15 research outputs found
The first second of leptons
Stuke M. The first second of leptons. Bielefeld (Germany): Bielefeld University; 2011.We study the influence of lepton asymmetries on the evolution of the early Universe. The lepton asymmetry l is poorly constrained by observations and might be orders of magnitudes larger than the observed baryon asymmetry b~O(10^{-10}), |l|/b~O(10^9).
We find that lepton asymmetries large compared to the tiny baryon asymmetry, can influence the dynamics of the QCD phase transition significantly. The cosmic trajectory in the mu_{B}-T phase diagram of strongly interacting matter becomes a function of lepton (flavour) asymmetry. For tiny or vanishing baryon and lepton asymmetries lattice QCD simulations show that the cosmic QCD transition is a rapid crossover. However, for large lepton asymmetry, the order of the cosmic transition remains unknown.
We find that a large asymmetry in one or more lepton flavour changes the number of helicity degrees of freedom of all particles in equilibrium g_{ast} significantly. For the relic abundance of WIMPs, depending on g_{ast} of all particles at the freeze out temperature 40 GeV > T_fo > 0.4 GeV we find a decreasing of few percent depending on l_f . For an asymmetry of l_f = 0.1 in all three flavour we find a decrease of the relic WIMP abundance for a given freeze out temperature of almost 20 percent
First second of leptons
A poorly constrained parameter in the Standard Model of Cosmology is the
lepton asymmetry l = \sum_f l_f=\sum_f(n_f+n_{\nu_f})/s. Each flavour asymmetry
l_f with f=e, \mu, {\tau} is the sum of the net particle density of the charged
leptons n_f and their corresponding neutrinos, normalized with the entropy
density s. Constraints on l_f \leq O(0.1) from BBN and CMB allow for lepton
flavour asymmetries orders of magnitudes larger then the baryon asymmetry b ~
10^{-10}. In this article we show how such large lepton (flavour) asymmetries
influence the early universe, in particular the freeze out of WIMPs and the
cosmic QCD transition.Comment: 4 pages, 2 figures; prepared for the 12th international conference on
Topics in Astroparticle and Underground Physics, TAUP2011. v2: matches
accepted versio
Effects of a Cut, Lorentz-Boosted sky on the Angular Power Spectrum
The largest fluctuation in the observed CMB temperature field is the dipole,
its origin being usually attributed to the Doppler Effect - the Earth's
velocity with respect to the CMB rest frame. The lowest order boost correction
to temperature multipolar coefficients appears only as a second order
correction in the temperature power spectrum, . Since v/c - 10-3,
this effect can be safely ignored when estimating cosmological parameters
[4-7]. However, by cutting our galaxy from the CMB sky we induce large-angle
anisotropies in the data. In this case, the corrections to the cut-sky
s show up already at first order in the boost parameter. In this
paper we investigate this issue and argue that this effect might turn out to be
important when reconstructing the power spectrum from the cut-sky data.Comment: 12 pages, 1 figur
Particle asymmetries in the early universe
The total lepton asymmetry in our universe is only poorly
constrained by theories and experiments. It might be orders of magnitudes
larger than the observed baryon asymmetry , . We found that the dynamics of the cosmic QCD transition
changes for large asymmetries. Predictions for asymmetries in a single flavour
allow even larger values. We find that asymmetries of in a single or two flavours change the relic abundance of WIMPs.
However, large lepton and large individual lepton flavour asymmetries
influences significantly the dynamics of the early universe.Comment: 7 pages,8 figures; Proceedings of the Erice workshop on Nuclear
Physics 2010 "Particle and Nuclear Astrophysics
Lepton asymmetry and the cosmic QCD transition
We study the influence of lepton asymmetry on the evolution of the early
Universe. The lepton asymmetry is poorly constrained by observations and
might be orders of magnitude larger than the baryon asymmetry , . We find that lepton asymmetries that are large compared to the
tiny baryon asymmetry, can influence the dynamics of the QCD phase transition
significantly. The cosmic trajectory in the phase diagram of strongly
interacting matter becomes a function of lepton (flavour) asymmetry. Large
lepton asymmetry could lead to a cosmic QCD phase transition of first order.Comment: 23 pages, 14 figures; matches published version, including Erratum.
Conclusions, pictures, numerics remained unchange
WIMP abundance and lepton (flavour) asymmetry
We investigate how large lepton asymmetries affect the evolution of the early
universe at times before big bang nucleosynthesis and in particular how they
influence the relic density of WIMP dark matter. In comparison to the standard
calculation of the relic WIMP abundance we find a decrease, depending on the
lepton flavour asymmetry. We find an effect of up to 20 per cent for lepton
flavour asymmetries .Comment: 16 pages, 4 figures; v2:minor changes to some wording
Does the CMB prefer a leptonic Universe?
Schwarz D, Stuke M. Does the CMB prefer a leptonic Universe? New Journal of Physics. 2013;15(3): 33021.Recent observations of the cosmic microwave background at smallest angular scales and updated abundances of primordial elements indicate an increase of the energy density and the helium-4 abundance with respect to standard big bang nucleosynthesis with three neutrino flavour. This calls for a reanalysis of the observational bounds on neutrino chemical potentials, which encode the number asymmetry between cosmic neutrinos and anti-neutrinos and thus measures the lepton asymmetry of the Universe. We compare recent data with a big bang nucleosynthesis code, assuming neutrino flavour equilibration via neutrino oscillations before the onset of big bang nucleosynthesis. We find a preference for negative neutrino chemical potentials, which would imply an excess of anti-neutrinos and thus a negative lepton number of the Universe. This lepton asymmetry could exceed the baryon asymmetry by orders of magnitude