@article{zu214092,
          volume = {24},
          number = {1},
           title = {On spatial mappings with integral restrictions on the characteristic},
          author = {?. ?. Sevost?yanov},
            year = {2012},
           pages = {1--17},
         journal = {Algebra i analiz},
             url = {http://eprints.zu.edu.ua/14092/},
        abstract = {For a given domain D ? Rn, some families F of mappings f : D ! Rn,
n ? 2 are studied; such families are more general than the mappings with bounded
distortion. It is proved that a family is equicontinuous if
R1
?0
d?
?[??1(?)]
1
n?1
= 1,
where the integral depends on each mapping f 2 F, ? is a special function, and
?0 {\ensuremath{>}} 0 is fixed. Under similar restrictions, removability results are obtained for
isolated singularities of f. Also, analogs of the well-known Sokhotsky?Weierstrass
and Liouville theorems are proved.}
}