University of Bayreuth

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19922026

most citedThe World of the Complex Ginzburg-Landau Equation

2k citations

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Counting papers with at most 25 authors, so collaboration author lists do not stand in for the people here.

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Showing 2026 · math.AGShow all

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math.AG2026

Genus $2$ pencils on surfaces with $p_{g} = K^{2} = 1$ , envelopes, and conics tangent to plane cubic curves

Fabrizio Catanese, Noah Ruhland

We consider $(1, 1)$ -surfaces, namely, minimal compact complex surfaces $S$ with $p_{g} (S) = K_{S}^{2} = 1$ : for these the bicanonical map is a covering of degree $4$ of the plane $P^{2}$ . An…

math.AG2026

Mok tensors and Orbifold Quotients of Bounded symmetric domains without ball factors

Fabrizio Catanese, Marco Franciosi

In this paper we characterize the compact orbifolds, quotients $X = D /Γ$ of a bounded symmetric domain $D$ with no higher dimensional ball factor by the actio…

math.AG2026

Cohomologically or numerically trivial automorphisms of surfaces of general type

Fabrizio Catanese, Davide Frapporti

Our main result is the determination of the respective groups $A u t_{Z} (S)$ of cohomologically trivial automorphisms and $A u t_{Q} (S)$ of numerically trivial automo…

Genus 2 pencils on surfaces with pg​=K2=1, envelopes, and conics tangent to plane cubic curves

Mok tensors and Orbifold Quotients of Bounded symmetric domains without ball factors

Cohomologically or numerically trivial automorphisms of surfaces of general type

Genus $2$ pencils on surfaces with $p_{g} = K^{2} = 1$ , envelopes, and conics tangent to plane cubic curves