On the geography of threefolds of general type
Abstract
Let X be a complex nonsingular projective 3-fold of general type. We show that there are positive constants c, c' and m1 such that (ω X)≥ -c (X) and Pm(X)≥ c'm3 (X) for all m≥ m1.
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Let X be a complex nonsingular projective 3-fold of general type. We show that there are positive constants c, c' and m1 such that (ω X)≥ -c (X) and Pm(X)≥ c'm3 (X) for all m≥ m1.