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Determina)on	
  of	
  mass	
  hierarchy	
  	
  
with	
  reactor	
  neutrino	
  experiment	
  
Yoshitaro	
  Takaesu	
  	
  
KIAS/KNRC	
  	
  
arXiv:	
  1210.8141	
   1	
  
In	
  collabora)on	
  with	
  S.F.	
  Ge,	
  N.	
  Okamura	
  and	
  K.	
  Hagiwara	
  
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
IntroducDon	
  
•  DayaBay	
  and	
  RENO	
  observed	
  large	
  
•  There	
  is	
  a	
  possibility	
  that	
  neutrino	
  mass	
  
hierarchy	
  is	
  determined	
  by	
  observing	
  reactor	
  
neutrino	
  oscillaDon	
  at	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  km	
  away	
  
•  In	
  this	
  talk,	
  I	
  discuss	
  the	
  sensiDvity	
  of	
  the	
  
future	
  medium	
  baseline	
  reactor	
  experiments	
  
for	
  determining	
  mass	
  hierarchy	
  	
  	
  
arXiv:	
  1210.8141	
   2	
  
13
O(10)
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
Mass	
  Hierarchy	
  	
  
arXiv:	
  1210.8141	
   3	
  
If	
  we	
  assume	
  there	
  are	
  3	
  types	
  of	
  netrinos,	
  
there	
  are	
  6	
  possible	
  mass	
  hierarchies.	
  
We	
  know	
  	
  
There	
  are	
  two	
  possibiliDes	
  leX,	
  NH	
  and	
  IH.	
  
Which	
  one	
  is	
  realized	
  in	
  Nature?	
  
Long	
  standing	
  and	
  big	
  ISSUE.	
  
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
m2
21 = m2
2 m2
1 7.5 10 5
m2
21 < | m2
31| 2.3 10 3
m1	
  
m2	
  
m3	
  
m1	
  
m2	
  
m3	
  
Normal	
  Hierarchy	
  	
  
	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  (NH)	
  
Inverted	
  Hierarchy	
  	
  
	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  (IH)	
  
| m2
31|
m2
21
OscillaDon	
  
arXiv:	
  1210.8141	
   4	
  
Mass	
  Hierarchy	
  difference	
  
e e
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
Reactor	
  neutrino	
  experiment	
  
arXiv:	
  1210.8141	
   5	
  
e
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
Flux	
  @	
  Reactor	
   Pee	
   	
  @	
  far	
  detector	
  e
e + p e+
+ n
Energy	
  distribuDon	
  @	
  far	
  detector	
  
arXiv:	
  1210.8141	
   PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
   6	
  
10000
20000
30000
40000
30 km NH
IH
2000
6000
10000
14000 40 km NH
IH
1000
3000
5000
7000
dN/dE[1/MeV]
50 km NH
IH
0
1000
2000
3000
4000
2 3 4 5 6 7 8
E [MeV]
60 km NH
IH
e
We	
  want	
  to	
  observe	
  the	
  NH-­‐IH	
  	
  
difference	
  	
  
in	
  the	
  energy	
  distribuDon	
  
at	
  a	
  far	
  detector	
  	
  
Let’s	
  observe	
  it!	
  	
  
…	
  but	
  
There	
  are	
  obstacles…	
  
Obstacle1:	
  	
  
arXiv:	
  1210.8141	
   PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
   7	
  
@	
  <	
  30	
  km,	
  the	
  NH-­‐IH	
  difference	
  is	
  
totally	
  absorbed	
  by	
  a	
  small	
  shiX	
  of	
  
	
  within	
  its	
  uncertainty.	
  	
  
@	
  L	
  >	
  30	
  km,	
  the	
  NH-­‐IH	
  difference	
  	
  	
  
cannot	
  be	
  totally	
  absorbed.	
  	
  	
  	
  	
  
We	
  need	
  a	
  far	
  detector	
  	
  
at	
  L	
  >	
  30	
  km	
  
There	
  is	
  the	
  opDmal	
  baseline	
  length	
  to	
  determine	
  mass	
  hierarchy.	
  
| m2
31|
| m2
31|
Obstacle2:	
  finite	
  Energy	
  ResoluDon	
  	
  
arXiv:	
  1210.8141	
   PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
   8	
  
b: systematic error part
a: statistical error part
AXer	
  smearing	
  with	
  the	
  detector	
  	
  
Energy	
  resoluDon,	
  the	
  NH-­‐IH	
  difference	
  
Can	
  be	
  absorbed	
  again.	
  
