Results 1 to 10 of about 25 (25)
Examples of surfaces with canonical map of degree 4 [PDF]
We give two examples of surfaces with canonical map of degree 4 onto a canonical surface.
Carlos Rito
doaj +1 more source
On equations of fake projective planes with automorphism group of order $21$ [PDF]
We study Dolgachev elliptic surfaces with a double and a triple fiber and find explicit equations of two new pairs of fake projective plane with $21$ automorphisms, thus finishing the task of finding explicit equations of fake projective planes with this
Lev Borisov
doaj +1 more source
Simple fibrations in $(1,2)$ -surfaces
We introduce the notion of a simple fibration in $(1,2)$ -surfaces – that is, a hypersurface inside a certain weighted projective space bundle over a curve such that the general fibre is a minimal surface of general type with $p_g=2$ and
Stephen Coughlan, Roberto Pignatelli
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Upper bounds on the genus of hyperelliptic Albanese fibrations
Let S be a minimal irregular surface of general type, whose Albanese map induces a hyperelliptic fibration $f:\,S \to B$ of genus g. We prove a quadratic upper bound on the genus g (i.e., $g\leq h\big (\chi (\mathcal {O}_S)\big )$ , where h ...
Songbo Ling, Xin Lü
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2-Gorenstein stable surfaces with $K_X^2 = 1$ and $\chi (X) = 3$
The compactification $\overline {\mathfrak M}_{1,3}$ of the Gieseker moduli space of surfaces of general type with $K_X^2 =1 $ and $\chi (X)=3$ in the moduli space of stable surfaces parametrises the so-called stable I-surfaces.
Stephen Coughlan +3 more
doaj +1 more source
Some of the next articles are maybe not open access.
On the moduli spaces of surfaces of general type
Journal of Differential Geometry, 1984Fabrizio Catanese
exaly
Rational blowdowns of smooth 4-manifolds
Journal of Differential Geometry, 1997Ronald Fintushel, Ronald J Stern
exaly
Algebraic surfaces of general type with $c^2_1=3p_g-7$
Tohoku Mathematical Journal, 1990Tadashi Ashikaga, Kazuhiro Konno
exaly
Complex manifold geography in dimension 2 and 3
Journal of Differential Geometry, 1989Bruce Hunt
exaly
A surface with q = 2 and canonical map of degree 16
Michigan Mathematical Journal, 2017CARLOS Rito
exaly

