Add to ORKGFrom the point of view of uniform bounds for the birationality of pluri-canonical maps, irregular varieties of general type and maximal Al-banese dimension behave similarly to curves. In fact Chen-Hacon showed that, at least when their holomorphic Euler characteristic is positive, the tricanonical map of such varieties is always birational. In this pa-per we study the bicanonical map. We consider the natural subclass of varieties of maximal Albanese dimension formed by primitive varieties of Albanese general type. We prove that the only such varieties with non-birational bicanonical map are the natural higher-dimensional gen-eralization to this context of curves of genus 2: varieties birationally equivalent to the theta-divisor of an indeco...
Recently Fourier–Mukai methods have proved to be a valuable tool in the study of the geometry of irr...
We prove that the tetracanonical map of a variety $X$ of maximal Albanese dimension induces the Iita...
Let Xbe a smooth complex projective variety such that the Albanese map of Xis generically ¿nite onto...
From the point of view of uniform bounds for the birationality of pluri- canonical maps, irregular v...
From the point of view of uniform bounds for the birationality of pluri- canonical maps, irregular v...
From the point of view of uniform bounds for the birationality of pluri- canonical maps, irregular v...
From the point of view of uniform bounds for the birationality of pluri- canonical maps, irregular v...
From the point of view of uniform bounds for the birationality of pluricanonical maps, irregular var...
From the point of view of uniform bounds for the birationality of pluricanonical maps, irregular var...
In this thesis we looked into three different problems which share, as a common factor, the exstensi...
We prove that any smooth complex projective variety with generic vanishingindex bigger or equal than...
Recently Fourier–Mukai methods have proved to be a valuable tool in the study of the geometry of irr...
We prove that any smooth complex projective variety with generic vanishingindex bigger or equal than...
Recently Fourier–Mukai methods have proved to be a valuable tool in the study of the geometry of irr...
Recently Fourier–Mukai methods have proved to be a valuable tool in the study of the geometry of irr...
Recently Fourier–Mukai methods have proved to be a valuable tool in the study of the geometry of irr...
We prove that the tetracanonical map of a variety $X$ of maximal Albanese dimension induces the Iita...
Let Xbe a smooth complex projective variety such that the Albanese map of Xis generically ¿nite onto...
From the point of view of uniform bounds for the birationality of pluri- canonical maps, irregular v...
From the point of view of uniform bounds for the birationality of pluri- canonical maps, irregular v...
From the point of view of uniform bounds for the birationality of pluri- canonical maps, irregular v...
From the point of view of uniform bounds for the birationality of pluri- canonical maps, irregular v...
From the point of view of uniform bounds for the birationality of pluricanonical maps, irregular var...
From the point of view of uniform bounds for the birationality of pluricanonical maps, irregular var...
In this thesis we looked into three different problems which share, as a common factor, the exstensi...
We prove that any smooth complex projective variety with generic vanishingindex bigger or equal than...
Recently Fourier–Mukai methods have proved to be a valuable tool in the study of the geometry of irr...
We prove that any smooth complex projective variety with generic vanishingindex bigger or equal than...
Recently Fourier–Mukai methods have proved to be a valuable tool in the study of the geometry of irr...
Recently Fourier–Mukai methods have proved to be a valuable tool in the study of the geometry of irr...
Recently Fourier–Mukai methods have proved to be a valuable tool in the study of the geometry of irr...
We prove that the tetracanonical map of a variety $X$ of maximal Albanese dimension induces the Iita...
Let Xbe a smooth complex projective variety such that the Albanese map of Xis generically ¿nite onto...