# Resurrecting the exponential and inverse power-law potentials in   non-canonical inflation

**Authors:** Zeinab Teimoori, Kayoomars Karami

arXiv: 1705.10637 · 2017-05-31

## TL;DR

This paper explores non-canonical inflation models with exponential and inverse power-law potentials, showing they align with Planck 2015 data and resolve previous issues like the graceful exit problem.

## Contribution

It demonstrates that non-canonical scalar field inflation can revive previously ruled-out potentials, matching observational data and solving theoretical issues.

## Key findings

- Predictions fit Planck 2015 data for spectral index and non-Gaussianity.
- Non-canonical scenario resolves the graceful exit problem.
- Results align with observational constraints for running of spectral index.

## Abstract

We study inflation within the framework of non-canonical scalar field. In this scenario, we obtain the inflationary observables such as the scalar spectral index, the tensor-to-scalar ratio, the running of the scalar spectral index as well as the equilateral non-Gaussianity parameter. Then, we apply these results for the exponential and inverse power-law potentials. Our investigation shows that although the predictions of these potentials in the standard canonical inflation are completely ruled out by the Planck 2015 observations, their results in non-canonical scenario can lie inside the allowed regions of the Planck 2015 data. We also find that in non-canonical inflation, the predictions of the aforementioned potentials for the running of the scalar spectral index and the equilateral non-Gaussianity parameter are in well agreement with the Planck 2015 results. Furthermore, we show that in the context of non-canonical inflation, the graceful exit problem of the exponential and inverse power-law potentials is resolved.

## Full text

_Full body text omitted from this summary view._ Fetch the complete paper as Markdown: https://tomesphere.com/paper/1705.10637/full.md

## Figures

3 figures with captions in the complete paper: https://tomesphere.com/paper/1705.10637/full.md

## References

51 references — full list in the complete paper: https://tomesphere.com/paper/1705.10637/full.md

---
Source: https://tomesphere.com/paper/1705.10637