Journal
JOURNAL OF HIGH ENERGY PHYSICS
Volume -, Issue 11, Pages -Publisher
SPRINGER
DOI: 10.1007/JHEP11(2022)134
Keywords
Supergravity Models; Extended Supersymmetry; Superstring Vacua; Flux Compactifications
Categories
Funding
- AEI through the Spanish grant [PGC2018-096894-B-100]
- FICYT through the Asturian grant [SV-PA-21-AYUD/2021/52177]
- National Research Foundation of Korea [NRF-2020R1A2C1008497]
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We investigate supersymmetric flows in type IIB supergravity that preserve an SO(2, 2) space-time symmetry and asymptote to AdS(5)x S-5 at both endpoints. The flows are constructed as Janus-type Double-struck capital R x AdS(3) BPS domain-walls in the effective four-dimensional [SO(1, 1) x SO(6)] proportional to R-12 gauged maximal supergravity describing the massless sector of type IIB supergravity compactified on S-1 x S-5. The compactification includes an S-duality hyperbolic twist along the S-1 which, when combined with an appropriate choice of boundary conditions for the running scalars, generates special flows that develop an S-fold regime at their core, thus enhancing the space-time symmetry there to SO(2, 3). Via the AdS/CFT correspondence, the flows constructed here are conjectured to describe conformal interfaces in a circle compactification of N = 4 SYM4.
We investigate supersymmetric flows in type IIB supergravity that preserve an SO(2, 2) space-time symmetry and asymptote to AdS(5)x S-5 at both endpoints. The flows are constructed as Janus-type Double-struck capital R x AdS(3) BPS domain-walls in the effective four-dimensional [SO(1, 1) x SO(6)] proportional to R-12 gauged maximal supergravity describing the massless sector of type IIB supergravity compactified on S-1 x S-5. The compactification includes an S-duality hyperbolic twist along the S-1 which, when combined with an appropriate choice of boundary conditions for the running scalars, generates special flows that develop an S-fold regime at their core, thus enhancing the space-time symmetry there to SO(2, 3). Via the AdS/CFT correspondence, the flows constructed here are conjectured to describe conformal interfaces in a circle compactification of N = 4 SYM4.
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