论文标题

阳米尔斯分区功能的大N极限和紧凑型表面上的Wilson循环

Large N limit of Yang-Mills partition function and Wilson loops on compact surfaces

论文作者

Dahlqvist, Antoine, Lemoine, Thibaut

论文摘要

We compute the Large N limit of several objects related to the two-dimensional Euclidean Yang-Mills measure on compact connected orientable surfaces of genus larger or equal to one, with a structure group taken among the classical groups of order N. Our result shows the convergence of all Wilson loops for all loops within a topological disc and all simple loops.

We compute the Large N limit of several objects related to the two-dimensional Euclidean Yang-Mills measure on compact connected orientable surfaces of genus larger or equal to one, with a structure group taken among the classical groups of order N. Our result shows the convergence of all Wilson loops for all loops within a topological disc and all simple loops.

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