@article{zu213838,
          volume = {62},
          number = {2},
          author = {?. ?. ???????????},
           title = {? ?????????? ????? ????????? ???????????, ????? ?????, ??? ???????????????},
       publisher = {??????????? ???????? ????},
         journal = {??????????? ???????????? ??????},
           pages = {215--230},
            year = {2010},
             url = {http://eprints.zu.edu.ua/13838/},
        abstract = {It is shown that if a point x0 2 Rn; n ? 3; is an essential isolated singularity of an open discrete
Q-mapping f WD ! Rn; Bf is the set of branch points of f in D; and a point z0 2 Rn is an
asymptotic limit of f at the point x0; then, for any neighborhood U containing the point x0; the
point z0 2 f .Bf
{$\backslash$} U/ provided that the function Q has either a finite mean oscillation at the point
x0 or a logarithmic singularity whose order does not exceed n}
}