Add to ORKGAbstract. To any germ X of a complex analytic variety with local ring OX one associates the topological Lie algebra Θ(X) = DerOX of vector fields on X. We show that isolated hypersurface singularities X of dimension at least 3 are uniquely determined up to isomorphism by the topological Lie algebra Θ(X). 1
AbstractLet R = K[X1,X2,…,XN], where K is an algebraically closed field of characteristic 0 and cons...
The main result is a Pursell-Shanks type theorem describing iso-morphism of the Lie algebras of vect...
Let a variety Vn be embedded in complex projective space of dimension m. Let PEV. About P, choose a ...
To any germ $X$ of a complex analytic variety with local ring $\OX$ one associates the topological L...
Suppose L is a complete separable metric topological group (ring, field, etc.). L is topologically u...
Abstract. A moduli algebra A(V) of hypersurface singularity (V, 0) is a finite dimensional C-algebra...
This book is an introduction to singularities for graduate students and researchers. Algebraic geome...
We consider manifolds with isolated singularities, i.e., topological spaces which are manifolds (say...
It was shown by J.N. Mather and S.S.-T. Yau that an isolated complex hypersurface singularity is com...
We discuss the foundational work of Le ̂ on the topology and geometry of complex hypersurface singul...
We use classical invariant theory to construct invariants of complex graded Gorenstein algebras of f...
By the Mather-Yau theorem, a complex hypersurface germ V with isolated singularity is completely det...
Abstract. We show that holomorphic vector fields on (C3, 0) have separatrices provided that they are...
Abstract. Given a real algebraic surface S in � � 3, we propose a constructive procedure to determin...
AbstractLet L be a Polish (i.e., complete separable metrizable) Lie ring. L is said to be algebraica...
AbstractLet R = K[X1,X2,…,XN], where K is an algebraically closed field of characteristic 0 and cons...
The main result is a Pursell-Shanks type theorem describing iso-morphism of the Lie algebras of vect...
Let a variety Vn be embedded in complex projective space of dimension m. Let PEV. About P, choose a ...
To any germ $X$ of a complex analytic variety with local ring $\OX$ one associates the topological L...
Suppose L is a complete separable metric topological group (ring, field, etc.). L is topologically u...
Abstract. A moduli algebra A(V) of hypersurface singularity (V, 0) is a finite dimensional C-algebra...
This book is an introduction to singularities for graduate students and researchers. Algebraic geome...
We consider manifolds with isolated singularities, i.e., topological spaces which are manifolds (say...
It was shown by J.N. Mather and S.S.-T. Yau that an isolated complex hypersurface singularity is com...
We discuss the foundational work of Le ̂ on the topology and geometry of complex hypersurface singul...
We use classical invariant theory to construct invariants of complex graded Gorenstein algebras of f...
By the Mather-Yau theorem, a complex hypersurface germ V with isolated singularity is completely det...
Abstract. We show that holomorphic vector fields on (C3, 0) have separatrices provided that they are...
Abstract. Given a real algebraic surface S in � � 3, we propose a constructive procedure to determin...
AbstractLet L be a Polish (i.e., complete separable metrizable) Lie ring. L is said to be algebraica...
AbstractLet R = K[X1,X2,…,XN], where K is an algebraically closed field of characteristic 0 and cons...
The main result is a Pursell-Shanks type theorem describing iso-morphism of the Lie algebras of vect...
Let a variety Vn be embedded in complex projective space of dimension m. Let PEV. About P, choose a ...