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《中国物理C》（英文）编辑部
2024年10月30日
Chinese Physics C> 2015, Vol. 39> Issue(10) : 103102 DOI: 10.1088/1674-1137/39/10/103102

Holographic cusped Wilson loops in q-deformed AdS5× S5 spacetime

  • In this paper, a minimal surface in q-deformed AdS5× S5 with a cusp boundary is studied in detail. This minimal surface is dual to a cusped Wilson loop in dual field theory. We find that the area of the minimal surface has both logarithmic squared divergence and logarithmic divergence. The logarithmic squared divergence cannot be removed by either Legendre transformation or the usual geometric subtraction. We further make an analytic continuation to the Minkowski signature, taking the limit such that the two edges of the cusp become light-like, and extract the anomalous dimension from the coefficient of the logarithmic divergence. This anomalous dimension goes back smoothly to the results in the undeformed case when we take the limit that the deformation parameter goes to zero.
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BAI Nan, CHEN Hui-Huang and WU Jun-Bao. Holographic cusped Wilson loops in q-deformed AdS5× S5 spacetime[J]. Chinese Physics C, 2015, 39(10): 103102. doi: 10.1088/1674-1137/39/10/103102
BAI Nan, CHEN Hui-Huang and WU Jun-Bao. Holographic cusped Wilson loops in q-deformed AdS5× S5 spacetime[J]. Chinese Physics C, 2015, 39(10): 103102.  doi: 10.1088/1674-1137/39/10/103102 shu
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Received: 2015-10-21
Revised: 2015-05-30
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Holographic cusped Wilson loops in q-deformed AdS5× S5 spacetime

    Corresponding author: BAI Nan,
    Corresponding author: CHEN Hui-Huang,
    Corresponding author: WU Jun-Bao,
  • Received Date: 2015-10-21
  • Accepted Date: 2015-05-30
  • Available Online: 2015-10-10

Abstract: In this paper, a minimal surface in q-deformed AdS5× S5 with a cusp boundary is studied in detail. This minimal surface is dual to a cusped Wilson loop in dual field theory. We find that the area of the minimal surface has both logarithmic squared divergence and logarithmic divergence. The logarithmic squared divergence cannot be removed by either Legendre transformation or the usual geometric subtraction. We further make an analytic continuation to the Minkowski signature, taking the limit such that the two edges of the cusp become light-like, and extract the anomalous dimension from the coefficient of the logarithmic divergence. This anomalous dimension goes back smoothly to the results in the undeformed case when we take the limit that the deformation parameter goes to zero.

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