In this paper are computed the Poincare series of the highest local cohomology of the
modules of regular forms on a nondegenerate quasihomogeneous singularity and the …

Following the famous Riemann's work [1J by moduli one means complex coordinates on a
moduli space especially on a moduli space of compact complex spaces. One can define this …

In this paper the author presents an approach to the problem of classifying
quasihomogeneous singularities, based on the use of simple properties of deformation …

The article is devoted to the study of the classification problem for Saito free divisors making
use of the deformation theory of varieties. In particular, in the quasihomogeneous case, we …

В этой работе мы разберем несколько приложений формул для вычи сления
различных целочисленных инвариантов квазиоднородной особен ности, полученных …

Modular families and modular spaces for quasi-homogeneous isolated complete
intersection curve-singularities with modularity one are computed. In particular, it is proved …

В работе [2] составлены списки нормальных форм квазиоднородных функций с
внутренней модальностью 0 и 1, а в [33]—с внутренней мо дальностью 2, 3, 4. По …

By the famous ADE classification rational double points are simple. Rational triple points are
also simple. We conjecture that the simple normal surface singularities are exactly those …

ZERO-DIMENSIONAL GRADIENT SINGULARITIES Introduction. Lists of normal forms of
quasihomogeneous functions with in- ner modality Page 1 METHODS AND APPLICATIONS OF …

A tree singularity is a surface singularity that consists of smooth components, glued along
smooth curves in the pattern of a tree. Such singularities naturally occur as degenerations of …