Weighted estimates for the Riemann-Liouville operators with variable limits.
On inequalities with measures of Sobolev type embedding theorems on open sets of the real axis.
Even coefficient estimates for bounded univalent functions
Extremal coefficient properties of Pick functions are proved. Even coefficients of analytic univalent functions f with |f(z)| < M, |z| < 1, are bounded by the corresponding coefficients of the Pick functions for large M. This proves a conjecture of Jakubowski. Moreover, it is shown that the Pick functions are not extremal for a similar problem for odd coefficients.
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