Stringy instability inside the black hole

Abstract

We show that negative $(\nabla \Phi {)}^2$, where $\Phi$ is the dilaton, leads to a rapid creation of folded strings. Consequently it appears that the interior of the $SL(2,\mathbb{R}{)}_k/U(1)$ black hole is not empty, but is filled with folded strings.

References in corpus (3)

• Cosmological solutions of supercritical string theory
• Supercritical stability, transitions and (pseudo)tachyons
• The Horizon Order Parameter

Cited by in corpus (15)

• Stringy Black Hole Interiors
• Non-singular black holes interiors need physics beyond the standard model
• Stringy ER=EPR
• The Averaged Null Energy Condition and the Black Hole Interior in String Theory
• A Puncture in the Euclidean Black Hole
• Instant Folded Strings and Black Fivebranes
• Explicit microstates at the Schwarzschild horizon
• A Worldsheet Description of Instant Folded Strings
• String Theory and The Arrow of Time
• A duality in string theory on AdS${}_3$
• Stringy Information and Black Holes
• Is the horizon of an eternal black hole really smooth?
• Closed Strings in the 2D Lorentzian Black Hole
• $T\bar{T}$, Black Holes and Negative Strings
• Bridging Worldsheet CFTs and Wormholes