Black hole formation in $c=1$ String Field Theory

Abstract

A suggestion on how black holes may appear in Das-Jevicki Collective field theory is given. We study the behaviour of a `test' particle when energy is sent into the system. A perturbation moving near the potential barrier can create a large-distance black hole geometry where the seeming curvature singularity is at the position of the barrier. In the simplest `static' case the exact $D=2$ black hole metric emerges.

9 pages, UTTG-27-92 (references added + a few corrections)

References in corpus (1)

• $W$-Infinity Ward Identities and Correlation Functions in the $C=1$ Matrix Model

Cited by in corpus (13)

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• The Exact $S$-matrix of the Deformed $c=1$ Matrix Model
• Geometric Entropy of Nonrelativistic Fermions and Two Dimensional Strings
• States and quantum effects in the collective field theory of a deformed matrix model
• A Matrix Model Black Hole
• Tachyon Hair on Two-Dimensional Black Holes
• Nonsinglet Sector of $c=1$ Matrix Model and 2D Black Hole
• Black Hole Formation and Space-Time Fluctuations in Two Dimensional Dilaton Gravity and Complementarity
• Classical Solutions in Two-Dimensional String Theory and Gravitational Collapse
• Tachyon Back Reaction on $d=2$ String Black Hole