Non-linear Grassmannians as coadjoint orbits S Haller, C Vizman
Mathematische Annalen 329 (4), 771-785, 2004
50 2004 Geodesic equations on diffeomorphism groups C Vizman
Symmetry Integrability and Geometry - Methods and Applications 4, 2008
34 2008 Dual pairs in fluid dynamics F Gay-Balmaz, C Vizman
Annals of Global Analysis and Geometry 41 (1), 1-24, 2012
29 2012 Flux homomorphisms and principal bundles over infinite dimensional manifolds KH Neeb, C Vizman
Monatshefte für Mathematik 139 (4), 309-333, 2003
24 2003 Generalized Euler–Poincaré equations on Lie groups and homogeneous spaces, orbit invariants and applications F Tığlay, C Vizman
Letters in Mathematical Physics 97 (1), 45-60, 2011
23 2011 Geometric dynamics on the automorphism group of principal bundles: geodesic flows, dual pairs and chromomorphism groups F Gay-Balmaz, C Tronci, C Vizman
Journal of Geometruc Mechanics 5, 39-84, 2013
16 * 2013 Geodesics on extensions of Lie groups and stability: the superconductivity equation C Vizman
Physics Letters A 284 (1), 23-30, 2001
16 2001 Principal bundles of embeddings and nonlinear Grassmannians F Gay-Balmaz, C Vizman
Annals of Global Analysis and Geometry 46 (3), 293-312, 2014
15 2014 Induced differential forms on manifolds of functions C Vizman
arXiv preprint arXiv:1111.3889, 2011
13 2011 Geodesics and curvature of semidirect product groups C Vizman
Suppl. Rendiconti Circolo Matematico di Palermo 66, 199-206, 2001
13 * 2001 PW Michor, C Vizman
arXiv preprint dg-ga/9406005, 1994
12 1994 Dual pairs in resonances DD Holm, C Vizman
Journal of Geometric Mechanics 4 (3), 297-311, 2012
11 * 2012 Totally geodesic subgroups of diffeomorphisms S Haller, J Teichmann, C Vizman
Journal of Geometry and Physics 42 (4), 342-354, 2002
9 2002 Lichnerowicz cocycles and central Lie group extensions C Vizman
Analele Univ. din Timisoara 48, 285-297, 2010
8 2010 Contact dual pairs A Monica Blaga, M Amelia Salazar, A Giuseppe Tortorella, C Vizman
International Mathematics Research Notices 2020 (22), 8818-8877, 2020
7 2020 Universal central extension of the Lie algebra of Hamiltonian vector fields B Janssens, C Vizman
International Mathematics Research Notices 2016 (16), 4996-5047, 2016
7 2016 A dual pair for free boundary fluids F Gay-Balmaz, C Vizman
International Journal of Geometric Methods in Modern Physics 12 (07), 1550068, 2015
7 2015 The group structure for jet bundles over Lie groups C Vizman
Journal of Lie Theory 23, 885-897, 2013
7 2013 Central extensions of the Lie algebra of symplectic vector fields C Vizman
J. Lie Theory 16, 297-309, 2006
7 2006 Abelian extensions via prequantization C Vizman
Annals of Global Analysis and Geometry 39 (4), 361-386, 2011
6 2011 
François Gay-BalmazCNRS, Ecole Normale Superieure, ParisAdresă de e-mail confirmată pe lmd.ens.fr
