activity
20042026
most citedHilbert schemes of lines and conics and automorphism groups of Fano threefolds

119 citations · 461 across the 49 of their papers we have counts for

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Showing 2019 · math.AGShow all

9 papers · 2 filters

math.AG2019★ 1 cited

Double Veronese cones with 28 nodes

Hamid Abban, Ivan Cheltsov, Jihun Park +1

We study nodal del Pezzo 3-folds of degree (also known as double Veronese cones) with singularities, which is the maximal possible number of singularities for such varieti…

math.AG2019

Finite groups of bimeromorphic selfmaps of uniruled Kähler threefolds

Yuri Prokhorov, Constantin Shramov

We classify uniruled compact Kähler threefolds whose groups of bimeromorphic selfmaps do not have Jordan property.

math.AG2019

Fiberwise bimeromorphic maps of conic bundles

Constantin Shramov

Given a holomorphic conic bundle without sections, we show that finite groups acting by its fiberwise bimeromorphic transformations are bounded. This provides an analog of a simila…

math.AG2019★ 9 cited

Bounded automorphism groups of compact complex surfaces

Yuri Prokhorov, Constantin Shramov

We classify compact complex surfaces whose groups of bimeromorphic selfmaps have bounded finite subgroups. We also prove that the stabilizer of a point in the automorphism group of…

math.AG2019★ 7 cited

Birational automorphisms of Severi-Brauer surfaces

Constantin Shramov

We prove that a finite group acting by birational automorphisms of a non-trivial Severi-Brauer surface over a field of characteristic zero contains a normal abelian subgroup of ind…

math.AG2019

Finite groups acting on elliptic surfaces

Constantin Shramov

We show that automorphism groups of Hopf and Kodaira surfaces have unbounded finite subgroups. For elliptic fibrations on Hopf, Kodaira, bielliptic, and K3 surfaces, we make some o…