论文标题
广告尺度分离和距离猜想
AdS scale separation and the distance conjecture
论文作者
论文摘要
有人认为，在将某些不受限制的RR-Flux Quanta发送到Infinity时，ADS和KK尺度之间的模量稳定性和任意解耦，具有IA型字符串理论中通量的方向性真空吸尘器可以实现模量稳定和任意解耦。在本文中，我们在开放串行部门发现了一个新颖的标量场，使我们能够在通量量子上不同的IIA真空吸尘器之间进行插值，并发现大通量的极限与距离构想非常一致。这表明大规模的IIA真空通过了一个重要的滚筒标准，并表明尺度分离的ADS真空吸尘器可能不在沼泽地中。我们的分析自然也表明了“里德的幻想”的通量类似物，其中量化通量数量不同的通量真空可以通过开放弦场空间中的轨迹连接，而不仅仅是通过单数域壁。
It has been argued that orientifold vacua with fluxes in type IIA string theory can achieve moduli stabilisation and arbitrary decoupling between the AdS and KK scales upon sending certain unconstrained RR-flux quanta to infinity. In this paper, we find a novel scalar field in the open-string sector that allows us to interpolate between such IIA vacua that differ in flux quanta and find that the limit of large fluxes is nicely consistent with the distance conjecture. This shows that the massive IIA vacua pass an important Swampland criterion and suggests that scale-separated AdS vacua might not be in the Swampland. Our analysis also naturally suggests a flux analogue of "Reid's fantasy" where flux vacua that differ in quantised flux numbers can be connected through trajectories in open-string field space and not just via singular domain walls.
