Pages that link to "Item:Q866879"
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The following pages link to Explicit examples of arbitrarily large analytic ergodic potentials with zero Lyapunov exponent (Q866879):
Displaying 13 items.
- Global theory of one-frequency Schrödinger operators (Q893850) (← links)
- Generic continuous spectrum for ergodic Schrödinger operators (Q958159) (← links)
- The set of smooth quasi-periodic Schrödinger cocycles with positive Lyapunov exponent is not open (Q1673720) (← links)
- Coexistence of absolutely continuous and pure point spectrum for kicked quasiperiodic potentials (Q2078211) (← links)
- Positive Lyapunov exponent for some Schrödinger cocycles over strongly expanding circle endomorphisms (Q2200879) (← links)
- The dynamics of a class of quasi-periodic Schrödinger cocycles (Q2339211) (← links)
- Limit-periodic Schrödinger operators with uniformly localized eigenfunctions (Q2342971) (← links)
- Dynamics of the quasi-periodic Schrödinger cocycle at the lowest energy in the spectrum (Q2466818) (← links)
- Phase transition and semi-global reducibility (Q2510674) (← links)
- Mixed spectral types for the one-frequency discrete quasi-periodic Schrödinger operator (Q2796730) (← links)
- Schrödinger operators with dynamically defined potentials (Q4600258) (← links)
- Some remarks on the dynamics of the almost Mathieu equation at critical coupling* (Q5112382) (← links)
- Exact mobility edges for 1D quasiperiodic models (Q6164332) (← links)
