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The N = 4 $$ mathcal{N}=4 $$ Schur index with Polyakov loops

机译: n = 4 $$ mathcal {n} = 4 $$ SCHUR指数与Polyakov循环

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A bstract Recently the Schur index of N = 4 $$ mathcal{N}=4 $$ SYM was evaluated in closed form to all orders including exponential corrections in the large N expansion and for fixed finite N . This was achieved by identifying the matrix model which calculates the index with the partition function of a system of free fermions on a circle. The index can be enriched by the inclusion of loop operators and the case of Wilson loops is particularly easy, as it amounts to inserting extra characters into the matrix model. The Fermi-gas approach is applied here to this problem, the formalism is explored and explicit results at large N are found for the fundamental as well as a few other symmetric and antisymmetric representations.
机译:Bstract最近,n = 4 $$ mathcal {n} = 4 $$ sys的SCUR指数以封闭式表格评估到所有订单,包括大n扩展和固定有限N的指数校正。这是通过识别矩阵模型来实现的,该模型计算具有在圆上自由柑橘系统的分区功能的索引。索引可以包含循环运算符来丰富,威尔逊循环的情况特别容易,因为它将额外的字符插入矩阵模型。 Fermi-Gir方法在此处应用于这个问题,因此探讨了形式主义,并针对基本的N个和其他对称和反对称表示,找到了大n的明确结果。

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