@article{Sevost’yanov_2015, title={Analog of the Montel Theorem for Mappings of the Sobolev Class with Finite Distortion}, volume={67}, url={https://umj.imath.kiev.ua/index.php/umj/article/view/2025}, abstractNote={We study the classes of mappings with unbounded characteristic of quasiconformality and obtain a result on the normal families of open discrete mappings $f : D → ℂ \backslash \{a, b\}$ from the class $W\{\text{loc}^{1,1}$ with finite distortion that do not take at least two fixed values $a 6 ≠ b$ in $ℂ$ whose maximal dilatation has a majorant of finite mean oscillation at every point. This result is an analog of the well-known Montel theorem for analytic functions and is true, in particular, for the so-called $Q$-mappings.}, number={6}, journal={Ukrains’kyi Matematychnyi Zhurnal}, author={Sevost’yanov, E. A.}, year={2015}, month={Jun.}, pages={829-837} }