论文标题
关于（理性的）HORI地图的简短说明
A very short note on the (rational) graded Hori map
论文作者
论文摘要
Han-Mathai最近在T偶尔的背景下作为$ \ Mathbb {Z} $分级转换引入了级别的Hori地图，其均匀的组件是与基本T对T-Dual of T-Dual封闭3型成型的基本倍数相关的扭曲共同体中的Hori-fourter transforms。我们展示了在T偶偶（T偶）的合理同态理论近似中，该图自然而然地实现为Pull-Iso-Push变换，其中同构部分对应于左侧和与T多数配置相关的左侧和右Gerbes之间的规范等效性。
The graded Hori map has been recently introduced by Han-Mathai in the context of T-duality as a $\mathbb{Z}$-graded transform whose homogeneous components are the Hori-Fourier transforms in twisted cohomology associated with integral multiples of a basic pair of T-dual closed 3-forms. We show how in the rational homotopy theory approximation of T-duality, such a map is naturally realised as a pull-iso-push transform, where the isomorphism part corresponds to the canonical equivalence between the left and the right gerbes associated with a T-duality configuration.
