In this note we calculate the number of crepant valuations of an isolated canonical singularity 0 ∈ X : (f = 0) ⊂ Cn, which is assumed to be nondegenerate with respect to its Newton polyhedron, in terms of weightings and the Newton polyhedron of f
This work is about analytic invariants of isolated hypersurface singularities and combinatorial inva...
We prove that different expressions of the same exceptional unimodal singularity are orbifold equiva...
We give an effective method to determine the multiplier ideals and jumping numbers associated with a...
In this note we calculate the number of crepant valuations of an isolated canonical singularity 0 ∈ ...
The holomorphy conjecture states roughly that Igusa's zeta function associated to a hypersurface and...
Let $Z$ be a nondegenerate hypersurface in $d$-dimensional torus $(\mathbb{C}^*)^d$ defined by a Lau...
The purpose of this paper is to investigate order of contact on real hypersurfaces in ${\mathbb C}^n...
AbstractWe show that a polyhedral cone Γ in Rn with apex at 0 can be brought to the first quadrant b...
Hironaka’s concept of characteristic polyhedron of a singularity has been one of the most powerful a...
We classify four-dimensional quasismooth weighted hypersurfaces with small canonical class and verif...
We determine the 166104 extremal monomials of the discriminant of a quaternary cubic form. ...
152 pagesThis article contains the first and main part of the proof of the Resolution of Singulariti...
We study the hyperplane arrangements associated, via the minimal model programme, to symplectic quot...
Soit X une variété algébrique de Gorenstein à singularités rationnelles. Une résolution des singular...
Let Y be a smooth complex projective Calabi{Yau threefold. Donaldson-Thomas invariants [Tho00] are ...
This work is about analytic invariants of isolated hypersurface singularities and combinatorial inva...
We prove that different expressions of the same exceptional unimodal singularity are orbifold equiva...
We give an effective method to determine the multiplier ideals and jumping numbers associated with a...
In this note we calculate the number of crepant valuations of an isolated canonical singularity 0 ∈ ...
The holomorphy conjecture states roughly that Igusa's zeta function associated to a hypersurface and...
Let $Z$ be a nondegenerate hypersurface in $d$-dimensional torus $(\mathbb{C}^*)^d$ defined by a Lau...
The purpose of this paper is to investigate order of contact on real hypersurfaces in ${\mathbb C}^n...
AbstractWe show that a polyhedral cone Γ in Rn with apex at 0 can be brought to the first quadrant b...
Hironaka’s concept of characteristic polyhedron of a singularity has been one of the most powerful a...
We classify four-dimensional quasismooth weighted hypersurfaces with small canonical class and verif...
We determine the 166104 extremal monomials of the discriminant of a quaternary cubic form. ...
152 pagesThis article contains the first and main part of the proof of the Resolution of Singulariti...
We study the hyperplane arrangements associated, via the minimal model programme, to symplectic quot...
Soit X une variété algébrique de Gorenstein à singularités rationnelles. Une résolution des singular...
Let Y be a smooth complex projective Calabi{Yau threefold. Donaldson-Thomas invariants [Tho00] are ...
This work is about analytic invariants of isolated hypersurface singularities and combinatorial inva...
We prove that different expressions of the same exceptional unimodal singularity are orbifold equiva...
We give an effective method to determine the multiplier ideals and jumping numbers associated with a...
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