Partial data from fractional random walks on finite graphs determines a gauge class of the transition matrix and allows recovery of the graph and conductivity when the matrix is known.
A reduction of the fractional C alder \'o n problem to the local C alder \'o n problem by means of the caffarelli-silvestre extension
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An inverse problem for fractional random walks on finite graphs
Partial data from fractional random walks on finite graphs determines a gauge class of the transition matrix and allows recovery of the graph and conductivity when the matrix is known.