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Freeness of Pluricanonical Linear System on Smooth Minimal n-folds of General Type
Let $X$ be a smooth minimal projective variety of general type of dimension $n$ over $\mathbb C$. We prove that $|\frac{n^2+n+2}{2}K_X|$ is base point free. This gives a bound for the pluricanonical case of Fujita Freeness Conjecture with merely nef and big divisor. Let $X$ be a smooth projective va
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