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      Global generation of adjoint bundles

      Nagoya Mathematical Journal
      Cambridge University Press (CUP)

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          Abstract

          In 1988, I. Reider proved that for a smooth projective surface Xand an ample line bundle Lon X, K x+ 3L is globally generated and K x + 4L is very ample ([12]). In fact his theorem is much stronger than this (see [12] for detail). Recently a lot of results have been obtained about effective base point freeness (cf. [1, 3, 8, 13, 14, 15]). In particular J. P. Demailly proved that 2K X + 12n nL is very ample for a smooth projective n-fold Xand an ample line bundle Lon X. [2] will give a good overview for these recent results. The motivation of these works is the following conjecture posed by T. Fujita.

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          Most cited references11

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          Pluricanonical systems on minimal algebraic varieties

          Y Kawamata (1985)
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            Threefolds Whose Canonical Bundles Are Not Numerically Effective

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              A numerical criterion for very ample line bundles

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                Author and article information

                Journal
                applab
                Nagoya Mathematical Journal
                Nagoya Math. J.
                Cambridge University Press (CUP)
                0027-7630
                2152-6842
                June 1996
                January 22 2016
                June 1996
                : 142
                : 5-16
                Article
                10.1017/S0027763000005614
                b214a2fc-8717-4b7f-ac71-d7f5be5fbb09
                © 1996
                History

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