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- W2950603944 abstract "A Jacobi matrix with $a_nto 1$, $b_nto 0$ and spectral measure $nu'(x)dx + dnu_{sing}(x)$ satisfies the SzegH o condition if $int_{0}^pi ln bigl[ nu'(2costheta) bigr] dtheta$ is finite. We prove that if $a_n = 1 + frac {alpha}{n} + O(n^{-1-eps})$ and $b_n = frac {beta}{n} + O(n^{-1-eps})$ with $2alpha ge |beta|$ and $eps>0$, then the corresponding matrix is SzegH o." @default.
- W2950603944 created "2019-06-27" @default.
- W2950603944 creator A5059199669 @default.
- W2950603944 date "2002-10-30" @default.
- W2950603944 modified "2023-10-16" @default.
- W2950603944 title "The Szego Condition for Coulomb Jacobi Matrices" @default.
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