Pages that link to "Item:Q1874645"

The following pages link to On the nature of the spectrum of the quasi-periodic Schrödinger operator. (Q1874645):

Displaying 18 items.

• On integral separation of bounded linear random differential equations (Q317099) (← links)
• Working session: Quasiperiodic Schrödinger operators. Abstracts from the working session held April 1--7, 2012. (Q343329) (← links)
• Abundance of mode-locking for quasiperiodically forced circle maps (Q529968) (← links)
• On the Lyapunov exponent of certain \(SL (2,\mathbb R)\)-valued cocycles. II (Q609440) (← links)
• On \({SL(2, \mathbb R)}\) valued smooth proximal cocycles and cocycles with positive Lyapunov exponents over irrational rotation flows (Q650164) (← links)
• Resonance tongues and spectral gaps in quasi-periodic Schrödinger operators with one or more frequencies. A numerical exploration (Q650178) (← links)
• Cantor spectrum for the quasi-periodic Schrödinger equation (Q810730) (← links)
• Zero-measure Cantor spectrum for Schrödinger operators with low-complexity potentials (Q876114) (← links)
• Cantor spectrum for Schrödinger operators with potentials arising from generalized skew-shifts (Q999253) (← links)
• Resonance tongues and instability pockets in the quasi-periodic Hill-Schrödinger equation (Q1411068) (← links)
• On quasi-periodic lattice Schrödinger operators. (Q1433906) (← links)
• Rotation number and exponential dichotomy for linear Hamiltonian systems: from theoretical to numerical results (Q1949241) (← links)
• Construction of quasiperiodic Schrödinger operators with Cantor spectrum (Q2330444) (← links)
• Resonance tongues in the quasi-periodic Hill-Schrödinger equation with three frequencies (Q2430536) (← links)
• Hill's equation with quasi-periodic forcing: resonance tongues, instability pockets and global phenomena (Q4224739) (← links)
• Cantor Spectrum for a Class of $C^2$ Quasiperiodic Schrödinger Operators (Q4611935) (← links)
• (Q4806620) (← links)
• (Q5394954) (← links)