# 5D Attractors with Higher Derivatives

**Authors:** Alejandra Castro, Joshua L. Davis, Per Kraus, Finn Larsen  
**arXiv:** [hep-th/0702072](https://arxiv.org/abs/hep-th/0702072)  
**Date:** 2007-02-09  
**Summary page:** https://www.summarizepaper.com/en/paper/hep-th--0702072v2/

## Key points

- Study by Alejandra Castro, Joshua L. Davis, Per Kraus, and Finn Larsen on higher derivative corrections to attractor geometries in five dimensions
- Examination of equations of motion from a four-derivative supergravity action leading to corrected AdS_3xS^2 geometries
- Validation of previous anomaly-based derivation of AdS_3 central charges within the theoretical framework
- Direct comparison with results from 4D higher derivative attractors analysis
- Demonstration of alignment between findings and lower-dimensional counterpart through dimensional reduction techniques
- Implications extend beyond mathematical validation, offering insights into interplay between higher derivative corrections and attractor geometries in diverse dimensions
- Comprehensive investigation published in JHEP sheds light on principles governing gravitational theories and opens doors for further advancements in fundamental physics

## Summary

In their study, Alejandra Castro, Joshua L. Davis, Per Kraus, and Finn Larsen delve into the realm of higher derivative corrections to attractor geometries in five dimensions. By examining the equations of motion derived from a recently developed four-derivative supergravity action in this dimensional space, the researchers uncover corrected AdS_3xS^2 geometries. This breakthrough not only validates a previous anomaly-based derivation of the AdS_3 central charges within this theoretical framework but also enables a direct comparison with results obtained from 4D higher derivative attractors analysis. Remarkably, through dimensional reduction techniques, Castro et al. demonstrate that their findings align perfectly with those of the lower-dimensional counterpart, solidifying the consistency and robustness of their approach. The implications of these results extend beyond mere mathematical validation and offer valuable insights into the intricate interplay between higher derivative corrections and attractor geometries in diverse dimensions. This comprehensive investigation published in JHEP sheds new light on the underlying principles governing gravitational theories and paves the way for further advancements in our understanding of fundamental physics.