EuDML | Browse

The jump of the Milnor number of an isolated singularity f 0 is the minimal non-zero difference between the Milnor numbers of f 0 and one of its deformations (f s). We prove that for the singularities in the X 9 singularity class their jumps are equal to 2.

The Smoothing Components of a Triangle Singularity. II.

E. Looijenga (1984)

Mathematische Annalen

Threefolds and deformations of surface singularities.

N.I. Shepherd-Barron, J. Kollár (1988)

Inventiones mathematicae

Torelli theorems for singularieties (Erratum).

Yakov Karpishpan (1992)

Inventiones mathematicae

Torelli theorems for singularities.

Yakov Karpishpan (1990)

Inventiones mathematicae

Towards a new interpretation of Milnor's number.

Cadavid, Carlos A., Vélez, Juan D. (2008)

Revista Colombiana de Matemáticas

Two Dimensional Quotient Singularities Deform to Quotient Singularities.

Hélène Esnault, Eckart Viehweg (1985)

Mathematische Annalen

Une propriété asymptotique des puissances symboliques d'un idéal. Application à la théorie de l'intersection sur les surfaces normales

Marcelo Morales (1982)

Annales de l'institut Fourier

Nous exprimons la multiplicité d’intersection de deux courbes se coupant au point singulier d’une surface normale en termes de valuations. C’est une généralisation du résultat connu pour les surfaces régulières.

Variation of complex structures and variation of Lie algebras.

Stephen S.-T. Yau, Craig Seeley (1990)

Inventiones mathematicae

Zum $K (π, 1)$ -Problem für isolierte Singularitäten von vollständigen Durchschnitten

Horst Knörrer (1982)

Compositio Mathematica

Нормальные формы одномерных квазиоднородных полных пересечений

А.Г. Александров (1982)

Matematiceskij sbornik

Отображение периодов и дискриминант

А.Н. Варченко (1989)

Matematiceskij sbornik

Displaying 61 – 76 of 76

Currently displaying 61 – 76 of 76