Pages that link to "Item:Q4684230"
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The following pages link to The growth of polynomials orthogonal on the unit circle with respect to a weight $w$ that satisfies $w,w^{-1}\in L^\infty( {\mathbb{T}})$ (Q4684230):
Displaying 4 items.
- On Schur parameters in Steklov's problem (Q505897) (← links)
- Polynomial projections in \(C[-1,1]\) and \(L^1(-1,1)\) with growth \(n^Y\), \(0<Y\leq 1/2\) (Q1283893) (← links)
- Randomized Verblunsky parameters in Steklov's problem (Q1791525) (← links)
- Mate-Nevai-Totik theorem for Krein systems (Q2039330) (← links)