Kristian Bjerklöv

most citedThe dynamics of a class of quasi-periodic Schrödinger cocycles

4 citations · 4 across the 1 of their papers we have counts for

collaborators

2 papers

math.DS2019

Positive Lyapunov exponent for some Schrödinger cocycles over strongly expanding circle endomorphisms

Kristian Bjerklöv

We show that for a large class of potential functions and big coupling constant $λ$ the Schrödinger cocycle over the expanding map $x \mapsto b x (mod 1)$ on $T$ ha…

math.DS2013★ 4 cited

The dynamics of a class of quasi-periodic Schrödinger cocycles

Kristian Bjerklöv

Let $f : T \to R$ be a Morse function of class $C^{2}$ with exactly two critical points, let $ω \in T$ be Diophantine, and let $λ > 0$ be sufficiently large (depen…