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000644461 0247_ $$2arXiv$$aarXiv:2504.00078
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000644461 1001_ $$0P:(DE-H253)PIP1102307$$aHarris, Sebastian$$b0$$eCorresponding author
000644461 245__ $$aHolographic interfaces in symmetric product orbifolds
000644461 260__ $$aHeidelberg$$bSpringer$$c2025
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000644461 500__ $$acc-by, 51 pages, 6 figures. v2: Sharpened distinction between single- and multi-particle states in Sec. 3 and 4 + several minor clarifications
000644461 520__ $$aThe study of non-local operators in gauge theory and holography, such as line-operators or interfaces, has attracted significant attention. Two-dimensional symmetric product orbifolds are close cousins of higher-dimensional gauge theory. In this work, we construct a novel family of interfaces in symmetric product orbifolds. These may be regarded as two-dimensional analogues of Wilson-line operators or Karch-Randall interfaces at the same time. The construction of the interfaces entails the choice of boundary conditions of the seed theory. For a generic seed theory, we construct the boundary states associated to the interfaces via the folding trick, compute their overlaps and extract the spectrum of interface changing operators through modular transformation. Then, we specialise to the supersymmetric four-torus ${\mathbb{T}}^{4}$ and show that the corresponding interfaces of the symmetric product orbifold are dual to AdS$_{2}$ branes in the tensionless limit of type IIB superstring theory on $Ad{S}_{3}\times {S}^{3}\times {\mathbb{T}}^{4}$.
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000644461 650_7 $$2autogen$$aAdS-CFT Correspondence
000644461 650_7 $$2autogen$$aConformal Field Models in String Theory
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000644461 7001_ $$aHikida, Yasuaki$$b1
000644461 7001_ $$0P:(DE-H253)PIP1004538$$aSchomerus, Volker$$b2
000644461 7001_ $$aTsuda, Takashi$$b3
000644461 773__ $$0PERI:(DE-600)2027350-2$$a10.1007/JHEP12(2025)114$$gVol. 12, no. 12, p. 114$$n12$$p114$$tJournal of high energy physics$$v12$$x1126-6708$$y2025
000644461 7870_ $$0PUBDB-2025-01057$$aHarris, Sebastian et.al.$$d2025$$iIsParent$$rDESY-25-041 ; arXiv:2504.00078 ; YITP-25-32$$tHolographic Interfaces in Symmetric Product Orbifolds
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