CWRU PAT Coffee Agenda

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

+2 Testing Verlinde's Emergent Gravity with the Radial Acceleration Relation.

sxk1031 +1 jbm120 +1

+1 Critical collapse of a rotating scalar field in $2+1$ dimensions.

bump   jbm120 +1

+1 On the waveforms of gravitationally lensed gravitational waves.

bump   oxg34 +1

+1 First evidence of running cosmic vacuum: challenging the concordance model. - [UPDATED]

kxp265 +1

Showing votes from 2017-02-14 11:30 to 2017-02-17 12:30 | Next meeting is Friday May 22nd, 11:30 am.

users

  • No papers in this section today!

astro-ph.CO

  • Testing Verlinde's Emergent Gravity with the Radial Acceleration Relation.- [PDF] - [Article]

    Federico Lelli, Stacy S. McGaugh, James M. Schombert, (2) Case Western Reserve University, (3) University of Oregon)
     

    Verlinde (2016) has recently proposed that spacetime and gravity may emerge from an underlying microscopic theory. In a de Sitter spacetime, such emergent gravity (EG) contains an additional gravitational force due to dark energy, which may explain the mass discrepancies observed in galactic systems without the need of dark matter. For a point mass, EG is equivalent to Modified Newtonian Dynamics (MOND). We show that this equivalence does not hold for finite-size galaxies: there are significant differences between EG and MOND in the inner regions of galaxies. We confront theoretical predictions with the empirical Radial Acceleration Relation (RAR). We find that (i) EG is consistent with the observed RAR only if we substantially decrease the fiducial stellar mass-to-light ratios; the resulting values are in tension with other astronomical estimates; (ii) EG predicts that the residuals around the RAR should correlate with radius; such residual correlation is not observed.

astro-ph.HE

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astro-ph.GA

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astro-ph.IM

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gr-qc

  • Critical collapse of a rotating scalar field in $2+1$ dimensions.- [PDF] - [Article]

    Joanna Jałmużna, Carsten Gundlach
     

    We carry out numerical simulations of the collapse of a complex rotating scalar field of the form $\Psi(t,r,\theta)=e^{im\theta}\Phi(t,r)$, giving rise to anaxisymmetric metric, in 2+1 spacetime dimensions with $\Lambda<0$, for $m=0,1,2$, for four 1-parameter families of initial data. We look for the familiar scaling of black hole mass and maximal Ricci curvature as a power of $|p-p_*|$, where $p$ is the amplitude of our initial data and $p_*$ some threshold. We find evidence of Ricci scaling for all families, and tentative evidence of mass scaling for most families, but the case $m>0$ is very different from the case $m=0$ we have considered before: the thresholds for mass scaling and Ricci scaling are significantly different (for the same family), scaling stops well above the scale set by $\Lambda$, and the exponents depend strongly on the family. Hence, in contrast to the $m=0$ case, and to many other self-gravitating systems, there is only weak evidence for the collapse threshold being controlled by a self-similar critical solution and no evidence for it being universal.

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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