Probabilistic averages of Jacobi operators

Mathematics – Spectral Theory

Scientific paper

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Scientific paper

I study the Lyapunov exponent and the integrated density of states for
general Jacobi operators. The main result is that questions about these, can be
reduced to questions about ergodic Jacobi operators. Then, I apply this to
$a(n) = 1$ and $b(n) = f(n^\rho \pmod{1})$ for $\rho > 0$ not an integer, and
to obtain a probabilistic version of the Denisov--Rakhmanov--Remling Theorem.

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