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具有大Albanese维数簇之地理学
张通(Assistant Professor,University of Alberta)
2018-01-01 12:13  华东师范大学

Abstract
Let X be a projective, normal, minimal and Gorenstein n-dimensional complex variety of general type. Suppose X is of maximal Albanese dimension. We prove the sharp bound: $K^n_X \geq 2 n! \chi(K_X)$. The similar problem for general irregular varieties will be discussed.