Volume complexity for the non-supersymmetric Janus AdS geometry
arXiv:2105.12743 · doi:10.1103/PhysRevD.104.086030
Abstract
We compute holographic complexity for the non-supersymmetric Janus deformation of AdS according to the volume conjecture. The result is characterized by a power-law ultraviolet divergence. When a ball-shaped region located around the interface is considered, a sub-leading logarithmic divergent term and a finite part appear in the corresponding subregion volume complexity. Using two different prescriptions to regularize the divergences, we find that the coefficient of the logarithmic term is universal.
22 pages, 5 figures
References in corpus (11)
- Complexity and Shock Wave Geometries
- Quantum Computation as Geometry
- Supersymmetric Boundary Conditions in N=4 Super Yang-Mills Theory
- Gravitational action with null boundaries
- Liouville Action as Path-Integral Complexity: From Continuous Tensor Networks to AdS/CFT
- Ten-dimensional supersymmetric Janus solutions
- On complexity growth in massive gravity theories, the effects of chirality and more
- A Quantum Check of AdS/dCFT
- On subregion action complexity in AdS and in the BTZ black hole
- A note on entanglement entropy and regularization in holographic interface theories
- Wilson loops correlators in defect SYM