A Mourre estimate for a Schroedinger operator on a binary tree

Physics – Mathematical Physics

Scientific paper

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Latex2e, 12 pages, 2 eps figures included, Presented at the Louisville AMS meeting, March 20-21, 1998

Scientific paper

Let G be a binary tree with vertices V and let H be a Schroedinger operator
acting on l^{2}(V). A decomposition of the space l^{2}(V) into invariant
subspaces is exhibited yielding a conjugate operator A, for use in the Mourre
estimate. We show that for potentials q satisfying a first order difference
decay condition, a Mourre estimate for H holds.

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