Introduction 2 Higgs had been discovered !! 2012/07/04 All - - PowerPoint PPT Presentation

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Introduction 2 Higgs had been discovered !! 2012/07/04 All - - PowerPoint PPT Presentation

The MSM Neutrino masses, Dark Matter, and Baryon Asymmetry Takehiko Asaka (Niigata Univ.) @Toyama Univ. (2014/01/12) Introduction 2 Higgs had been discovered !! 2012/07/04 All elementary particles in the Standard Model had been


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SLIDE 1

The MSM

Neutrino masses, Dark Matter, and Baryon Asymmetry

@Toyama Univ. (2014/01/12)

Takehiko Asaka (Niigata Univ.)

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SLIDE 2

Introduction

12/01/2014 Takehiko Asaka (Niigata Univ.) 2

 Higgs had been discovered !!  All elementary particles

in the Standard Model had been confirmed by experiments !!

2012/07/04

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SLIDE 3

12/01/2014 Takehiko Asaka (Niigata Univ.) 3

Whatʼs next after Higgs discovery?

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SLIDE 4

Prologue: Physics beyond the SM

 About 20 years ago …,  There was no “convincing” evidence for physics

beyond the minimal standard model (SM)

 People looked for physics beyond the SM “mainly”

based on theoretical arguments and curiosities:

 Hierarchy problem  Gravity, String, …  Strong CP problem  Why 3 generations?  Why anomalies cancel?  …

12/01/2014 Takehiko Asaka (Niigata Univ.) 4

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SLIDE 5

News from the sky Neutrino Oscillations Cosmic Microwave Background (CMB

[SuperK] [WMAP]

12/01/2014 Takehiko Asaka (Niigata Univ.) 5

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SLIDE 6

Physics beyond the MSM

 In the last decade(s), we have collected quite

“convincing” evidences for physics beyond the MSM

 Neutrino oscillations  Baryon asymmetry  Dark matter  Dark energy  Primordial density perturbations

12/01/2014 Takehiko Asaka (Niigata Univ.) 6

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SLIDE 7

Physics beyond the MSM

 In the last decade(s), we have collected quite

“convincing” evidences for physics beyond the MSM

 Neutrino oscillations  Baryon asymmetry  Dark matter  Dark energy  Primordial density perturbations  Today, I would like to explain the MSM, which can

solve first three problems!

?? ??

12/01/2014 Takehiko Asaka (Niigata Univ.) 7

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SLIDE 8

Origin of neutrino masses

 Neutrino mass scales

 Atmospheric:

  • ≃ 2.4 10eV

 Solar:

  • ≃ 7.5 10eV

⇒ Need for physics beyond the SM !

 Important questions:  “What is the origin of neutrino masses?”  “How do we test it experimentally?”

Takehiko Asaka (Niigata Univ.) 12/01/2014 8

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SLIDE 9

Standard Model

9

R

(left-handed) (right-handed)

R R

u d

R R

c s

R R

t b

L

u d      

e L

e       

L 

       

L 

       

L

c s      

R

e

R

L

t b      

Higgs Bosons Quarks and Leptons Gauge Bosons

  • 12/01/2014

Takehiko Asaka (Niigata Univ.)

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SLIDE 10

Standard Model

10

R

(left-handed) (right-handed)

R R

u d

R R

c s

R R

t b

L

u d      

e L

e       

L 

       

L 

       

L

c s      

R

e

R

L

t b      

Higgs Bosons Quarks and Leptons Gauge Bosons

  • 12/01/2014

Takehiko Asaka (Niigata Univ.)

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SLIDE 11

Neutrino Minimal SM (MSM)

11

R

(left-handed) (right-handed)

R R

u d

R R

c s

R R

t b

L

u d      

e L

e       

L 

       

L 

       

L

c s      

R

e

R

L

t b      

Higgs Bosons Quarks and Leptons Gauge Bosons

  • TA, Blanchet, Shappshnikov (ʻ05),

TA, Shaposhnikov (ʻ05)

  • 12/01/2014

Takehiko Asaka (Niigata Univ.)

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SLIDE 12

Extension by RH neutrinos

 Seesaw mechanism ( Φ ≪ )  Light, active neutrinos

→ explain neutrino oscillations

 Heavy, neutral leptons

 Mass  Mixing Θ /

+ h.c. 2

c M R R R R R

M L i F L

 

           

1 1 ( , ) . ( , ) . . 2 2

c c D c L L R T D R c M M

M M L h c h c M N M N M

                                 

  • 1

T D D M

M M M M

   1 2 3

( , , )

T

U M U diag m m m

mixing in CC current

Where is the scale

  • f mass?

