2022
DOI: 10.1007/jhep08(2022)296
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Zoo of holographic moving mirrors

Abstract: We systematically study moving mirror models in two-dimensional conformal field theory (CFT). By focusing on their late-time behavior, we separate the mirror profiles into four classes, named type A (timelike) mirrors, type B (escaping) mirrors, type C (chasing) mirrors, and type D (terminated) mirrors. We analytically explore the characteristic features of the energy flux and entanglement entropy for each type and work out their physical interpretation. Moreover, we construct their gravity duals for which end… Show more

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Cited by 18 publications
(4 citation statements)
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“…See Figure 3. Since everything is extremely simple in this setup, when considering a BCFT with a complicated shape, it is convenient to map it into a half plane, and then compute physical quantities or construct the complicated gravity dual with the help of the one associated with the half-plane [10,11,[78][79][80][81][82]. Gravity dual of the BCFT on an infinite strip Last but not least, let us present the gravity dual of a BCFT defined on an infinite strip.…”
Section: Gravity Dual Of the Bcft On A Half Planementioning
confidence: 99%
“…See Figure 3. Since everything is extremely simple in this setup, when considering a BCFT with a complicated shape, it is convenient to map it into a half plane, and then compute physical quantities or construct the complicated gravity dual with the help of the one associated with the half-plane [10,11,[78][79][80][81][82]. Gravity dual of the BCFT on an infinite strip Last but not least, let us present the gravity dual of a BCFT defined on an infinite strip.…”
Section: Gravity Dual Of the Bcft On A Half Planementioning
confidence: 99%
“…If the mirror is lightlike at late times, then it develops a horizon, as late rays never reach the mirror and do not get reflected, see figure 1(b). A comprehensive discussion of the moving mirror classification can be found in [27].…”
Section: Moving Mirror In 1+1dmentioning
confidence: 99%
“…See figure 3. Since everything is extremely simple in this setup, when considering a BCFT with a complicated shape, it is convenient to map it into a half plane, and then compute physical quantities or construct the complicated gravity dual with the help of the one associated with the half-plane [11,12,[87][88][89][90][91].…”
Section: Jhep01(2023)108mentioning
confidence: 99%