E
E
=
a
E/MeV
2
+ b2
Upper	
  limit	
  on	
  the	
  Energy	
  ResoluDon	
  
We	
  esDmate	
  
– OpDmal	
  baseline	
  length	
  
– Energy	
  resoluDon	
  required	
  
– Expected	
  uncertainDes	
  of	
  neutrino	
  parameters	
  
Assuming	
  an	
  experiment	
  with	
  	
  
20	
  GW	
  5kton	
  (12%	
  free	
  proton)	
  5	
  years	
  	
  
exposure.	
  
arXiv:	
  1210.8141	
   PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
   9	
  
Analysis	
  method	
  
arXiv:	
  1210.8141	
   10	
  PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
We	
  calculate	
  the	
  neutrino	
  energy	
  distribuDon	
  for	
  NH	
  or	
  IH,	
  	
  
Energy	
  ResoluDon	
  smearing	
  (Gaussian)	
  
We	
  then	
  perform	
  the	
  standard	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  analysis	
  to	
  this	
  “data”	
  (next	
  slide).	
  	
  	
  
dNNH(IH)
dEobs
=
NpT
4 L2
dE
dN
dE
Pee(L, E ) IBD(E )G(Etrue
Eobs
, E)
*	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  	
  corresponds	
  to	
  the	
  averaged	
  observed	
  distribuDon.	
  We	
  don’t	
  consider	
  	
  
	
  	
  	
  	
  the	
  fluctuaDon	
  of	
  data	
  from	
  experiment	
  to	
  experiment	
  in	
  this	
  talk.	
  	
  	
  	
  
dNNH(IH)
dEobs
We	
  introduce	
  bining	
  and	
  prepare	
  “data”,	
  the	
  number	
  of	
  events	
  in	
  each	
  bin.	
  	
  
N
NH(IH)
i =
Eobs
i+1
Eobs
i
dEobs dNNH(IH)
dEobs (i = 1, · · · , nbins)
2
Analysis	
  method	
  	
  	
  cont.	
  
arXiv:	
  1210.8141	
   11	
  
The	
  sensiDvity	
  to	
  determine	
  MH:	
  
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
*	
  	
  We	
  consider	
  zero	
  bin-­‐size	
  limit.	
  	
  
	
  	
  	
  	
  The	
  sensiDvity	
  should	
  be	
  considered	
  as	
  the	
  maximum	
  sensiDvity.	
  	
  
Results	
  
arXiv:	
  1210.8141	
   PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
   12	
  
SensiDvity	
  for	
  mass	
  hierarchy	
  
arXiv:	
  1210.8141	
   13	
  
0
2
4
6
8
10
12
14
10 20 30 40 50 60 70 80 90 100
(2
)min
L [km]
b = 0
a = 2% NH
IH
3% NH
IH
4% NH
IH
5% NH
IH
6% NH
IH
20	
  GW	
  5kton	
  5	
  years	
  
a	
  <	
  3%	
  	
  for	
  	
  
E
E
=
a
E/MeV
2
+ b2
OpDmal	
  L	
  ~	
  50	
  km	
  
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
( 2
)min > 9
SystemaDc	
  Error	
  of	
  ResoluDon	
  
arXiv:	
  1210.8141	
   14	
  
0
2
4
6
8
10
12
14
10 20 30 40 50 60 70 80 90 100
(
2
)min
L [km]
(a, b) = (2, 0) NH
IH
(2, 0.5) NH
IH
(2, 0.75) NH
IH
(2, 1) NH
IH
E
E
=
a
E/MeV
2
+ b2
b	
  <	
  1%	
  	
  	
  for	
  
20GW	
  5kton	
  5	
  years	
  
Larger	
  b	
  	
  
	
  	
  	
  	
  	
  	
  	
