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PROGRAM | Physics

Modern constraints on F-term SUSY hybrid inflation models

By: Matthew Civiletti Chair: Qaisar Shafi

ABSTRACT

We study modifications of supersymmetric hybrid inflation, which continues to be one of the most popular inflationary models. The seminal formulation considered the $V_{G + Delta V}$ potential, in which one can show that $Delta_mathcal{R} sim left( frac{M}{m_P} right)^2$, which indicates that the breaking scale $M sim 10^{16}$ GeV. This is a non-trivial fact, and provides a clue the group may be a Grand Unified Theory (GUT). Inspired by this, we consider inflating while constraining the breaking scale $M$ at the MSSM gauge coupling unification scale, $2.86 times 10^{16}$ GeV. We show that one can inflate successfully; in particular, we use non-minimal K”{a}hler to achieve, for the recent Planck bounds $0.945<n_s<0.975$, $r simeq 3 times 10^{-4}$ in the case where $V$ is bounded from below, and $r simeq 1 times 10^{-2}$ where this condition is relaxed. Unfortunately, GUTs tend to predict topological defects. To ameliorate this problem, we consider the addition of a Planck-suppressed term which gives rise to shifted inflation, where one inflates in a similar way except that $vert phi vert neq 0$. We show that one can inflate successfully; one achieves similar results as in the standard case, including the large $r$ solutions particular to non-minimal K"{a}hler contributions. We achieve $r simeq 0.02$, which is similar to the non-minimal standard case. Finally, we consider a generalization of the model to include Planck-suppressed R-symmetry violation, parametrized by $alpha$. One can generate masses more naturally in MSSM by treating R-symmetry as approximate, and we discover that, keeping to the standard inflationary track $vert phi vert= 0$, the effect is to raise $r$ in the preferred $n_s$ range by about four orders of magnitude as compared with the standard case, for $alpha simeq 10^{-9}$. By considering $alpha simeq 10^{-7}$, one can achieve $r simeq 10^{-4}$. This is fairly remarkable in that it is done with only minimal K"{a}hler.

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