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- W2180250673 abstract "Given a weighted flag variety $wSigma(mu,u)$ corresponding to chosen fixed parameters $mu$ and $u$, we present an algorithm to compute lists of all possible projectively Gorenstein $n$-folds, having canonical weight $k$ and isolated orbifold points, appearing as weighted complete intersections in $wSigma(mu,u) $ or some projective cone(s) over $wSigma(mu,u)$. We apply our algorithm to compute lists of interesting classes of polarized 3-folds with isolated orbifold points in the codimension 8 weighted $G_2$ variety. We also show the existence of some families of log-terminal $mathbb Q$-Fano 3-folds in codimension 8 by explicitly constructing them as quasilinear sections of a weighted $G_2$-variety." @default.
- W2180250673 created "2016-06-24" @default.
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- W2180250673 date "2015-09-12" @default.
- W2180250673 modified "2023-09-27" @default.
- W2180250673 title "Computing isolated orbifolds in weighted flag varieties" @default.
- W2180250673 hasPublicationYear "2015" @default.
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