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Consistent truncation with dilatino condensation on nearly K?hler and Calabi-Yau manifolds

机译:在几乎k·赫勒和卡拉比 - 弥源歧管上与丹特诺凝结的一致截断

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A bstract We construct a consistent four-scalar truncation of ten-dimensional IIA supergravity on nearly K?hler spaces in the presence of dilatino condensates. The truncation is universal, i.e. it does not depend on any detailed features of the compactification manifold other than its nearly K?hler property, and admits a smooth limit to a universal four-scalar consistent truncation on Calabi-Yau spaces. The theory admits formal solutions with nonvanishing condensates, of the form S _(1,3)× M ~(6), where M ~(6)is a six-dimensional nearly K?hler or Calabi-Yau manifold, and S _(1,3)can be de Sitter, Minkowski or anti-de Sitter four-dimensional space.
机译:Bstract我们在稀释氨基缩合物存在下构建一致的四维IIA Supergravity的十维IIA超级突发度。 截断是普遍的,即它不依赖于除其几乎k的近k的压缩歧管的任何详细特征,并承认Calabi-yau空间上的通用四标量一致截断的平滑限制。 该理论承认,具有非丹麦凝结液的正式解决方案,表单S _(1,3)×m〜(6),其中M〜(6)是六维近k?赫勒或卡拉比 - yau歧管,以及S _ (1,3)可以是De Sitter,Minkowski或抗De Sitter四维空间。

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