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Heterotic/heterotic and heterotic/F-theory duality

机译:异丙疮/异丙疮和异水/ F-理论二元性

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摘要

We consider heterotic target space dual (0,2) gauged linear sigma models on elliptically fibered Calabi- Yau manifolds. In this context, each half of the “dual” heterotic theories must in turn have an F-theory dual. Moreover, the apparent relationship between two heterotic compactifications seen in (0,2) heterotic target space dual pairs should, in principle, induce some putative correspondence between the dual F-theory geometries. It has previously been conjectured in the literature that (0,2) target space duality might manifest in F-theory as multiple K3 fibrations of the same elliptically fibered Calabi-Yau manifold. We investigate this conjecture in the context of both six-dimensional and four-dimensional effective theories and demonstrate that, in general, (0,2) target space duality cannot be explained by such a simple phenomenon alone. In all cases, we provide evidence that nongeometric data in F-theory must play at least some role in the induced F-theory correspondence while leaving the full determination of the putative new F-theory duality to future work.
机译:我们考虑在椭圆纤维的Calabi-yau歧管上考虑异性目标空间双(0.2)测量的线性Sigma模型。在这种情况下,“双”异端理论的每一半必须反过来有一个F理论双重。此外,原则上,(0,2)的异水靶空间双对在(0,2)的异水靶空间双对之间的表观关系应该引起双F理论几何形状之间的一些推定对应关系。先前在文献中猜测(0,2)靶空间二元性在F-理论中表现为同一椭圆纤维的含量歧管的多K3纤维。我们在六维和四维有效理论的背景下调查该猜想,并证明通常,(0,2)目标空间不可能通过这种简单的现象来解释。在所有情况下,我们提供了证据表明,F-理论中的非事实数据必须在诱导的F理论对应中至少发挥一些作用,同时留下了对未来工作的充分确定推定的新F-理论二元性。

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