Minkowski ʼ77 Yanagida ʼ79 Gell-Mann, Ramond, Slansky ʻ79 Glashow ʻ79 Takehiko Asaka (Niigata Univ.) 12/01/2014 12

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SLIDE 13

Scale of Majorana mass

 The simplest case: one pair of and

2 2

1 /

T D D M M

M M M F M M M

 

    

2 atm

M m

 

Majorana Mass Neutrino Yukawa Coupling

  • 12
  • 10
  • 8
  • 6
  • 4
  • 2

2

  • 10 -8 -6 -4 -2 0 2 4 6 8 10 12 14 16

log10(F) log10(MM/GeV)

t

F F 

e

F F 

Takehiko Asaka (Niigata Univ.) 12/01/2014 13

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SLIDE 14

Convenstional seesaw scenario:

 Neutrino Yukawa couplings are comparable to those

  • f quarks and charged leptons

 MR >> 100GeV

 Explain smallness of neutrino masses via seesaw  Decays of RH neutrino(s) can account for baryon

asymmetry through leptogenesis

 Physics of RH neutrino cannot be tested directly

by experiments

[Fukugita, Yanagida] [Yanagida; Gell-Mann, Ramond, Slansky]

12/01/2014 Takehiko Asaka (Niigata Univ.) 14

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SLIDE 15

Scale of Majorana mass

 The simplest case: one pair of and

2 2

1 /

T D D M M

M M M F M M M

 

     Majorana Mass Neutrino Yukawa Coupling

  • 12
  • 10
  • 8
  • 6
  • 4
  • 2

2

  • 10 -8 -6 -4 -2 0 2 4 6 8 10 12 14 16

log10(F) log10(MM/GeV)

t

F F 

e

F F 

Baryogenesis via leptogenesis

Fukugita, Yanagida ʻ86

Takehiko Asaka (Niigata Univ.) 12/01/2014 15

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SLIDE 16

The MSM:

 No new mass scale is introduced  MR ~<100GeV

 Lightest RH neutrino (~keV) can be DM (?)  Oscillation of RH neutrinos can account for

baryon asymmetry of the universe

 Physics of RH neutrinos can potentially tested by

experiments

[TA, Blanchet, Shaposhnikov; TA, Shposhnikov]

[Dodelson, Widrow,…] [Akhmedov, Rubakov, Smirnov/ TA, Shaposhnikov]

12/01/2014 Takehiko Asaka (Niigata Univ.) 16

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SLIDE 17

Scale of Majorana mass

 The simplest case: one pair of and

2 2

1 /

T D D M M

M M M F M M M

 

     Majorana Mass Neutrino Yukawa Coupling

  • 12
  • 10
  • 8
  • 6
  • 4
  • 2

2

  • 10 -8 -6 -4 -2 0 2 4 6 8 10 12 14 16

log10(F) log10(MM/GeV)

t

F F 

e

F F 

Baryogenesis via leptogenesis

Fukugita, Yanagida ʻ86

Baryogenesis via neutrino osc.

Akhmedov, Rubakov, Smirnov ʻ98 TA, Shaposhnikov ʻ05

Takehiko Asaka (Niigata Univ.) 12/01/2014 17

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SLIDE 18

(“Dark” sterile neutrino)

 Dark Matter Candidate (Here, we do not specify

its detail.)

 To avoid constraints, Yukawaʼs should be

suppressed essentially,

(“Bright” and “Clear” sterile neutrinos)

 Neutrino Oscillation data

 Masses and mixings

 Baryon Asymmetry of the Universe (BAU)

 Mechanism via sterile neutrino oscillation

Roles of three HNL

12/01/2014 Takehiko Asaka (Niigata Univ.) 18 1

F

 

LINK

1

N

2 3

and N N

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SLIDE 19

Dark Matter Candidate: lightest heavy neutral lepton N1 with ~keV mass

Dark matter in the MSM

12/01/2014

19

Takehiko Asaka (Niigata Univ.)

