AbstractWe study the subvariety of integrable 1-forms in a finite-dimensional vector space W⊂Ω1(Cn,0). We prove that the irreducible components with dimension comparable with the rank of W are of minimal degree
A variety of minimal degree is one of the basic objects in projective algebraic geometry and has bee...
AbstractConditions and a criterion for the presence of minimal components in the foliation of a Mors...
AbstractLet X⊂Pr be a variety of almost minimal degree which is the projected image of a rational no...
AbstractWe study the subvariety of integrable 1-forms in a finite-dimensional vector space W⊂Ω1(Cn,0...
Abstract. We study the subvariety of integrable 1-forms in a finite dimen-sional vector space W ⊂ Ω1...
Many classical results in algebraic geometry arise from investigating some extremal behaviors that a...
The space of codimension one holomorphic foliations of degree 1 in a projective space has an irreduc...
The classification of all projective varieties of minimal degree is due to the successive contribut...
AbstractIn this paper we prove, using a refinement of Terracini's Lemma, a sharp lower bound for the...
AbstractTo provide a geometrical description of the classification theory and the structure theory o...
Abstract. To complete the classification theory and the structure theory of varieties of almost mini...
Let F(r, d) denote the moduli space of algebraic foliations of codimension one and degree d in compl...
AbstractIn this article we study non-linearly normal smooth projective varieties X⊂Pr of deg(X)=codi...
An algebraic foliation of the projective plane over a field k can be given either by a vector field or...
To provide a geometrical description of the classification theory and the structure theory of variet...
A variety of minimal degree is one of the basic objects in projective algebraic geometry and has bee...
AbstractConditions and a criterion for the presence of minimal components in the foliation of a Mors...
AbstractLet X⊂Pr be a variety of almost minimal degree which is the projected image of a rational no...
AbstractWe study the subvariety of integrable 1-forms in a finite-dimensional vector space W⊂Ω1(Cn,0...
Abstract. We study the subvariety of integrable 1-forms in a finite dimen-sional vector space W ⊂ Ω1...
Many classical results in algebraic geometry arise from investigating some extremal behaviors that a...
The space of codimension one holomorphic foliations of degree 1 in a projective space has an irreduc...
The classification of all projective varieties of minimal degree is due to the successive contribut...
AbstractIn this paper we prove, using a refinement of Terracini's Lemma, a sharp lower bound for the...
AbstractTo provide a geometrical description of the classification theory and the structure theory o...
Abstract. To complete the classification theory and the structure theory of varieties of almost mini...
Let F(r, d) denote the moduli space of algebraic foliations of codimension one and degree d in compl...
AbstractIn this article we study non-linearly normal smooth projective varieties X⊂Pr of deg(X)=codi...
An algebraic foliation of the projective plane over a field k can be given either by a vector field or...
To provide a geometrical description of the classification theory and the structure theory of variet...
A variety of minimal degree is one of the basic objects in projective algebraic geometry and has bee...
AbstractConditions and a criterion for the presence of minimal components in the foliation of a Mors...
AbstractLet X⊂Pr be a variety of almost minimal degree which is the projected image of a rational no...