We investigate the existence of complete intersection threefolds X ⊂ ℙ<sup>n</sup> with only isolated, ordinary multiple points and we provide some sufficient conditions for their factoriality
AbstractIn this paper we classify all integral, non-degenerate, locally Cohen-Macaulay subvarieties ...
We generalize the result of Kawamata concerning the strong version of Fujita\u27s freeness conjectur...
We prove that for n = 8, 9, 10, 11, a nodal hypersurface of degree n in ℙ4 is factorial if it has at...
We investigate the existence of complete intersection threefolds X ⊂ ℙn with only isolated, ordinary...
Let $V\subset \bold P^5$ be a reduced and irreducible threefold of degree $s$, complete intersecti...
We give a bound on the minimal number of singularities of a nodal projective complete intersection t...
Let X be a projective variety with isolated singularities, complete intersection of a smooth hypers...
Abstract. Recently Knutsen found criteria for the curves in a complete linear system |L | on a smoot...
AbstractWe consider an algebraic set W in Rn, defined by the vanishing of k (0<k<n) polynomials, to ...
Normally one assumes isolated surface singularities to be normal. The purpose of this paper is to sh...
International audienceThe purpose of this article and of "Resolution of singularities of threefolds ...
152 pagesThis article contains the first and main part of the proof of the Resolution of Singulariti...
International audienceIn this second article, we solve the local uniformization problem for a hypers...
Normally one assumes isolated surface singularities to be normal. The purpose of this paper is to sh...
The purpose of this article and [13] is to prove theorem 2.1 below: resolution of singularities hold...
AbstractIn this paper we classify all integral, non-degenerate, locally Cohen-Macaulay subvarieties ...
We generalize the result of Kawamata concerning the strong version of Fujita\u27s freeness conjectur...
We prove that for n = 8, 9, 10, 11, a nodal hypersurface of degree n in ℙ4 is factorial if it has at...
We investigate the existence of complete intersection threefolds X ⊂ ℙn with only isolated, ordinary...
Let $V\subset \bold P^5$ be a reduced and irreducible threefold of degree $s$, complete intersecti...
We give a bound on the minimal number of singularities of a nodal projective complete intersection t...
Let X be a projective variety with isolated singularities, complete intersection of a smooth hypers...
Abstract. Recently Knutsen found criteria for the curves in a complete linear system |L | on a smoot...
AbstractWe consider an algebraic set W in Rn, defined by the vanishing of k (0<k<n) polynomials, to ...
Normally one assumes isolated surface singularities to be normal. The purpose of this paper is to sh...
International audienceThe purpose of this article and of "Resolution of singularities of threefolds ...
152 pagesThis article contains the first and main part of the proof of the Resolution of Singulariti...
International audienceIn this second article, we solve the local uniformization problem for a hypers...
Normally one assumes isolated surface singularities to be normal. The purpose of this paper is to sh...
The purpose of this article and [13] is to prove theorem 2.1 below: resolution of singularities hold...
AbstractIn this paper we classify all integral, non-degenerate, locally Cohen-Macaulay subvarieties ...
We generalize the result of Kawamata concerning the strong version of Fujita\u27s freeness conjectur...
We prove that for n = 8, 9, 10, 11, a nodal hypersurface of degree n in ℙ4 is factorial if it has at...
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