Pages that link to "Item:Q329469"
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The following pages link to On higher-order Szegő theorems with a single critical point of arbitrary order (Q329469):
Displaying 11 items.
- Zeroes of the spectral density of the Schrödinger operator with the slowly decaying Wigner-von Neumann potential (Q329991) (← links)
- On a conjecture for higher-order Szegő theorems (Q359606) (← links)
- Higher-order Szegő theorems with two singular points (Q555889) (← links)
- An algebra model for the higher-order sum rules (Q1615983) (← links)
- Large deviations and sum rules for spectral theory: a pedagogical approach (Q1624170) (← links)
- Large deviations and the Lukic conjecture (Q1626585) (← links)
- \(\ell^2\) bounded variation and absolutely continuous spectrum of Jacobi matrices (Q1749259) (← links)
- A matrix version of a higher-order Szegő theorem (Q2029809) (← links)
- Spectral edge behavior for eventually monotone Jacobi and Verblunsky coefficients (Q2335840) (← links)
- Sum rules and large deviations for spectral measures on the unit circle (Q2973394) (← links)
- The Golinskii-Ibragimov method and a theorem of Damanik and Killip (Q4435769) (← links)
