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Feynman Graphs, and Nerve Theorem for Compact Symmetric Multicategories (Extended Abstract)

机译:紧凑对称多类别的费曼图和神经定理(扩展摘要)

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We describe a category of Feynman graphs and show how it relates to compact symmetric multicategories (coloured modular operads) just as linear orders relate to categories and rooted trees relate to multicategories. More specifically we obtain the following nerve theorem: compact symmetric multicategories can be characterised as presheaves on the category of Feynman graphs subject to a Segal condition. This text is a write-up of the second-named author's QPL6 talk; a more detailed account of this material will appear elsewhere [André Joyal and Joachim Kock. Manuscript in preparation].
机译:我们描述了Feynman图的一个类别,并展示了它如何与紧凑的对称多类别(彩色模块化操作数)相关联,就像线性顺序与类别相关,而根树与多类别相关。更具体地说,我们获得以下神经定理:紧致对称多类别可以表征为经受Segal条件的Feynman图类别上的预滑轮。本文是第二作者QPL6演讲的内容;有关此材料的更详细说明,请参见[AndréJoyal和Joachim Kock。准备的手稿]。

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