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- W2953245854 abstract "Let $V$, $tilde V$ be hypersurface germs in $CC^m$, each having a quasi-homogeneous isolated singularity at the origin. We show that the biholomorphic equivalence problem for $V$, $tilde V$ reduces to the linear equivalence problem for certain polynomials $P$, $tilde P$ arising from the moduli algebras of $V$, $tilde V$. The polynomials $P$, $tilde P$ are completely determined by their quadratic and cubic terms, hence the biholomorphic equivalence problem for $V$, $tilde V$ in fact reduces to the linear equivalence problem for pairs of quadratic and cubic forms." @default.
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- W2953245854 date "2010-07-25" @default.
- W2953245854 modified "2023-09-27" @default.
- W2953245854 title "Isolated hypersurface singularities and polynomial realizations of affine quadrics" @default.
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