Discovering Inelastic Thermal Dark Matter Gordan Krnjaic + Eder - - PowerPoint PPT Presentation

discovering inelastic thermal dark matter
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Discovering Inelastic Thermal Dark Matter Gordan Krnjaic + Eder - - PowerPoint PPT Presentation

Discovering Inelastic Thermal Dark Matter Gordan Krnjaic + Eder Izaguirre, Yonatan Kahn, Matthew Moschella 1703.06881 + Eder Izaguirre, Brian Shuve 1508.03050 Cosmic Visions, UMD March 24, 2017 Thermal Equilibrium Thermal Contact


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SLIDE 1

Gordan Krnjaic

+ Eder Izaguirre, Brian Shuve

1508.03050

Cosmic Visions, UMD March 24, 2017

+ Eder Izaguirre, Yonatan Kahn, Matthew Moschella

1703.06881

Discovering Inelastic Thermal Dark Matter

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SLIDE 2

Thermal Equilibrium Advantage #2: Narrows Mass Range

mDM

∼ 100M

∼ 10−20 eV

too hot too much < 10 keV > 100 TeV

GeV

mZ

MeV

nonthermal nonthermal

mP l ∼ 1019 GeV

“WIMPs”

Direct Detection (Alan Robinson) Indirect Detection (Alex Drlica-Wagner) Colliders (Yang Bai)

{

Light DM

{

18

< MeV

Thermal Contact Narrows Mass Range

Neff / BBN

2

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SLIDE 3

CMB Bounds for light DM

1 10 100 1000 10000 mχ[GeV] 10−27 10−26 10−25 10−24 10−23 feff σv [cm3 s−1]

Thermal relic Planck TT,TE,EE+lowP WMAP9 CVL Possible interpretations for: AMS-02/Fermi/Pamela Fermi GC

Planck 1303.5076

Rules out s-wave annihilation < 10 GeV For viable models need:

(1) p-wave annihilation (2) annihilation shuts off before CMB OR

3

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SLIDE 4

CMB Bounds for light DM

1 10 100 1000 10000 mχ[GeV] 10−27 10−26 10−25 10−24 10−23 feff σv [cm3 s−1]

Thermal relic Planck TT,TE,EE+lowP WMAP9 CVL Possible interpretations for: AMS-02/Fermi/Pamela Fermi GC

Planck 1303.5076

Rules out s-wave annihilation < 10 GeV For viable models need:

(1) p-wave annihilation (2) annihilation shuts off before CMB OR

4

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SLIDE 5

nχ2 ∼ e−∆/T

χ1 SM χ2 SM

∆ ⌘ mχ2 mχ1 eV Heavier state disappears before z~1100 No (tree level) direct detection ∆ > 100 keV

Easy to build, large couplings, hard to test!

No indirect detection

Inelastic DM is CMB Safe

Direct Coannihilation into SM

iDM direct detection: Weiner, Tucker-Smith arXiv: 0101338

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SLIDE 6

L ⊃ gDA0

µ ¯

ψγµψ + M ¯ ψψ + HD ¯ ψcψ

Dirac mass Vector current Charge 2 dark Higgs

Example Model

Four component fermion + familiar dark photon

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SLIDE 7

L ⊃ gDA0

µ ¯

ψγµψ + M ¯ ψψ + HD ¯ ψcψ

Break dark U(1) with dark Higgs VEV

Dirac mass Vector current Charge 2 dark Higgs

Lmass = M ¯ ψψ + hHDi ¯ ψcψ

Dirac Majorana

Example Model

Four component fermion + familiar dark photon

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SLIDE 8

L ⊃ gDA0

µ ¯

ψγµψ + M ¯ ψψ + HD ¯ ψcψ

Break dark U(1) with dark Higgs VEV

Dirac mass Vector current Charge 2 dark Higgs

Lmass = M ¯ ψψ + hHDi ¯ ψcψ

Diagonalizing to mass basis splits Dirac components (pseudo-Dirac)

Dirac Majorana

ψ ≡ (ξ, η†)

  • int. eigenstates

(χ1, χ2) , ∆ ≡ m2 − m1

mass eigenstates

Example Model

Four component fermion + familiar dark photon

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SLIDE 9

A0 γ χ χ e+ e

e

χ1 χ2 gD

y ≡ ✏2↵D ✓ m1 mA0 ◆4

Vector current is now off-diagonal in mass basis

L ⊃ gDA0

µ ¯

χ2γµχ1 + h.c.

