CWRU PAT Coffee Agenda

Tuesdays 10:30 - 11:30 | Fridays 11:30 - 12:30

+2 Constraining Gravity at the Largest Scales through CMB Lensing and Galaxy Velocities.

gds6 +1 cad96 +1

+2 Beginning inflation in an inhomogeneous universe.

gds6 +1 sxz353 +1

+1 Effects of nonlinear inhomogeneity on the cosmic expansion with numerical relativity.

sxa507 +1

+1 Universal instability of hairy black holes in Lovelock-Galileon theories in D dimensions.

cad96 +1

+1 Holographic Renormalization of 3D Minimal Massive Gravity.

cad96 +1

+1 On dRGT massive gravity with degenerate reference metrics.

sxk1031 +1

+1 How to Avoid a Swift Kick in the Chameleons.

aam80 +1 cad96 +1

+1 Updated Constraints and Forecasts on Primordial Tensors Modes.

gds6 +1

0 Singularities, horizons, firewalls, and local conformal symmetry.

qxc76 +1 bump  

Showing votes from 2015-11-17 11:30 to 2015-11-20 12:30 | Next meeting is Friday May 15th, 11:30 am.

users

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astro-ph.CO

  • Beginning inflation in an inhomogeneous universe.- [PDF] - [Article]

    William E. East, Matthew Kleban, Andrei Linde, Leonardo Senatore
     

    Using numerical solutions of the full Einstein field equations coupled to a scalar inflaton field in 3+1 dimensions, we study the conditions under which a universe that is initially highly inhomogeneous and dominated by gradient energy can transition to an inflationary period. If the initial scalar field variations are contained within a sufficiently flat region of the inflaton potential, and the universe is spatially flat or open on average, inflation will occur following the dilution of the gradient and kinetic energy due to expansion. This is the case even when the scale of the inhomogeneities is comparable to the initial Hubble length, and overdense regions collapse and form black holes, because underdense regions continue expanding, allowing inflation to eventually begin. This establishes that inflation can arise from a general class of highly inhomogeneous initial conditions and solve the horizon and flatness problems, at least as long as the variations in the scalar field do not include values that exceed the inflationary plateau.

  • Updated Constraints and Forecasts on Primordial Tensors Modes.- [PDF] - [Article]

    Giovanni Cabass, Luca Pagano, Laura Salvati, Martina Gerbino, Elena Giusarma, Alessandro Melchiorri
     

    We present new, tight, constraints on the cosmological background of gravitational waves (GWs) using the latest measurements of CMB temperature and polarization anisotropies provided by the Planck, BICEP2 and Keck Array experiments. These constraints are further improved when the GW contribution $N^{\rm GW}_{\rm eff}$ to the effective number of relativistic degrees of freedom $N_{\rm eff}$ is also considered. Parametrizing the tensor spectrum as a power law with tensor-to-scalar ratio $r$, tilt $n_\mathrm{t}$ and pivot $0.01\,\mathrm{Mpc}^{-1}$, and assuming a minimum value of $r=0.001$, we find $r < 0.089$, $n_\mathrm{t} = 1.7^{+2.1}_{-2.0}$ ($95\%\,\mathrm{CL}$, no $N^{\rm GW}_{\rm eff}$) and $r < 0.082$, $n_\mathrm{t} = -0.05^{+0.58}_{-0.87}$ ($95\%\,\mathrm{CL}$, with $N^{\rm GW}_{\rm eff}$). When the recently released $95\,\mathrm{GHz}$ data from Keck Array are added to the analysis, the constraints on $r$ are improved to $r < 0.067$ ($95\%\,\mathrm{CL}$, no $N^{\rm GW}_{\rm eff}$), $r < 0.061$ ($95\%\,\mathrm{CL}$, with $N^{\rm GW}_{\rm eff}$). We discuss the limits coming from direct detection experiments such as LIGO-Virgo, pulsar timing (European Pulsar Timing Array) and CMB spectral distortions (FIRAS). Finally, we show future constraints achievable from a COrE-like mission: if the tensor-to-scalar ratio is of order $10^{-2}$ and the inflationary consistency relation $n_\mathrm{t} = -r/8$ holds, COrE will be able to constrain $n_\mathrm{t}$ to $-0.002^{+0.160}_{-0.164}$ ($95\%\,\mathrm{CL}$). In the case that lensing $B$-modes can be subtracted to $10\%$ of their power, a feasible goal for COrE, these limits will be improved to $n_\mathrm{t}$ to $-0.002^{+0.107}_{-0.109}$ ($95\%\,\mathrm{CL}$).

astro-ph.HE

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astro-ph.GA

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astro-ph.IM

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gr-qc

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hep-ph

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hep-th

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hep-ex

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quant-ph

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other

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