Dodelson, Widrow / Shi, Fuller / Dolgov, Hansen / Abazajian, Fuller, Patel /… (Incomplete list)

§2

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SLIDE 20

Decays of DM

 N1 is not completely stable particle !  Dominant decay:

  • for ~keV

 Lifetime can be very long  N1 is not completely dark !  Subdominant decay:

  •  Branching ratio is small

 But, severely restricted from X-ray observations

+ … + …

5 10sec keV

  • 10

Θ 27/8

12/01/2014 Takehiko Asaka (Niigata Univ.) 20

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SLIDE 21

 Due to smallness of Yukawa couplings,

N1 is not thermalized in the early universe

 Production scenarios:  Dodelson-Widrow scenario

 Production via active-sterile neutrino mixing  Dominant production at 100MeV

  • /

 Shi-Fuller scenario

 Production is boosted in the presence of lepton asymmetry

due to the MSW effect

Production of DM

W,Z



N1

12/01/2014 Takehiko Asaka (Niigata Univ.) 21

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SLIDE 22

Cosmological Constraints

 Radiative decays of DM  No signal  Upper bound on mixing angle !  Light heavy neutral lepton = WDM  Lower bound on mass (Ly- forest observations)

 ≳ 8 keV (DW scenario)

 Phase-space analysis (Tremaine-Gunn bound)

 ≳ 1 2 keV

~Mpc keV

  • Erase structures on smaller scales!

Boyarsky, Lesgourgues, Ruchayskiy, Viel ʼ09,ʼ09

12/01/2014 Takehiko Asaka (Niigata Univ.) 22

Tremaine, Gunn ʻ79 Boyarsky, Ruchayskiy, Iakubovskyi ʻ08 Gorbunov, Khmelnitsky, Ruvakov ʻ08

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SLIDE 23

Dark Matter

12/01/2014 Takehiko Asaka (Niigata Univ.) 23

Laine, Shaposhnikov ʻ08

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SLIDE 24

Dark Matter

12/01/2014 Takehiko Asaka (Niigata Univ.) 24

 Dodelson-Widrow mechanism does not work by Ly-

constraint

 Shi-Fuller mechanism ??  Entropy production??  Yukawa couplings of N1 are very suppressed

 N1 decouples from the seesaw mechanism

  • > Lightest active neutrino 10 eV

 N1 contribution is negligible for baryogenesis

 N2 and N3 are responsible for

 Seesaw mass matrix for neutrino masses  Baryon asymmetry of the universe

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SLIDE 25

Entropy Production in the nuMSM

12/01/2014 Takehiko Asaka (Niigata Univ.) 25

TA, Takeda ʻ14

Entropy production by heavier neutral lepton N2 and N3 can cool down DMʼs velocity dispersion !

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SLIDE 26

Active neutrino masses

exclude the degenerate masses of active neutrinos

12/01/2014 Takehiko Asaka (Niigata Univ.) 26

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SLIDE 27

Dark Matter Candidate: lightest sterile neutrino N1 with ~keV mass

BAU in the MSM

12/01/2014

27

Takehiko Asaka (Niigata Univ.)

Dodelson, Widrow / Shi, Fuller / Dolgov, Hansen / Abazajian, Fuller, Patel /… (Incomplete list)

§2

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SLIDE 28

Baryogenesis via neutrino osc.

Oscillation of heavy neutrinos can be a source of BAU

 CPV in oscillation and production generates asymmetries  Asymmetries are separated into LH and RH leptons  Asymmetry in LH leptons is converted into BAU

Akhmedov, Rubakov, Smirnov (ʼ98) / TA, Shaposhnikov (ʻ05)

Yield of BAU depends on Yukawa couplings

and masses

Shaposhnikov (ʼ08), Canetti, Shaposhnikov (ʻ10) TA, Ishida (ʻ10), Canetti, Drewes, Shaposhnikov (ʼ12), TA, Eijima, Ishida (ʻ12) Canetti, Drewes, Shaposhnikov (ʻ12), Canetti, Drewes, Frossard, Shaposhnikov (ʻ12)

Especially, CP violating parameters and mass difference

  • ~ /

Takehiko Asaka (Niigata Univ.) 12/01/2014 28

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SLIDE 29

Key points

10/12/2013 Takehiko Asaka (Niigata Univ.) 29

Baryogenesis via leptogenesis Baryogenesis via neutrino osc.

B B L L

sphaleron sphaleron

B L B L

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SLIDE 30

Baryogenesis via neutrino osc.

Region accounting for

Canetti, Shaposhnikov ʻ10 IH NH

  • 8.55-9.00) 10

Takehiko Asaka (Niigata Univ.) 12/01/2014 30

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SLIDE 31

Baryogenesis via neutrino osc.

Region accounting for (1) quasi-degenerate (2) masses are

TA, Eijima ʻ13

10-4 10-3 10-2 10-1 100 101 102 103 104 105 106 107 10-4 10-3 10-2 10-1 100 ∆Μ [eV] MN[GeV]

Two RH neutrino case NH IH

2.1 MeV (NH) 0.7 MeV (IH)

  • 8.55-9.00) 10

Takehiko Asaka (Niigata Univ.) 12/01/2014 31

slide-32
SLIDE 32

Baryogenesis via neutrino osc.

