@article{Zabolotnii_2020, title={The problem of V. N. Dubinin for symmetric multiconnected domains}, volume={72}, url={https://umj.imath.kiev.ua/index.php/umj/article/view/6064}, DOI={10.37863/umzh.v72i11.6064}, abstractNote={<p>UDC 517.54<br>We consider a quite general problem from the geometric theory of functions on finding a maximal value of the product of the inner radii of $n$ non-overlapping domains, which contain points of the unit circle and are symmetric with respect to the unit circle, and the $\gamma$-powered inner radius of a domain containing the origin. <br>In this paper, we solve this problem for $n\geq 20$ and $1&lt;\gamma\leq n^{\frac{2}{3}-q(n)}.$</p&gt;}, number={11}, journal={Ukrains’kyi Matematychnyi Zhurnal}, author={Zabolotnii , Ya. V.}, year={2020}, month={Nov.}, pages={1502-1509} }