A surface of degree 24 with 1440 singularities of type D\₄
classification
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math.AGmath.GR
keywords
singularitiesdegreetypealgebraclassificationconstructcontainsdenoted
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Using the invariant algebra of the reflection group denoted by $G\_{32}$ in Shephard-Todd classification, we construct three irreducible surfaces in $P^3$ with many singularities: one of them has degree $24$ and contains $1440$ quotient singularities of type $D\_4$.
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