  	
  Shorter	
  opDmal	
  L	
  
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
( 2
)min > 9
UncertainDes	
  of	
  Parameters	
  
arXiv:	
  1210.8141	
   15	
  
0.5
1.0
1.5
2.0
sin2
2 12
×10
-2
(a, b) = (3, 0.5) NH
IH
(3, 1) NH
IH
(6, 1) NH
IH
1
2
3
4 sin
2
2 13
×10
-3
0.5
1.0
1.5
StatisticalUncertainty
m2
21
×10
-6
eV
2
0
2
4
6
10 20 30 40 50 60 70 80 90 100
L [km]
| m
2
31|
×10-5
eV2
Parameter	
  measurements	
  	
  
are	
  not	
  sensiDve	
  to	
  the	
  
Energy	
  resoluDon	
  
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
~	
  0.5%	
  level	
  	
  
of	
  uncertainDes	
  
can	
  be	
  achieved	
  	
  
for	
  	
  
sin2
2 12
| m2
31|
m2
21
Summary	
  
•  We	
  study	
  the	
  sensiDvity	
  of	
  a	
  future	
  medium	
  
baseline	
  reactor	
  neutrino	
  experiment	
  for	
  MH	
  
determinaDon.	
  
•  For	
  20	
  GW	
  5kton	
  5	
  years	
  exposure,	
  
– 	
  opDmal	
  baseline	
  length	
  ~	
  50	
  km	
  
– 	
  <	
  3%	
  staDsDcal	
  &	
  <	
  1%	
  systemaDc	
  errors	
  of	
  	
  
	
  	
  	
  	
  	
  Energy	
  ResoluDon	
  is	
  required	
  
– 	
  0.5%	
  level	
  of	
  accuracy	
  for	
  Neutrino	
  Parameters	
  	
  
arXiv:	
  1210.8141	
   16	
  PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
*	
  This	
  study	
  gives	
  the	
  minimum	
  requirement	
  for	
  the	
  energy	
  resoluDon.	
  	
  
*	
  More	
  realisDc	
  study	
  is	
  very	
  sensiDve	
  to	
  the	
  environment,	
  such	
  as	
  distribuDon	
  of	
  reactors	
  	
  
	
  	
  within	
  ~100	
  km	
  from	
  the	
  far	
  detector	
  (J.Evslin	
  et.al,	
  arXiv:1209.2227).	
  
arXiv:	
  1210.8141	
   17	
  
Thank	
  you	
  
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
arXiv:	
  1210.8141	
   18	
  
-0.25
0
0.25
0.5 sin
2
2 12
2% NH
IH
3% NH
IH
6% NH
IH
-0.25
0
0.25
0.5 sin
2
2 13
-0.25
0
0.25
0.5
pullfactor
m
2
21
-0.25
0
0.25
0.5
| m
2
31|
-0.25
0
0.25
0.5
10 20 30 40 50 60 70 80 90 100
L [km]
fsys
PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
arXiv:	
  1210.8141	
   PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
   19	
  
-10 0 10 20 30
50
100
150
( 2
)min
E
E
=
2%
E/MeV
2
+ (0.5%)2
L = 50km
1000 experiments
( 2)min = 11.2
( 2
)min = 7.1
arXiv:	
  1210.8141	
   PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
   20	
  
-5
0
5
10
15
20
10 20 30 40 50 60 70 80 90 100
(2
)min
L [km]
20GWth, 5kton (12.00% proton), 5 years, ( Evis/Evis)2
= ( (a / Evis)2
+ b2
)%
(a, b) = (2, 0.5) NH
IH
arXiv:	
  1210.8141	
   21	
  PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  
arXiv:	
  1210.8141	
   22	
  PPC2012@KIAS	
  	
  Yoshitaro	
  Takaesu	
  

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talk @ PPC at KIAS 2012.11.07

