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- W2952761097 abstract "We prove a general result on equality of the weak limits of the zero counting measure, $dnu_n$, of orthogonal polynomials (defined by a measure $dmu$) and $frac{1}{n} K_n(x,x) dmu(x)$. By combining this with Mate--Nevai and Totik upper bounds on $nlambda_n(x)$, we prove some general results on $int_I frac{1}{n} K_n(x,x) dmu_sto 0$ for the singular part of $dmu$ and $int_I |rho_E(x) - frac{w(x)}{n} K_n(x,x)| dxto 0$, where $rho_E$ is the density of the equilibrium measure and $w(x)$ the density of $dmu$." @default.
- W2952761097 created "2019-06-27" @default.
- W2952761097 creator A5038838154 @default.
- W2952761097 date "2007-07-17" @default.
- W2952761097 modified "2023-09-27" @default.
- W2952761097 title "Weak convergence of CD kernels and applications" @default.
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