Erratum: "The problem of deficiency indices for discrete Schrödinger operators on locally finite graphs"

Abstract

In this note we answer negatively to our conjecture concerning the deficiency indices. More precisely, given any non-negative integer $n$, there is locally finite graph on which the adjacency matrix has deficiency indices $(n,n)$.

Typos and clarifications. The full title is Erratum: "The problem of deficiency indices for discrete Schrödinger operators on locally finite graphs" [J. Math. Phys. (52), 063512 (2011)]. It will be publish in J. Math. Phys

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• The problem of deficiency indices for discrete Schrödinger operators on locally finite graphs