Neutrinos as Probes. of Dark Matter. Hasan Yüksel The Ohio State University

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Transcription:

Neutrinos as Probes of Dark Matter Institute for Gravitation and Cosmos, Inaugural Conference, Penn State University, August 9 - August 11, 2007 Hasan Yüksel The Ohio State University arxiv:0707.0196 [astro-ph] H. Yüksel, S. Horiuchi, J. Beacom, S. Ando

Dark Matter Proposed Long Ago 1930s: Zwicky proposed DM to explain the mass to light ratio Coma galaxy cluster 1975: Rubin announced most stars in spiral galaxies orbit at roughly the same speed kistler

Where Is It? Gravitational lensing probes the distribution on cluster scales Blue: dark matter (weak lensing) Purple: gas (x-ray emission) Clowe et al. Jee et al

How Much?

How is DM distributed in the Universe? Primordial Fluctuations Gravitational Collapse Structure Forms from Smallest to Largest Scales Tegmark

DM Distribution in Halos via lactea Moore NFW Kravtsov 1.5 1 2 3 3 3 1.5 1 0.4 rs 28 20 10 Rsc 0.27 0.3 0.37

But What Is It? Axions, SUSY Particles, UED LKP, Fuzzy DM, Massive Black Holes, Light DM, Sterile Neutrino, Super Heavy X Particle, MACHOs,... or name your own favorite!

All These Candidates Need to be Tested What is the role of neutrinos in this Search?

Dark Matter Annihilations WIMPSs can produce correct relic abundance M=0.3, and they can be produced in colliders discovered in direct detection experiments indirectly detected through Annihilation Products section for such a thermal The annihilation cross -26 3-1 relic < Av> = 3x10 cm s What if dark matter exists or gets mass only in the late universe?

General Upper Bounds Very large cross section can significantly modify halo (flatten cusps, produce cores): Kaplinghat, Knox, and Turner The unitarity bound: Hui Are there any other general bounds?

Avoid Model Dependencies Assume DM annihilations only produce Standard Model final states (e.g. purely sterile neutrinos are not considered) Beacom Bell Mack Stringent upper limit on total annihilation cross section can be obtained by assuming only neutrinos are produced in final states (worst case) Anything else will eventually produce much more visible gamma rays (leading to a stronger limit)

Atmospheric Neutrino Flux Based on regularized unfolding which may miss a peaked signal Frejus (Low E) Amanda (High E) also SK data astro ph/0509330

Bounds from Cosmic Signal & Cascades Cosmic Signal Beacom Bell Mack Electroweak Cascades Kachelriess Serpico

Annihilations in the Halo Depends on the line of sight integration (traces DM density squared): Average of los within a cone around the GC The average intensity of the annihilation products

H. Yüksel, S. Horiuchi, J. Beacom, S. Ando Moore NFW Kravtsov Canonical JAng 102 26 24 25 Jave 8 3 5 5 Jiso 0.3 0.4 1 0.5 f0 5 0.5 0.2 1

Cosmic vs. Halo Signals Cosmic signal can be cast into (see e.g. Ullio et al) f describes clustering relative to smooth halo The ratio of the Halo signal to Cosmic signal tell us which one dominates: 5 For NFW, f0=0.5x10, the Halo Isotropic will dominate over truly Cosmic signal for flatter profiles

Spectra from Halo compared to Cosmic H. Yüksel, S. Horiuchi, J. Beacom, S. Ando

Bound on < Av> H. Yüksel, S. Horiuchi, J. Beacom, S. Ando

Cosmic vs. Halo While both suffer from uncertainties such as the concentration parameter and the shape of the halo, the halo signal on large scales is overall better known, and less uncertain than cosmic signal The isotropic component of the halo signal is especially important for flatter profiles, for which it dominates over any truly cosmic signal. For cuspy profiles, the Halo Angular would be even more constraining than displayed in our The cosmic signal is broadened in energy by redshifting, making it harder to identify over the smoothly varying atmospheric neutrino spectrum Gamma rays from cosmic DM annihilations are attenuated at high energies, thus the statement that anything other than neutrinos will be more detectable may not be always fully applicable for the cosmic signal (the halo signal will still be present)

Summary A new improved upper bound on the dark matter annihilation cross section in the late universe, improving the unitarity bound and bound from cosmic DM annihilations Especially interesting at energies > 100 GeV, in which there are no gamma-ray data on large scales Dedicated analyses should improve by 10-100 First, take advantage of the sharp feature Second, use more realistic data uncertainties Third, use signal and background flavor ratios Fourth, use high-energy muon spectra

Which Dark Matter Candidate? We focus on a scenario in which Neutrinos can provide constrains on the DM total self annihilation cross section (as active Neutrinos, being the least detectable in the Standard Model) in a model independent way Upcoming super-sized detectors (GLAST, IceCube, LHC, Hyper-K) with unprecedented statistics and precision may provide crucial clues in solving this mystery