Michael G. Eastwood
Published 2002-09-11Version 1
Mather and Yau showed that an isolated complex hypersurface singularity is completely determined by its moduli algebra. It is shown, for the simple elliptic singularities, how to construct continuous invariants from the moduli algebras and, hence, associate invariants to the singularities themselves.
Distinguished bases and Stokes regions for the simple and the simple elliptic singularities
The Nakai Conjecture for isolated hypersurface singularities of modality $\le 2$
On the contravariant of homogeneous forms arising from isolated hypersurface singularities
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