The Wimp Forest Alberto Vallinotto Fermilab In collaboration with: - - PowerPoint PPT Presentation

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The Wimp Forest Alberto Vallinotto Fermilab In collaboration with: - - PowerPoint PPT Presentation

The Wimp Forest Alberto Vallinotto Fermilab In collaboration with: G. Bertone, C. Jackson, G. Shaughnessy, T. Tait ArXiv: 0904.1442, PRD in press Outline Indirect detection of dark matter (DM) through -rays Comparison between 5D KK


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SLIDE 1

The Wimp Forest

Alberto Vallinotto Fermilab

In collaboration with:

  • G. Bertone, C. Jackson, G. Shaughnessy, T. Tait

ArXiv: 0904.1442, PRD in press

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SLIDE 2

Outline

  • Indirect detection of dark matter (DM)

through γ-rays

  • Comparison between 5D KK model and

the chiral square model

  • Predictions for the chiral square model
  • Conclusions
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SLIDE 3

The hunt for dark matter

  • 3 complementary strategies

Direct Detection

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SLIDE 4

The hunt for dark matter

  • 3 complementary strategies

Direct Detection Indirect Detection

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SLIDE 5

The hunt for dark matter

  • 3 complementary strategies

Direct Detection Indirect Detection Collider Searches

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SLIDE 6

Indirect Detection of γ-rays...

  • Dark matter has to be stable
  • However, it can pair-annihilate into SM

particles

  • Annihilation products detected in cosmic

rays ( )

  • Here we focus on γ

– They travel undeflected (point directly to source) – They travel almost unattenuated (don't require a

diffusion model)

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SLIDE 7

… from the ground and from above

  • Fermi

– Full sky coverage – Sensitive to ~300 GeV – ΔE/E ~ 10%

  • ACT's (Hess, Veritas,...)

– Smaller fraction of sky – Sensitive to TeV's

– ΔE/E ~ 15-20%

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SLIDE 8

Contributions to the γ-rays spectrum

  • Continuum spectrum
  • Secondary γ's from quark or

gauge boson fragmentation, or

  • from final state radiation from

charged SM particles.

  • Almost featurless, but with

sharp cutoff at Wimp mass.

  • Lines
  • Loop-induced processes

into γ+X

  • Spectral lines at
  • “Smoking gun”

signature of dark matter

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SLIDE 9

The Kaluza-Klein Zoo (1)

  • 5D KK model

– UED compactified on a

circle

– KK modes identified by

  • ne index, i.e.

– LKP is the KK partner of

the hypercharge gauge boson

– LKP is lepton-friendly – LKP mass can reach

1TeV

References: Bertone et al. (PRD 2003), Bergstrom et al. (PRL, 2004), Bergstrom et al. (JCAP 2004).

  • 6D KK (Chiral Square)

– UED compactified on a square

with two adjacent sides identified

– KK modes identified by 2

indeces, i.e.

– LKP's are the two KK partner

  • f hypercharge gauge boson

– LKP is lepton-unfriendly – Favors lighter LKP (up to 450

GeV)

References: Dobrescu and Ponton (JHEP, 2004), Dobrescu et al. (JCAP, 2007)

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SLIDE 10

The Kaluza-Klein Zoo (2)

  • 5D KK model

– Particles are even (odd)

if i is even (odd)

– Particle masses are

  • 6D KK (Chiral Square)

– Particles are even (odd) if (i+j)

is even (odd)

– Particle masses are

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SLIDE 11

The Kaluza-Klein Zoo (2)

  • 5D KK model

– Particles are even (odd)

if i is even (odd)

– Particle masses are – LKP's can only pair-

annihilate into SM particles

  • 6D KK (Chiral Square)

– Particles are even (odd) if (i+j)

is even (odd)

– Particle masses are

LKP's can pair-annihilate into other KK-particles!

  • In models with 2 or more UED the LKP is kinematically allowed to pair-

annihilate into other KK-particles and γ

  • These lines are well separated from the γγ and Zγ lines and potentially carry

a wealth of information

  • “Spectroscopy of UED” if the x-section and continuum are favorable.
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SLIDE 12

Flux of γ from wimp annihilation

  • Differential flux from a source with DM

density ρ is

Microphysics Astrophysics (Halo profile)

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SLIDE 13

Flux of γ from wimp annihilation

  • Differential flux from a source with DM

density ρ is

  • The largest uncertainties arise from the

lack of knowledge of the halo profile near the galactic center.

Microphysics Astrophysics (Halo profile)

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SLIDE 14

Flux of γ from wimp annihilation

  • Uncertainties in the halo

profile are quantified with

  • We consider two benchmark

models, with :

Navarro-Frenk-White scenario

“Adiabatic compression”

  • Astrophysical uncertainties

span three orders of magnitude

[Bertone et al., JCAP 2009]

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SLIDE 15

Continuum spectrum

  • Chiral square case characterized by pair-annihilation into W's

(~50%), H's (~25%) and Z's (~25%), which then decay.

  • Spectrum of secondary photons (from FSR and decays) is

softer than in the 5D (lepton-friendly) case.

  • Calculation carried out with MicrOmegas

6D

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SLIDE 16

Continuum spectrum

  • Chiral square case characterized by pair-annihilation into W's

(~50%), H's (~25%) and Z's (~25%), which then decay.

  • Spectrum of secondary photons (from FSR and decays) is

softer than in the 5D (lepton-friendly) case.

  • Calculation carried out with MicrOmegas

5D 6D

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SLIDE 17

Cross sections for Chiral Square Lines

  • couples differently with

SM fermions and their KK partners.

  • This leads to less

cancellations w/ respect to the γγ and Zγ cases.

  • The x-section for

turns out to be enhanced.

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SLIDE 18

Cross sections for 5D KK Lines

  • In stark contrast with

the 5D case, where the x-section for is suppressed.

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SLIDE 19

The Chiral Square Spectrum

  • Three lines and two

distinctive bumps.

  • 10% energy resolution is

insufficient to resolve and lines.

  • The bump is well

separated from the other.

  • Contributing factors:

– Large x-section. – Large – Small continuum.

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SLIDE 20

The Chiral Square Spectrum

  • Three lines and two

distinctive bumps.

  • 10% energy resolution is

insufficient to resolve and lines.

  • The bump is well

separated from the other.

  • Contributing factors:

– Large x-section. – Large – Small continuum.

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SLIDE 21

The 5D KK Spectrum

  • Three lines but only one

bump.

  • 10% energy resolution is

insufficient to resolve and lines and kills the

  • ne.
  • Contributing factors:

– Small x-section. – Higgs mass smaller

than

– Large continuum.

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SLIDE 22

Conclusions

  • KK extensions of the SM with more than one extra

dimension exhibit one or more extra lines, well separated from .

  • This “forest” of lines may be detectable with the

right combination of xsection and continuum and can potentially provide a lot of information.

  • However, this is not the only model characterized

by a two bump feature.

  • Information from colliders could complement the
  • ne coming from lines (cf Tait talk).
  • Detection of a single bump and no drop off could

also hint toward a Wimp forest scenario.