Vladimir Soucek

Professor
Mathematical Institute of Charles University, Management of the Faculty, Faculty of Mathematics and Physics
Charles University, Prague
E-mail: soucek@karlin.mff.cuni.cz
Page: http://www.karlin.mff.cuni.cz/~soucek

Fields of interest

Differential geometry
Invariant operators

Recent publications

V. Soucek, M. Eastwood, and P. Somberg:
The uniqueness of the Joseph ideal for the classical groups,
preprint available at http://arxiv.org/abs/math/0512296

V. Soucek, A. Cap:
Subcomplexes in curved BGG sequences,
preprint available at http://arxiv.org/abs/math/0508534

V. Soucek, F. Colombo, and D. Struppa:
Invariant operators for several Fueter operators,
Jour. Geom. Phys., Vol. 56(7), (2006), pp. 1175-1191.

V. Soucek, D. Calderbank, T. Diemmer:
Ricci-corrected derivatives and invariant differential operators,
Diff.Geom.Appl., Vol. 23(2), (2005), pp. 149-175.

V. Soucek, L. Krump:
Hasse diagrams for parabolic geometries,
In: Proc. of the 22nd Winter School Geometry and Physics, Srni, 2002,
Suppl. Ai Rend. Circ. Mat. Palermo, II, Vol. 71, (2003), pp. 133-141.

V. Soucek, J. Bures, F. Sommen, P. Van Lancker:
Symmetric analogues of Rarita-Schwinger equations,
Ann. Global Anal.and Geometry, Vol. 21, (2002), pp. 215-240.

V. Soucek, A. Cap, J. Slovak:
Bernstein-Gelfand-Gelfand sequences,
Ann.Math., Vol. 154, (2001), pp. 97-113.

V. Soucek, J. Slovak:
Invariant operators of the first order on manifolds with a given parabolic structure,
In: Soc. Math. de France, Paris, (2001), pp. 251-276.

V. Soucek, J. Bures, F. Sommen, P. Van Lancker:
Rarita-Schwinger type operators in Cliffor analysis,
Jour. Funct. Analysis, Vol. 185, (2001), pp. 425-455.