As before, define relic density variable

mA0 > m1 + m2

direct annihilation Different “y” for each ∆

Example Model

freeze out is subtle…

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SLIDE 10

Coannihilation

χ1 χ2 A0 f f

Upscahttering &

e e A0 χ2 χ1

·

χ1 A0⇤ e e+ χ2

Excited State Decays

Γ(2 → 1 e+e−) = 4✏2↵↵D∆5 15⇡m4

A0

Downscattering

Inelastic Novelties

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SLIDE 11

Y1(0) Y2(0) Y1 Y2 10 20 30 40 50 60 70 10-17 10-13 10-9 10-5 10-1 x = m2/T Y = n / s

iDM Thermal Freeze-Out

Heavier state feels Boltzmann suppression earlier Need larger rate to compensate!

number density t i m e

Coannihilation Relics

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SLIDE 12

1 10 102 10-16 10-15 10-14 10-13 10-12 10-11 10-10 10-9 10-8 10-7 10-6

m1 [MeV] y = ϵ2 αD (m1/mA')4

Thermal Coannihilation, mA' = 3 m1

∆ = 0.1m1 ∆ = 0.4m1

Vary Mass Splitting

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SLIDE 13

Beam e/p ! Target/Dump Detector

χi

A Z e/p e/p χ1 χ2 p Z γ A π0, η χ1 χ2

A χi χj T T and/or χ1 χ2 f f + A

Proton LSND MiniBooNE Electron

Beam Dump Signals

E137 BDX

Others possible (SeaQuest, T2K, DUNE…)

Kim Park Shin 1612.06867 BdNMC deNiverville, Chen, Pospelov, Ritz 1609.01770 Morrissey, Spray 1402.4817

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SLIDE 14

can then decay promptly inside the detector to deposit a visible signal.

e− − → ECAL/HCAL Target Tracker e− χ1χ2 Invisible e− − → Active Target (ECAL/HCAL) e− χ1χ2 Invisible

A Z e e χ1 χ2

Heavier state decays outside veto region Signal looks like missing energy/momentum LDMX NA64

Missing Energy/Momentum

May also be sensitive to the decay!

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SLIDE 15

Δ = 0.1 m1 Δ = 0.2 m1 Δ = 0.4 m1

10 102 103 10-2 10-1 100 101 102 103 104 105 106 107 108 109 m2 [MeV] c τ [yrelic/y] [cm]

Rest Frame Decay Length χ2 → χ1 f f , y = yrelic

Generically Macroscopic Decays

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SLIDE 16

LDMX missing mom. LSND scatter (g-2)μ MiniBooNE scatter

R e l i c D e n s i t y

LEP BaBar mono γ BDX scatter Belle II (g-2)μ E137 scatter

N eff , (model dep.)

→ 1 10 102 103 10-16 10-15 10-14 10-13 10-12 10-11 10-10 10-9 10-8 10-7 10-6

m1 [MeV] y = ϵ2 αD (m1/mA')4

Thermal iDM, Δ = 0.01 m1 , mA' = 3 m1 , αD = 0.1

Tiny Splitting ~ 1%

Similar to plots from plenaries

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SLIDE 17

LDMX missing mom. LSND decay LSND scatter MiniBooNE decay E137 decay BDX decay BDX scatter E137 scatter (g-2)μ

Relic Density

N eff , (model dep.)

BaBar mono γ

LEP

1 10 102 103 10-16 10-15 10-14 10-13 10-12 10-11 10-10 10-9 10-8 10-7 10-6

m1 [MeV] y = ϵ2 αD (m1/mA')4

Thermal iDM, Δ = 0.1 m1, mA' = 3 m1 , αD = 0.1 Thermal iDM, Δ = 0.3 m , m = 3 m , α = 0.1

Small Splitting ~ 10%

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SLIDE 18

m1 [MeV]

LDMX missing mom. LSND decay (g-2)μ E137 scatter E137 decay LSND scatter MiniBooNE decay BDX decay BDX scatter BaBar mono γ LEP

Relic Density

N eff , (model dep.)

1 10 102 103 10-16 10-15 10-14 10-13 10-12 10-11 10-10 10-9 10-8 10-7 10-6

m1 [MeV] y = ϵ2 αD (m1/mA')4

Thermal iDM, Δ = 0.4 m1 , mA' = 3 m1 , αD = 0.1

Target moves up, bounds/projections move down

Large Splitting ~ 40%

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SLIDE 19

Vary DM/Mediator Coupling

LDMX missing mom. LSND decay E137 decay BDX decay BDX scatter E137 scatter LSND scatter LEP BaBar mono γ (g-2)μ

Relic Density

N eff , (model dep.)

