The quadratic growth of Krylov spread complexity in the BTZ black hole
This paper establishes a dimension-independent boundary reconstruction of Krylov spread complexity for thermofield-double states, demonstrating that in the BTZ black hole dual, the complexity exhibits intermediate deviations from early-time quadratic growth before returning to asymptotic quadratic behavior, which is matched to a generalized bulk "complexity=anything" object constructed from an infinite series of extrinsic-curvature invariants.