@article{zu213998,
          volume = {18},
          number = {1},
           title = {On convergence and compactness of spatial homeomorphisms},
          author = {?. ?. Sevost?yanov and Vladimir Ryazanov},
            year = {2013},
           pages = {85--104},
         journal = {ROMANIAN JOURNAL OF PURE AND APPLIED MATHEMATICS},
        keywords = {convergence, compactness, normality, homeomorphisms, moduli and
capacity.},
             url = {http://eprints.zu.edu.ua/13998/},
        abstract = {Various theorems on convergence of general space homeomorphisms are proved and, on this basis, theorems on convergence and compactness for classes of the
so-called ring Q-homeomorphisms are obtained. In particular, it was established
by us that a family of all ring Q-homeomorphisms f in Rn ?xing two points is
compact provided that the function Q is of ?nite mean oscillation. These results
will have broad applications to Sobolev's mappings.}
}