论文标题
现场理论中较高几何形状的实例
Instances of Higher Geometry in Field Theory
论文作者
论文摘要
几何学的概括在现场理论和量化研究中以各种形式出现。该小评论的重点是较高几何形状在三个选定的物理应用中的作用。在激励和描述了捆绑结构的一些基本方面和（分级分级）q-manifolds之后，我们简要讨论了它们与（$α$）拓扑sigma模型（$α$）的（$α$）的关系，（$α$分级几何形状突出显示。
Generalisations of geometry have emerged in various forms in the study of field theory and quantization. This mini-review focuses on the role of higher geometry in three selected physical applications. After motivating and describing some basic aspects of algebroid structures on bundles and (differential graded) Q-manifolds, we briefly discuss their relation to ($α$) the Batalin-Vilkovisky quantization of topological sigma models, ($β$) higher gauge theories and generalized global symmetries and ($γ$) tensor gauge theories, where the universality of their form and properties in terms of graded geometry is highlighted.
