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Linear Inflation from Running Kinetic Term in Supergravity

Fuminobu Takahashi

Abstract

We propose a class of inflation models in which the coefficient of the inflaton kinetic term rapidly changes with energy scale. This may occur especially if the inflaton moves over a long distance during inflation as in the case of large-scale inflation. The peculiar behavior of the kinetic term opens up a new way to construct an inflation model. As a concrete example we construct a linear inflation model in supergravity. It is straightforward to build a chaotic inflation model with a fractional power along the same line. Interestingly, the potential takes a different form after inflation because of the running kinetic term.

Linear Inflation from Running Kinetic Term in Supergravity

Abstract

We propose a class of inflation models in which the coefficient of the inflaton kinetic term rapidly changes with energy scale. This may occur especially if the inflaton moves over a long distance during inflation as in the case of large-scale inflation. The peculiar behavior of the kinetic term opens up a new way to construct an inflation model. As a concrete example we construct a linear inflation model in supergravity. It is straightforward to build a chaotic inflation model with a fractional power along the same line. Interestingly, the potential takes a different form after inflation because of the running kinetic term.

Paper Structure

This paper contains 24 equations, 1 figure.

Figures (1)

  • Figure 1: The schematic plot of the scalar potential in terms of a canonically normalized field, $\hat{\phi}$. The potential is quadratic around the origin, and linear between $\hat{\phi} \sim \kappa$ and $1/\kappa$. Note that, for $\hat{\phi} \lesssim 1$, the inflaton is a complex scalar field rather than a single real scalar, because the $\phi_I$ is no longer negligible.