Dark Matter Out of Seclusion ∗
Brian Batell Perimeter Institute
∗with Maxim Pospelov and Adam Ritz
- arXiv:0903.0363
- arXiv:0903.3396
Overview Secluded WIMPs Out of seclusion via Colliders - - PowerPoint PPT Presentation
Dark Matter Out of Seclusion Brian Batell Perimeter Institute with Maxim Pospelov and Adam Ritz - arXiv:0903.0363 - arXiv:0903.3396 Overview Secluded WIMPs Out of seclusion via Colliders Higgs-strahlung at B-factories
∗with Maxim Pospelov and Adam Ritz
– Colliders ∗ Higgs-strahlung at B-factories – Direct detection experiments ∗ Endothermic and exothermic inelastic scattering ∗ Higher order elastic scattering
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Pospelov, Ritz, Voloshin ’07
Holdom ’86
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χ V V χ
– Annihilation via χχ → V V – Relic abundance independent of kinetic mixing – Makes direct detection, collider signatures tricky if mixing small. Can’t rule out WIMP hypotheses in principle if secluded
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1) Light mediator − → enhanced galactic annihilation cross section
near the origin from the plane wave to the Coulomb-type.
Arkani-Hamed, Finkbeiner, Slatyer, Weiner ’08 Pospelov, Ritz ’08
N ∼ πα′ v 2) mV ≤ GeV = ⇒ vector won’t decay to (anti-)protons by kinematics
Connection with PAMELA, ATIC, FERMI, HESS, ...?
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BB, Pospelov, Ritz ’09; Essig, Schuster, Toro ’09; Reece, Wang ’09;
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B-factory (BaBar and Belle) advantages:
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Lint = −κ 2 VµνF µν + m2
V
v′ h′V 2
µ
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1.0 0.5 2.0 0.2 5.0 0.1 10.0 10 8 10 7 10 6 10 5 10 4 mV GeV
VGeV 1.0 0.5 2.0 0.2 5.0 0.1 10.0 1.00 0.50 0.20 0.10 0.05 0.02 0.01 mV GeV BrV
Vµ always has a significant branching to leptons
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1.0 0.5 2.0 0.2 5.0 0.1 10.0 10 24 10 20 10 16 10 12 10 8 10 4 1 mh’ GeV
h’ GeV1.0 0.5 2.0 0.2 5.0 0.1 10.0 10 15 10 12 10 9 10 6 0.001 1 mh’ GeV Brh’
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1.0 0.5 2.0 0.2 5.0 0.1 10.0 1.0 0.5 2.0 0.2 5.0 0.1 10.0 mV GeV mh’ GeV 1.0 0.5 2.0 0.2 5.0 0.1 10.0 1.0 0.5 2.0 0.2 5.0 0.1 10.0 mV GeV mh’ GeV
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Finkbeiner, Slatyer, Weiner, Yavin ’09; BB, Pospelov, Ritz ’09;
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χ, χ′ can be split after U(1)S is broken so that ∆m = mχ2 − mχ1 L =
2(mχiχi + h.c.)
χ1σµχ2 − ¯ χ2σµχ1)
Smith, Weiner ’01
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χ1 χ2 N
V
γ χ1 χ2 χ1 N
V
γ
χ1N → χ2N
χ2N → χ1N (depends on χ2 population)
χ1N → virtual states → χ1N
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10 20 50 100 200 500 1000 10 5 10 4 1 mV MeV
m 200 GeV
10 2 10 1
(∆m = 10 MeV) Sensitivity diminishes as WIMP probes nucleus
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– ∆m > 2me = ⇒ rapid decay χ2 → χ1 + e+e− – ∆m < 2me = ⇒ Loop induced χ2 → χ1 + 3γ τ > 4 × 10−47 GeV × κ 10−3 2 ∆m 100 keV 13 100 MeV mV 4
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50 100 150 200 10 5 10 4
m keV
m 100 GeV, vE 500 km s
100 150 200 10 6 10 5
m 1 TeV, vE 500 km s
10 4
– endothermic (solid) – exothermic (dashed)
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– Higgs′-strahlung → multi-lepton final state – Probe U(1)S couplings κ ∼ O(10−2 − 10−3)
– Endothermic, exothermic, and (2nd order) elastic scattering provide sensitivity for different ranges of parameter space
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