connections are weighted appropriately. 2) For a family of n-vertex k-regular graphs G, there is a regular bipartite connection between G and H, where G, H ∈ G, so that the graph (K1 +G)∪(K1 +H) has perfect state transfer. 3) For a family of n-vertex k-regular graphs G, there is an intege

Author

angels_

Language

EN