Pages that link to "Item:Q5251470"
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The following pages link to Orthogonal Polynomials on the Unit Circle with Verblunsky Coefficients defined by the Skew-Shift (Q5251470):
Displaying 15 items.
- Orthogonal polynomials on the unit circle with Fibonacci Verblunsky coefficients. I: The essential support of the measure (Q390536) (← links)
- Limit-periodic Verblunsky coefficients for orthogonal polynomials on the unit circle (Q442485) (← links)
- Orthogonal polynomials on the unit circle: Verblunsky coefficients with some restrictions imposed on a pair of related real sequences (Q725744) (← links)
- Anderson localization for quasi-periodic CMV matrices and quantum walks (Q1715474) (← links)
- Concentration of eigenvalues for skew-shift Schrödinger operators (Q1938013) (← links)
- Multivariate prediction and matrix Szegő theory (Q1950170) (← links)
- Orthogonal polynomials on the unit circle with Fibonacci Verblunsky coefficients. II. Applications (Q2016504) (← links)
- Lyapunov behavior and dynamical localization for quasi-periodic CMV matrices (Q2199346) (← links)
- Anderson localization for electric quantum walks and skew-shift CMV matrices (Q2244066) (← links)
- Localization for the one-dimensional Anderson model via positivity and large deviations for the Lyapunov exponent (Q5227996) (← links)
- Anderson localization for the quasi-periodic CMV matrices with Verblunsky coefficients defined by the skew-shift (Q6040821) (← links)
- The almost sure essential spectrum of the doubling map model is connected (Q6040866) (← links)
- Localization for random CMV matrices (Q6198116) (← links)
- Anderson localization for the unitary almost Mathieu operator (Q6576893) (← links)
- Absence of bound states for quantum walks and CMV matrices via reflections (Q6652694) (← links)
