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On a plurigenus of a canonical threefold

机译:典范三倍论

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For a canonical threefold X, we know that h(0)(X, O-x, (nK(x))) greater than or equal to 1 for a sufficiently large n. When chi(O-x) > 0, it is not easy to get such an integer n. Fletcher showed that h(0)(X, O-x(12K(x))) greater than or equal to 1 and h(0)(X, O-x(24K(x))) greater than or equal to 2 when chi(O-x) = 1. He inquired about existence of a canonical threefold with given conditions which shows the result sharp. We show that such an example does not exist. Using a different technique, we prove h(0)(X, O-x (12K(x))) greater than or equal to 2. [References: 4]
机译:对于规范的三倍X,我们知道对于足够大的n,h(0)(X,O-x,(nK(x)))大于或等于1。当chi(O-x)> 0时,获得这样的整数n并不容易。 Fletcher显示当chi(Ox)时h(0)(X,Ox(12K(x)))大于或等于1且h(0)(X,Ox(24K(x)))大于或等于2 )= 1.他询问在给定条件下三倍规范性的存在,结果表明结果很清晰。我们表明不存在这样的示例。使用另一种技术,我们证明h(0)(X,O-x(12K(x)))大于或等于2。[参考:4]

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