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Type IIB orientifolds, F-theory, Type I strings on orbifolds and Type I-heterotic duality

机译:IIB型万向节,F理论,在歧管上的I型弦和I型异质对偶

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We consider six- and four-dimensional N = 1 supersymmetric orientifolds of Type IIB compactified on orbifolds. We give the conditions under which the perturbative world-sheet orientifold approach is adequate, and list the four-dimensional N = 1 orientifolds (which are rather constrained) that satisfy these conditions. We argue that in most cases orientifolds contain non-perturbative sectors that are missing in the world-sheet approach. These non-perturbative sectors can be thought of as arising from D-branes wrapping various collapsed 2-cycles in the orbifold, Using these observations, we explain certain "puzzles" in the literature on four-dimensional orientifolds, In particular, in some four-dimensional orientifolds the "naive" tadpole cancellation conditions have no solution. However, these tadpole cancellation conditions are derived using the world-sheet approach which we argue to be inadequate in these cases due to appearance of additional non-perturbative sectors. The main tools in our analyses are the map between F-theory and orientifold vacua and Type I-heterotic duality. Utilizing the consistency conditions we have found in this paper, we discuss consistent four-dimensional chiral N = 1 Type I vacua which are non-perturbative from the heterotic viewpoint. (C) 1998 Elsevier Science B.V. [References: 75]
机译:我们考虑六维和四维N = 1的IIB型超对称定向在球状上压缩。我们给出了微扰世界表的方向性方法足够的条件,并列出了满足这些条件的四维N = 1方向性(相当受约束)。我们认为,在大多数情况下,定向集会包含非扰动部分,这是世界表方法所缺少的。可以认为这些非扰动扇区是由D形大脑将各种折叠的2个循环包裹在双歧管中引起的。使用这些观察结果,我们在文献中解释了关于四维定向的某些“难题”,特别是在大约四个维定向“天真”的cancellation消除条件没有解。但是,这些t消除条件是使用World-sheet方法得出的,由于出现了其他非扰动扇区,因此我们认为在这些情况下这是不够的。我们分析中的主要工具是F理论和定向真空之间的映射以及I型-异质对偶性。利用我们在本文中发现的一致性条件,我们讨论一致的四维手性N = 1 I型真空,这从异质性观点来看是非扰动的。 (C)1998 Elsevier Science B.V. [参考:75]

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