3,410 research outputs found

    Prethermalization Production of Dark Matter

    Full text link
    At the end of inflation, the inflaton field decays into an initially nonthermal population of relativistic particles which eventually thermalize. We consider the production of dark matter from this relativistic plasma, focusing on the prethermal phase. We find that for a production cross section σ(E)∼En\sigma(E)\sim E^n with n>2n> 2, the present dark matter abundance is produced during the prethermal phase of its progenitors. For n≤2n\le 2, entropy production during reheating makes the nonthermal contribution to the present dark matter abundance subdominant compared to that produced thermally. As specific examples, we verify that the nonthermal contribution is irrelevant for gravitino production in low scale supersymmetric models (n=0n=0) and is dominant for gravitino production in high scale supersymmetry models (n=6n=6).Comment: 12 pages, 4 figure

    Enhancement of the Dark Matter Abundance Before Reheating: Applications to Gravitino Dark Matter

    Full text link
    In the first stages of inflationary reheating, the temperature of the radiation produced by inflaton decays is typically higher than the commonly defined reheating temperature TRH∼(ΓϕMP)1/2T_{RH} \sim (\Gamma_\phi M_P)^{1/2} where Γϕ\Gamma_\phi is the inflaton decay rate. We consider the effect of particle production at temperatures at or near the maximum temperature attained during reheating. We show that the impact of this early production on the final particle abundance depends strongly on the temperature dependence of the production cross section. For ⟨σv⟩∼Tn/Mn+2\langle \sigma v \rangle \sim T^n/M^{n+2}, and for n<6n < 6, any particle produced at TmaxT_{\rm max} is diluted by the later generation of entropy near TRHT_{RH}. This applies to cases such as gravitino production in low scale supersymmetric models (n=0n=0) or NETDM models of dark matter (n=2n=2). However, for n≥6n\ge6 the net abundance of particles produced during reheating is enhanced by over an order of magnitude, dominating over the dilution effect. This applies, for instance to gravitino production in high scale supersymmetry models where n=6n=6.Comment: 16 pages, 5 figure

    Gravitational Wave Emission from Collisions of Compact Scalar Solitons

    Get PDF
    We numerically investigate the gravitational waves generated by the head-on collision of equal-mass, self-gravitating, real scalar field solitons (oscillatons) as a function of their compactness C\mathcal{C}. We show that there exist three different possible outcomes for such collisions: (1) an excited stable oscillaton for low C\mathcal{C}, (2) a merger and formation of a black-hole for intermediate C\mathcal{C}, and (3) a pre-merger collapse of both oscillatons into individual black-holes for large C\mathcal{C}. For (1), the excited, aspherical oscillaton continues to emit gravitational waves. For (2), the total energy in gravitational waves emitted increases with compactness, and possesses a maximum which is greater than that from the merger of a pair of equivalent mass black-holes. The initial amplitudes of the quasi-normal modes in the post-merger ring-down in this case are larger than that of corresponding mass black-holes -- potentially a key observable to distinguish black-hole mergers with their scalar mimics. For (3), the gravitational wave output is indistinguishable from a similar mass, black-hole--black-hole merger.Comment: 8 Pages, 8 figures, movies : https://www.youtube.com/playlist?list=PLSkfizpQDrcahgvc5TvBk5qtXAzkSyHP

    No-Scale Inflation

    Full text link
    Supersymmetry is the most natural framework for physics above the TeV scale, and the corresponding framework for early-Universe cosmology, including inflation, is supergravity. No-scale supergravity emerges from generic string compactifications and yields a non-negative potential, and is therefore a plausible framework for constructing models of inflation. No-scale inflation yields naturally predictions similar to those of the Starobinsky model based on R+R2R + R^2 gravity, with a tilted spectrum of scalar perturbations: ns∼0.96n_s \sim 0.96, and small values of the tensor-to-scalar perturbation ratio r<0.1r < 0.1, as favoured by Planck and other data on the cosmic microwave background (CMB). Detailed measurements of the CMB may provide insights into the embedding of inflation within string theory as well as its links to collider physics.Comment: Invited contribution to the forthcoming Classical and Quantum Gravity focus issue on "Planck and the fundamentals of cosmology". 22 pages, 7 figures, uses psfra

    A No-Scale Inflationary Model to Fit Them All

    Get PDF
    The magnitude of B-mode polarization in the cosmic microwave background as measured by BICEP2 favours models of chaotic inflation with a quadratic m2ϕ2/2m^2 \phi^2/2 potential, whereas data from the Planck satellite favour a small value of the tensor-to-scalar perturbation ratio rr that is highly consistent with the Starobinsky R+R2R + R^2 model. Reality may lie somewhere between these two scenarios. In this paper we propose a minimal two-field no-scale supergravity model that interpolates between quadratic and Starobinsky-like inflation as limiting cases, while retaining the successful prediction ns≃0.96n_s \simeq 0.96.Comment: 25 pages, 12 figure

    Phenomenological Aspects of No-Scale Inflation Models

    Full text link
    We discuss phenomenological aspects of no-scale supergravity inflationary models motivated by compactified string models, in which the inflaton may be identified either as a K\"ahler modulus or an untwisted matter field, focusing on models that make predictions for the scalar spectral index nsn_s and the tensor-to-scalar ratio rr that are similar to the Starobinsky model. We discuss possible patterns of soft supersymmetry breaking, exhibiting examples of the pure no-scale type m0=B0=A0=0m_0 = B_0 = A_0 = 0, of the CMSSM type with universal A0A_0 and m0≠0m_0 \ne 0 at a high scale, and of the mSUGRA type with A0=B0+m0A_0 = B_0 + m_0 boundary conditions at the high input scale. These may be combined with a non-trivial gauge kinetic function that generates gaugino masses m1/2≠0m_{1/2} \ne 0, or one may have a pure gravity mediation scenario where trilinear terms and gaugino masses are generated through anomalies. We also discuss inflaton decays and reheating, showing possible decay channels for the inflaton when it is either an untwisted matter field or a K\"ahler modulus. Reheating is very efficient if a matter field inflaton is directly coupled to MSSM fields, and both candidates lead to sufficient reheating in the presence of a non-trivial gauge kinetic function.Comment: 41 pages, 6 figure

    Calculations of Inflaton Decays and Reheating: with Applications to No-Scale Inflation Models

    Full text link
    We discuss inflaton decays and reheating in no-scale Starobinsky-like models of inflation, calculating the effective equation-of-state parameter, ww, during the epoch of inflaton decay, the reheating temperature, TrehT_{\rm reh}, and the number of inflationary e-folds, N∗N_*, comparing analytical approximations with numerical calculations. We then illustrate these results with applications to models based on no-scale supergravity and motivated by generic string compactifications, including scenarios where the inflaton is identified as an untwisted-sector matter field with direct Yukawa couplings to MSSM fields, and where the inflaton decays via gravitational-strength interactions. Finally, we use our results to discuss the constraints on these models imposed by present measurements of the scalar spectral index nsn_s and the tensor-to-scalar perturbation ratio rr, converting them into constraints on N∗N_*, the inflaton decay rate and other parameters of specific no-scale inflationary models.Comment: 33 pages, 14 figure
    • …
    corecore