Region accounting for (1) quasi-degenerate (2) masses are

TA, Eijima ʻ13

10-4 10-3 10-2 10-1 100 101 102 103 104 105 106 107 10-4 10-3 10-2 10-1 100 ∆Μ [eV] MN[GeV]

Two RH neutrino case NH IH

2.1 MeV (NH) 0.7 MeV (IH)

  • 8.55-9.00) 10

Such light RH neutrinos can be directly tested by experiments!

Takehiko Asaka (Niigata Univ.) 12/01/2014 32

slide-33
SLIDE 33

Direct search experiment

 PS191

Beam dump experiment performed at CERN in 1984

 Production  Detection

 Upper bounds mixing elements

→ Lower bound on lifetime of

[Bernardi et al ʻ86, ʼ88]

, → ⟶ ℓ ℓ , ℓ

Takehiko Asaka (Niigata Univ.) 12/01/2014 33

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SLIDE 34

BBN constraint on lifetime

 Long-lived , may spoil the success of BBN  Speed up the expansion of the universe

 , ⇒

  •  p-n conv. decouples earlier ⟹ overproduction of He
  •  Distortion of spectrum of active neutrinos

 , → ̅ , , …  Additional neutrinos may not be thermalized

⇒ Upper bound on lifetime

 Dolgov, Hansen, Rafflet, Semikoz (ʼ00)

 One family case:

⟷ , …

0.1 sec for

Takehiko Asaka (Niigata Univ.) 12/01/2014 34

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SLIDE 35

Constraints on light RH neutrinos

10-3 10-2 10-1 100 200 300 400 τN [sec] MN[MeV] 10-3 10-2 10-1 100 200 300 400 τN [sec] MN [MeV]

Cosmology Direct search Normal hierarchy Inverted hierarchy

  • MeV
  • MeV
  • MeV

TA, Eijima ʻ13

Takehiko Asaka (Niigata Univ.) 12/01/2014 35

slide-36
SLIDE 36

Search for heavy neutrinos at T2K

§

TA, Eijima, Watanabe

[JHEP1303 (2013) 125]

Takehiko Asaka (Niigata Univ.) 12/01/2014

36

slide-37
SLIDE 37

Search for light sterile neutrinos

 Production by meson decays  Peak search

 Measure in →

 Decays inside the detector

⟶ ℓ ℓ . .

  • 2

events → → ν

→ , →

[Shrock ʼ80]

  • CERN

PS191

Takehiko Asaka (Niigata Univ.) 12/01/2014 37

slide-38
SLIDE 38

Search for heavy neutrinos at T2K

  • Production of

Detection of

  •  Estimate flux of at ND280

 Count # of signal decay inside ND280  Derive upper bounds on mixing angles

SK

  • Takehiko Asaka (Niigata Univ.)

12/01/2014 38

slide-39
SLIDE 39

Sensitivity: PS191 vs T2K

T2K at 10 POT has a better sensitivity than PS191 (0.86 10 POT) !

PS191 T2K TA, Eijima, Watanabe ʻ13

Takehiko Asaka (Niigata Univ.) 12/01/2014 39

slide-40
SLIDE 40

Signal vs Background

 Signal events:  BG events:

To reduce BG,

 Use the invariant mass distribution of ℓ and

since it has a peak at for signal decay

 Use the low density part of detector filled with argon gas

(9m^3) out of 61.25m^3

See also the recent proposal to search for heavy neutrinos at the CERN SPS. → ℓ → (CC-) O → O (CC-coherent)

arXiv:1310.1762

Takehiko Asaka (Niigata Univ.) 12/01/2014 40

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SLIDE 41

Summary

 The MSM + three right-handed neutrinos (MSM)  Lightest right-handed neutrino with mass ~10keV

can be dark matter

 The simplest Dodelson-Widrow scenario conflicts

with X-ray and Ly-alpha constraints

 Some other production mechanism is needed

 Heavier two right-handed neutrinos can be

responsible to baryon asymmetry of the universe

 Baryogenesis via neutrino oscillations

12/01/2014 Takehiko Asaka (Niigata Univ.) 41

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SLIDE 42

Three sterile neutrinos

 We may call N2, N3 and N1 as “bright”, “clear” and

“dark”

 Clear and Bright, NC and NB: Heavier ones

 Neutrino oscillations  Baryon asymmetry  M~10GeV, F~10-7,

 Dark, ND: Lightest one

 Dark matter (production?)  M~keV, F<10-12, q<10-4

12/01/2014 Takehiko Asaka (Niigata Univ.) 42