| Geometry of defining relations in groups AY Ol'shanskiI Springer Science & Business Media, 2012 | 718 | 2012 |
| On the problem of the existence of an invariant mean on a group AY Ol'shanskii Russian Mathematical Surveys 35 (4), 180, 1980 | 180 | 1980 |
| On residualing homomorphisms and G-subgroups of hyperbolic groups. AY Ol'shanskii IJAC 3 (4), 365-410, 1993 | 174 | 1993 |
| Геометрия определяющих соотношений в группах АЮ Ольшанский Наука, 1989 | 161 | 1989 |
| Almost Every Group is hyperbolic. AY Ol'shanskii IJAC 2 (1), 1-18, 1992 | 134 | 1992 |
| Non-amenable finitely presented torsion-by-cyclic groups AY Ol’shanskii, MV Sapir Publications Mathématiques de l'Institut des Hautes Études Scientifiques 96 …, 2003 | 124 | 2003 |
| Non-amenable finitely presented torsion-by-cyclic groups AY Ol’shanskii, MV Sapir Publications Mathématiques de l'Institut des Hautes Études Scientifiques 96 …, 2003 | 120 | 2003 |
| Сборник задач по алгебре | 119* | 2007 |
| An infinite group with subgroups of prime orders AY Ol'shanskii Izvestiya Rossiiskoi Akademii Nauk. Seriya Matematicheskaya 44 (2), 309-321, 1980 | 112 | 1980 |
| Groups of bounded period with subgroups of prime order AY Ol'shanskii Algebra and Logic 21 (5), 369-418, 1982 | 102 | 1982 |
| Lacunary hyperbolic groups AY Ol’shanskii, DV Osin, MV Sapir Geometry & Topology 13 (4), 2051-2140, 2009 | 101 | 2009 |
| The class of groups all of whose subgroups with lesser number of generators are free is generic GN Arzhantseva, AY Ol'shanskii Mathematical Notes 59 (4), 350-355, 1996 | 99* | 1996 |
| Hyperbolicity of groups with subquadratic isoperimetric inequality A YU. OL'SHANSKII International Journal of Algebra and Computation 1 (03), 281-289, 1991 | 96 | 1991 |
| The SQ-universality of hyperbolic groups AY Ol'shanskii Sbornik: Mathematics 186 (8), 1199, 1995 | 89 | 1995 |
| Isoperimetric functions of groups and computational complexity of the word problem JC Birget, AY Ol'shanskii, E Rips, MV Sapir Annals of Mathematics, 467-518, 2002 | 87 | 2002 |
| Generality of the class of groups in which subgroups with a lesser number of generators are free G Arzhantseva, AY Ol’shanskii Mat. Zametki 59, 489–496, 1996 | 87 | 1996 |
| On the Novikov-Adyan theorem AY Ol'shanskiĭ Mathematics of the USSR-Sbornik 46 (2), 203, 1983 | 85 | 1983 |
| Infinite groups with cyclic subgroups AY Ol'shanskii Doklady Akademii Nauk 245 (4), 785-787, 1979 | 83 | 1979 |
| An infinite simple Noetherian group without torsion AY Ol'shanskii Izvestiya Rossiiskoi Akademii Nauk. Seriya Matematicheskaya 43 (6), 1328-1393, 1979 | 70* | 1979 |
| On the problem of a finite basis of identities in groups AY Ol'shanskii Izvestiya Rossiiskoi Akademii Nauk. Seriya Matematicheskaya 34 (2), 376-384, 1970 | 63 | 1970 |
Mark SapirVanderbilt UniversityПодтвержден адрес электронной почты в домене vanderbilt.edu
