Derivations of negative degree on quasihomogeneous isolated complete intersection singularities.
Abstract
J. Wahl conjectured that every quasihomogeneous isolated normal singularity admits a positive grading for which there are no derivations of negative weighted degree. We confirm his conjecture for quasihomogeneous isolated complete intersection singularities of either order at least $3$ or embedding dimension at most $5$. For each embedding dimension larger than $5$ (and each dimension larger than $3$), we give a counter-example to Wahl's conjecture.
Domains
Algebraic Geometry [math.AG]
Origin : Files produced by the author(s)
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