AbstractA fake projective plane is a compact complex surface (a compact complex manifold of dimension 2) with the same Betti numbers as the complex projective plane, but not isomorphic to the complex projective plane. As was shown by Mumford, there exists at least one such surface.In this paper we prove the existence of a fake projective plane which is birational to a cyclic cover of degree 7 of a Dolgachev surface
AbstractWe study minimal double planes of general type with K2=8 and pg=0, namely pairs (S,σ), where...
A fake real projective space is a manifold homotopy equivalent to real projective space, but not dif...
This paper is motivated by the real symplectic isotopy problem: does there exist a nonsingular real ...
AbstractA fake projective plane is a compact complex surface (a compact complex manifold of dimensio...
We study Dolgachev elliptic surfaces with a double and a triple fiber andfind explicit equations of ...
Fake projective planes are smooth complex surfaces of general type with Betti numbers equal to that ...
Building upon the classification of Prasad and Yeung [Invent. Math. 168 (2007) 321–370], we have sho...
We study Dolgachev elliptic surfaces with a double and a triple fiber and find explicit equations of...
A fake quadric is a smooth projective surface that has the same rational cohomology as a smooth quad...
In [8], we define and partially classify fake real planes, that is, minimal complex surfaces with con...
International audienceIn Dubouloz and Mangolte (Fake real planes: exotic affine algebraic models of ...
International audienceWe study real rational models of the euclidean plane $\mathbb{R}^{2}$ up to is...
We study real rational models of the euclidean affine plane R2 up to isomorphisms and up to biration...
AbstractWe show that the fake projective planes that are constructed from dyadic discrete subgroups ...
We discover a family of surfaces of general type with K2 = 3 and pg = q = 0 as free C13 quotients of...
AbstractWe study minimal double planes of general type with K2=8 and pg=0, namely pairs (S,σ), where...
A fake real projective space is a manifold homotopy equivalent to real projective space, but not dif...
This paper is motivated by the real symplectic isotopy problem: does there exist a nonsingular real ...
AbstractA fake projective plane is a compact complex surface (a compact complex manifold of dimensio...
We study Dolgachev elliptic surfaces with a double and a triple fiber andfind explicit equations of ...
Fake projective planes are smooth complex surfaces of general type with Betti numbers equal to that ...
Building upon the classification of Prasad and Yeung [Invent. Math. 168 (2007) 321–370], we have sho...
We study Dolgachev elliptic surfaces with a double and a triple fiber and find explicit equations of...
A fake quadric is a smooth projective surface that has the same rational cohomology as a smooth quad...
In [8], we define and partially classify fake real planes, that is, minimal complex surfaces with con...
International audienceIn Dubouloz and Mangolte (Fake real planes: exotic affine algebraic models of ...
International audienceWe study real rational models of the euclidean plane $\mathbb{R}^{2}$ up to is...
We study real rational models of the euclidean affine plane R2 up to isomorphisms and up to biration...
AbstractWe show that the fake projective planes that are constructed from dyadic discrete subgroups ...
We discover a family of surfaces of general type with K2 = 3 and pg = q = 0 as free C13 quotients of...
AbstractWe study minimal double planes of general type with K2=8 and pg=0, namely pairs (S,σ), where...
A fake real projective space is a manifold homotopy equivalent to real projective space, but not dif...
This paper is motivated by the real symplectic isotopy problem: does there exist a nonsingular real ...