MiniBooNE decay

1 10 102 103 10-16 10-15 10-14 10-13 10-12 10-11 10-10 10-9 10-8 10-7 10-6

m1 [MeV] y = ϵ2 αD (m1/mA')4

Thermal iDM, Δ = 0.1 m1, mA' = 3 m1 , αD = α

LDMX missing mom. LSND decay LSND scatter MiniBooNE decay E137 decay BDX decay BDX scatter E137 scatter (g-2)μ

Relic Density

N eff , (model dep.)

BaBar mono γ

LEP

1 10 102 103 10-16 10-15 10-14 10-13 10-12 10-11 10-10 10-9 10-8 10-7 10-6

m1 [MeV] y = ϵ2 αD (m1/mA')4

Thermal iDM, Δ = 0.1 m1, mA' = 3 m1 , αD = 0.1 Thermal iDM, Δ = 0.3 m , m = 3 m , α = 0.1

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SLIDE 20

LDMX missing mom. LSND decay LSND scatter MiniBooNE decay E137 decay BDX decay BDX scatter E137 scatter (g-2)μ

Relic Density

N eff , (model dep.)

BaBar mono γ

LEP

1 10 102 103 10-16 10-15 10-14 10-13 10-12 10-11 10-10 10-9 10-8 10-7 10-6

m1 [MeV] y = ϵ2 αD (m1/mA')4

Thermal iDM, Δ = 0.1 m1, mA' = 3 m1 , αD = 0.1 Thermal iDM, Δ = 0.3 m , m = 3 m , α = 0.1

Vary DM/Mediator Mass Ratio

m1 [MeV]

LDMX missing mom. LSND decay LSND scatter MiniBooNE decay BDX scatter E137 scatter (g-2)μ

R e l i c D e n s i t y

BaBar mono γ BDX decay

N eff , (model dep.)

E137 decay

LEP

1 10 102 103 10-16 10-15 10-14 10-13 10-12 10-11 10-10 10-9 10-8 10-7 10-6

m1 [MeV] y = ϵ2 αD (m1/mA')4

Thermal iDM, Δ = 0.1 m1, mA' = 10 m1 , αD = 0.1

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SLIDE 21

p p j DM∗ DM DM , `+`− . . . ← − c⌧DM∗

Hadron Collider Lepton Collider

e+ e−

  • DM∗

DM DM , `+`− . . . ← − c⌧DM∗

J + 6ET + `+`− + 6E + `+`−

Izaguirre, GK, Shuve 1508.03050

Above the GeV Scale?

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SLIDE 22

LDMX missing mom. LSND decay LSND scatter MiniBooNE decay E137 decay BDX decay LHC displaced Belle II mono γ BDX scatter LEP BaBar displaced E137 scatter (g-2)μ

N eff , (model dep.)

R e l i c D e n s i t y

1 10 102 103 104 105 10-15 10-14 10-13 10-12 10-11 10-10 10-9 10-8 10-7 10-6

m1 [MeV] y = ϵ2 αD (m1/mA')4

Thermal iDM, Δ = 0.1 m1 , mA' = 3 m1 , αD = 0.1

Small Splitting ~ 10%

Collider Complementarity

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SLIDE 23

m1 [MeV]

LDMX missing mom. LSND decay E137 scatter E137 decay LSND scatter

R e l i c D e n s i t y

MiniBooNE decay BDX decay LHC l+l-+MET BaBar displaced LHC displaced BDX scatter (g-2)μ

N eff , (model dep.)

LEP

1 10 102 103 104 105 10-15 10-14 10-13 10-12 10-11 10-10 10-9 10-8 10-7 10-6

m1 [MeV] y = ϵ2 αD (m1/mA')4

Thermal iDM, Δ = 0.4 m1 , mA' = 3 m1 , αD = 0.1

Large Splitting ~ 40%

Collider Complementarity

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SLIDE 24

Conclusion

Coannihilation Freeze Out

  • Mass difference changes freeze out
  • Need larger couplings (increases with splitting!)

Fixed-Target, Neutrino, & B-Factory Experiments

  • Still have scattering/missing energy searches
  • Two level dark sector (pseudo-Dirac example)
  • Also have powerful decay searches for excited state

Can test nearly all scenarios

  • Increasing the splitting doesn’t decouple the bounds
  • Covering splittings up to ~ 50% gets everything!
  • Other experiments? SeaQuest, DUNE, NOvA
  • Collider displaced vertex searches @ higher masses