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Desingularization of a special type of arithmetic three-folds |
November |
1997 |
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Product of ordinary double points |
October |
1998 |
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Desingularization of the fibre products of the minimal regular models of Tate |
March |
1998 |
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A regular model for a singular arithmetic threefold |
October |
1999 |
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Etale morphisms and etale equivalence |
March |
2000 |
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Geodesics with respect to the second order vector fields on infinite dimensional manifolds |
September |
2006 |
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A new interpretation Of regular models |
September |
2006 |
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Conjucate connections and Infinite dimensional complete manifolds |
September |
2006 |
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Infnite dimensional second order ordinary differential equations via T^2M |
January |
2007 |
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Ordinary differential equations on infite dimensional manifolds, Balkan Balkan Journal of Geometry and its Applications |
January |
2007 |
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Segre embedding and Desingularization |
January |
2007 |
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Second order structures for sprays and connections on Frechet manifolds |
January |
2008 |
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Conjugate connections and differential equations on infinite dimensional manifolds. In Differential Geometry : Proc VIII International Colloquium on Differential Geometry |
July |
2008 |
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Splitting theorems for the double tangent bundles of Frechet manifolds, Bal¤kan Journal of Geometry and Its Applications |
January |
2010 |
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Effective Cartan-Tanaka connections for C 6-smooth strongly pseudoconvex hypersurfaces M 3 ⊂ ℂ2CrossRef |
January |
2011 |
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Effective Cartan-Tanaka connections on C 6 strongly pseudoconvex hypersurfaces M 3 ⊂ ℂ2 preprint available at |
January |
2011 |
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Higher order Hessian structures on Frechet manifolds |
January |
2011 |
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A Gröbner-bases algorithm for the computation of the cohomology of Lie (super) algebras |
December |
2012 |
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Torsion Free Covering of Quasi-Coherent Sheaves |
November |
2013 |
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CONNECTIONS AND SECOND ORDER DIFFERENTIALEQUATIONS ON INFINITE DIMENSIONAL MANIFOLDS |
January |
2013 |
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The equivalence of two different definitions for Generalzed complex structures |
January |
2013 |
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Some geometrical properties of a five-dimensional solvable Lie group, Differential Geometry - Dynamical Systems |
January |
2013 |
