We discover a family of surfaces of general type with K2 = 3 and pg = q = 0 as free C13 quotients of special linear cuts of the octonionic projective plane Oℙ2. A special member of the family has 3 singularities of type A2, and is a quotient of a fake projective plane. We use the techniques of earlier work of Borisov and Fatighenti to define this fake projective plane by explicit equations in its bicanonical embedding
In this work we classify all smooth surfaces with geometric genus equal to three and an action of a ...
We study the (relative) SL(2, C) character varieties of the three-holed projective plane and the act...
We study real rational models of the euclidean affine plane R2 up to isomorphisms and up to biration...
We discover a family of surfaces of general type with K2 = 3 and pg = q = 0 as free C13 quotients of...
Fake projective planes are smooth complex surfaces of general type with Betti numbers equal to that ...
AbstractA fake projective plane is a compact complex surface (a compact complex manifold of dimensio...
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 andfind explicit equations of ...
In a recent paper we have classified fake projective planes. Natural higher dimensional generalizati...
We study Dolgachev elliptic surfaces with a double and a triple fiber and find explicit equations of...
In [8], we define and partially classify fake real planes, that is, minimal complex surfaces with con...
AbstractThe generalized hexagons associated with L3(2), U3(3), 3D4(2), respectively, are presented a...
AbstractIn Galois’ last letter he found the values of the primes p for which the group PSL(2,p) acts...
AbstractIn this paper, we consider compact fake surfaces X with the property that each component of ...
Abstract. In this article we suggest a new approach to the systematic, computer-aided construction a...
In this work we classify all smooth surfaces with geometric genus equal to three and an action of a ...
We study the (relative) SL(2, C) character varieties of the three-holed projective plane and the act...
We study real rational models of the euclidean affine plane R2 up to isomorphisms and up to biration...
We discover a family of surfaces of general type with K2 = 3 and pg = q = 0 as free C13 quotients of...
Fake projective planes are smooth complex surfaces of general type with Betti numbers equal to that ...
AbstractA fake projective plane is a compact complex surface (a compact complex manifold of dimensio...
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 andfind explicit equations of ...
In a recent paper we have classified fake projective planes. Natural higher dimensional generalizati...
We study Dolgachev elliptic surfaces with a double and a triple fiber and find explicit equations of...
In [8], we define and partially classify fake real planes, that is, minimal complex surfaces with con...
AbstractThe generalized hexagons associated with L3(2), U3(3), 3D4(2), respectively, are presented a...
AbstractIn Galois’ last letter he found the values of the primes p for which the group PSL(2,p) acts...
AbstractIn this paper, we consider compact fake surfaces X with the property that each component of ...
Abstract. In this article we suggest a new approach to the systematic, computer-aided construction a...
In this work we classify all smooth surfaces with geometric genus equal to three and an action of a ...
We study the (relative) SL(2, C) character varieties of the three-holed projective plane and the act...
We study real rational models of the euclidean affine plane R2 up to isomorphisms and up to biration...
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