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Nef and pseudoeffective cones of product of projective bundles over a curve

机译:在曲线上投影束的NEF和伪关注锥体

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Let X = P(E-1) x (C) P(E-2), where C is any smooth irreducible curve and E-1, E-2 are vector bundles over C. In this paper, we calculate the nef cone and pseudoeffective cone of X whenever E-1 and E-2 are semistable, and show that they coincide. We also calculate the nef cone and pseudoeffective cone of X in case both E-1 and E-2 have rank 2, and neither E-1 nor E-2 is semistable or at least one of them is semistable. As a result, in the case when both E-1 and E-2 are of rank 2 bundles on C, we get that nef cone and pseudoeffective cone of X coincide iff both E-1 and E-2 are semistable. (C) 2018 Elsevier Masson SAS. All rights reserved.
机译:让x = p(e-1)x(c)p(c)p(e-2),其中c是任何平滑的不可缩短的曲线和e-1,e-2是c的矢量束。在本文中,我们计算了nef锥 当E-1和E-2是半熟时,X的X和伪缺陷锥,并表明它们重合。 我们还计算X的NEF锥和伪缺陷锥,以防E-1和E-2都有等级2,并且E-1和E-2都不是半熟的,也没有是其中的至少一个是半熟的。 结果,在E-1和E-2都是C级束上的情况下,我们得到了X的NEF锥形和伪关注锥,IFF均为E-1和E-2是半熟的。 (c)2018年Elsevier Masson SAS。 版权所有。

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