| Projective differential geometry old and new: from the Schwarzian derivative to the cohomology of diffeomorphism groups V Ovsienko, S Tabachnikov Cambridge University Press, 2005 | 228* | 2005 |
| Projective differential geometry old and new: from the Schwarzian derivative to the cohomology of diffeomorphism groups V Ovsienko, S Tabachnikov Cambridge University Press, 2004 | 211 | 2004 |
| The super Korteweg-de Vries equation as an Euler equation VY Ovsienko, BA Khesin Funktsional. Anal. i Prilozhen 21 (4), 81-82, 1987 | 176* | 1987 |
| Projectively equivariant symbol calculus PBA Lecomte, VY Ovsienko Letters in Mathematical Physics 49 (3), 173-196, 1999 | 126 | 1999 |
| Conformally equivariant quantization: existence and uniqueness C Duval, P Lecomte, V Ovsienko Ann. Inst. Fourier (Grenoble) 49 (6), 1999-2029, 1999 | 109 | 1999 |
| The Pentagram map: a discrete integrable system V Ovsienko, R Schwartz, S Tabachnikov Communications in Mathematical Physics 299 (2), 409-446, 2010 | 106 | 2010 |
| Differential operators on supercircle: conformally equivariant quantization and symbol calculus H Gargoubi, N Mellouli, V Ovsienko Letters in Mathematical Physics 79 (1), 51-65, 2007 | 78 | 2007 |
| What is the Schwarzian derivative V Ovsienko, S Tabachnikov Notices of the AMS 56 (1), 34-36, 2009 | 71 | 2009 |
| Space of second order linear differential operators as a module over the Lie algebra of vector fields C Duval, V Ovsienko Adv. Math. 132 (2), 316-333, 1994 | 69 | 1994 |
| Conformally equivariant quantum Hamiltonians C Duval, V Ovsienko Selecta Mathematica 7 (3), 291, 2001 | 66* | 2001 |
| Three cocycles on Diff (S 1) generalizing the Schwarzian derivative S Bouarroudj, VY Ovsienko International Mathematics Research Notices 1998 (1), 25-39, 1998 | 65 | 1998 |
| Deforming the Lie algebra of vector fields on S1 inside the Lie algebra of pseudodifferential symbols on S1 V Ovsienko, C Roger Translations of the American Mathematical Society-Series 2 194, 211-226, 1999 | 63* | 1999 |
| Deforming the Lie Algebra of Vector Fields on S^1 Inside the Poisson Algebra on? T* S 1 V Ovsienko, C Roger Communications in mathematical physics 198 (1), 97-110, 1998 | 63 | 1998 |
| Generalizations of Virasoro group and Virasoro algebra through extensions by modules of tensor-densities on S1 V Ovsienko, C Roger Indagationes Mathematicae 9 (2), 277-288, 1998 | 58 | 1998 |
| Looped cotangent Virasoro algebra and non-linear integrable systems in dimension 2+ 1 V Ovsienko, C Roger Communications in mathematical physics 273 (2), 357-378, 2007 | 55 | 2007 |
| Extensions of the Virasoro group and the Virasoro algebra by modules of tensor densities on S 1 VY Ovsienko, C Roger Functional Analysis and Its Applications 30 (4), 290-291, 1996 | 53 | 1996 |
| Liouville-Arnold integrability of the pentagram map on closed polygons V Ovsienko, RE Schwartz, S Tabachnikov arXiv preprint arXiv:1107.3633, 2011 | 50 | 2011 |
| Cohomology of the vector fields Lie algebra and modules of differential operators on a smooth manifold PBA Lecomte, VY Ovsienko Compositio Mathematica 124 (1), 95-110, 2000 | 50 | 2000 |
| Multi-parameter deformations of the module of symbols ofdifferential operators B Agrebaoui, F Ammar, P Lecomte, V Ovsienko International Mathematics Research Notices 2002 (16), 847-869, 2002 | 49 | 2002 |
| Space of linear differential operators on the real line as a module over the Lie algebra of vector fields H Gargoubi, V Ovsienko Internat. Math. Res. Notices 1996 (5), 235–251, 1996 | 49 | 1996 |
Serge TabachnikovProfessor of Mathematics, Penn StateEmail verificata su math.psu.edu
