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An analytical approach is developed to obtain the exact expressions for the two-point resistance, and the total effective resistance of the complete graph minus $N$ edges of the opposite vertices. The...
Abstract: We study the antiferromagnetic Potts model on the Erdos-Renyi random graph. By identifying a suitable interpolation structure and proving an extended variational principle we show that the r...
Abstract: We study the behavior of the Chern classes of graph hypersurfaces under the operation of deletion-contraction of an edge of the corresponding graph. We obtain an explicit formula when the ed...
We study the quantum query complexity of minor-closed graph properties, which include such problems as determining whether a graph is planar, is a forest, or does not contain a path of a given length....
We describe new constructions of graphs which exhibit perfect state transfer on continuoustime quantum walks. Our constructions are based on variants of the double cones [8, 3, 2] and the Cartesian ...
The entanglement properties of a multiparty pure state are invariant under local unitary transformations. The stabilizer dimension of a multiparty pure state characterizes how many types of such local...
2006Vol.46No.2pp.261-264DOI: Influence of Inhomogeneity on Critical Behavior of Earthquake Model on Random Graph ZHANG Duan-Ming, SUN Fan, YU Bo-Ming, PAN Gui-Jun, YIN Yan-Ping, L...
In decision tree models, considerable attention has been paid on the effect of symmetry on computational complexity.That is, for a permutation group Γ, how low can the complexity be for any boolean fu...

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