Pluricanonical systems of projective varieties of general type II

Abstract

This is a revised version of the second half of my paper math.AG/9909021. We prove that there exists a positive integer ${\nu }_n$ depending only on $n$ such that for every smooth projective $n$-fold of general type $X$ defined over complex numbers, $\mid m{K}_X\mid$ gives a birational rational map from $X$ into a projective space for every $m\ge {\nu }_n$.

35pages, no figure, expanded explanation