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• W2272462591 abstract "We compute the one-loop world-sheet correction to partition function of $AdS_5 times S^5$ superstring that should be representing $k$-fundamental circular Wilson loop in planar limit. The 2d metric of the minimal surface ending on $k$-wound circle at the boundary is that of a cone of $AdS_2$ with deficit $2pi (1-k)$. We compute determinants of 2d fluctuation operators by first constructing heat kernels of scalar and spinor Laplacians on the cone using the Sommerfeld formula. The final expression for the k-dependent part of the one-loop correction has simple integral representation but is different from earlier results." @default.
• W2272462591 created "2016-06-24" @default.
• W2272462591 creator A5049069929 @default.
• W2272462591 creator A5087034768 @default.
• W2272462591 date "2015-10-23" @default.
• W2272462591 modified "2023-09-26" @default.
• W2272462591 title "Heat kernels on cone of $AdS_2$ and $k$-wound circular Wilson loop in $AdS_5 times S^5$ superstring" @default.
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• W2272462591 hasPublicationYear "2015" @default.
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