# Perturbation theory and stability analysis for string-corrected black holes in arbitrary dimensions

@article{Moura2006PerturbationTA, title={Perturbation theory and stability analysis for string-corrected black holes in arbitrary dimensions}, author={Filipe Moura}, journal={arXiv: High Energy Physics - Theory}, year={2006} }

We develop the perturbation theory for R^2 string-corrected black hole solutions in d dimensions. After having obtained the master equation and the alpha'-corrected potential under tensorial perturbations of the metric, we study the stability of the Callan, Myers and Perry solution under these perturbations.

## References

SHOWING 1-5 OF 5 REFERENCES

### Higher-derivative-corrected black holes: perturbative stability and absorption cross section in heterotic string theory

- Physics
- 2006

This work addresses spherically symmetric, static black holes in higher-derivative stringy gravity. We focus on the curvature-squared correction to the Einstein–Hilbert action, present in both…

### On black holes in string theory

- Physics
- 1991

In these lecture notes from Strings `91, I briefly sketch the analogy between two dimensional black holes and the s-wave sector of four dimensional black holes, and the physical interest of the…

### Stability of Higher-Dimensional Schwarzschild Black Holes

- Physics
- 2003

We investigate the classical stability of higher-dimensional Schwarzschild black holes with respect to linear perturbations in the framework of a gauge-invariant formalism for gravitational…

### Brane world cosmology: Gauge invariant formalism for perturbation

- Physics
- 2000

In the present paper the gauge-invariant formalism is developed for perturbations of the brane-world model in which our universe is realized as a boundary of a higher-dimensional spacetime. For the…

### Linear stability of Einstein-Gauss-Bonnet static spacetimes : Vector and scalar perturbations

- Mathematics
- 2005

We study the stability under linear perturbations of a class of static solutions of Einstein-Gauss-Bonnet gravity in $D=n+2$ dimensions with spatial slices of the form…