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On $K$-stability of $\mathbb{P}^3$ blown up along the disjoint union of a twisted cubic curve and a line
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We find all K-polystable smooth Fano threefolds that can be obtained as blowup of projective space along the disjoint union of a twisted cubic curve and a line.
Forward citations
Cited by 2 Pith papers
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On K-stability of Fano's last Fanos
A smooth Fano threefold of Family no.2.16 is K-stable if a chosen finite automorphism group fixes no k-rational point of the singular locus of its discriminant quartic.
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$\delta$-invariants of log Fano planes
Exact formulas are derived for the δ-invariant of (P2, λC_d) for all plane curves C_d of degree d ≤ 4, classified by singularity type.
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