  • 1. Determina)on  of  mass  hierarchy     with  reactor  neutrino  experiment   Yoshitaro  Takaesu     KIAS/KNRC     arXiv:  1210.8141   1   In  collabora)on  with  S.F.  Ge,  N.  Okamura  and  K.  Hagiwara   PPC2012@KIAS    Yoshitaro  Takaesu  
  • 2. IntroducDon   •  DayaBay  and  RENO  observed  large   •  There  is  a  possibility  that  neutrino  mass   hierarchy  is  determined  by  observing  reactor   neutrino  oscillaDon  at                        km  away   •  In  this  talk,  I  discuss  the  sensiDvity  of  the   future  medium  baseline  reactor  experiments   for  determining  mass  hierarchy       arXiv:  1210.8141   2   13 O(10) PPC2012@KIAS    Yoshitaro  Takaesu  
  • 3. Mass  Hierarchy     arXiv:  1210.8141   3   If  we  assume  there  are  3  types  of  netrinos,   there  are  6  possible  mass  hierarchies.   We  know     There  are  two  possibiliDes  leX,  NH  and  IH.   Which  one  is  realized  in  Nature?   Long  standing  and  big  ISSUE.   PPC2012@KIAS    Yoshitaro  Takaesu   m2 21 = m2 2 m2 1 7.5 10 5 m2 21 < | m2 31| 2.3 10 3 m1   m2   m3   m1   m2   m3   Normal  Hierarchy                            (NH)   Inverted  Hierarchy                            (IH)   | m2 31| m2 21
  • 4. OscillaDon   arXiv:  1210.8141   4   Mass  Hierarchy  difference   e e PPC2012@KIAS    Yoshitaro  Takaesu  
  • 5. Reactor  neutrino  experiment   arXiv:  1210.8141   5   e PPC2012@KIAS    Yoshitaro  Takaesu   Flux  @  Reactor   Pee    @  far  detector  e e + p e+ + n
  • 6. Energy  distribuDon  @  far  detector   arXiv:  1210.8141   PPC2012@KIAS    Yoshitaro  Takaesu   6   10000 20000 30000 40000 30 km NH IH 2000 6000 10000 14000 40 km NH IH 1000 3000 5000 7000 dN/dE[1/MeV] 50 km NH IH 0 1000 2000 3000 4000 2 3 4 5 6 7 8 E [MeV] 60 km NH IH e We  want  to  observe  the  NH-­‐IH     difference     in  the  energy  distribuDon   at  a  far  detector     Let’s  observe  it!     …  but   There  are  obstacles…  
  • 7. Obstacle1:     arXiv:  1210.8141   PPC2012@KIAS    Yoshitaro  Takaesu   7   @  <  30  km,  the  NH-­‐IH  difference  is   totally  absorbed  by  a  small  shiX  of    within  its  uncertainty.     @  L  >  30  km,  the  NH-­‐IH  difference       cannot  be  totally  absorbed.           We  need  a  far  detector     at  L  >  30  km   There  is  the  opDmal  baseline  length  to  determine  mass  hierarchy.   | m2 31| | m2 31|
  • 8. Obstacle2:  finite  Energy  ResoluDon     arXiv:  1210.8141   PPC2012@KIAS    Yoshitaro  Takaesu   8   b: systematic error part a: statistical error part AXer  smearing  with  the  detector     Energy  resoluDon,  the  NH-­‐IH  difference   Can  be  absorbed  again.   E E = a E/MeV 2 + b2 Upper  limit  on  the  Energy  ResoluDon  
  • 9. We  esDmate   – OpDmal  baseline  length   – Energy  resoluDon  required   – Expected  uncertainDes  of  neutrino  parameters   Assuming  an  experiment  with     20  GW  5kton  (12%  free  proton)  5  years     exposure.   arXiv:  1210.8141   PPC2012@KIAS    Yoshitaro  Takaesu   9  
  • 10. Analysis  method   arXiv:  1210.8141   10  PPC2012@KIAS    Yoshitaro  Takaesu   We  calculate  the  neutrino  energy  distribuDon  for  NH  or  IH,     Energy  ResoluDon  smearing  (Gaussian)   We  then  perform  the  standard                    analysis  to  this  “data”  (next  slide).       dNNH(IH) dEobs = NpT 4 L2 dE dN dE Pee(L, E ) IBD(E )G(Etrue Eobs , E) *                                                    corresponds  to  the  averaged  observed  distribuDon.  We  don’t  consider            the  fluctuaDon  of  data  from  experiment  to  experiment  in  this  talk.         dNNH(IH) dEobs We  introduce  bining  and  prepare  “data”,  the  number  of  events  in  each  bin.     N NH(IH) i = Eobs i+1 Eobs i dEobs dNNH(IH) dEobs (i = 1, · · · , nbins) 2
  • 11. Analysis  method      cont.   arXiv:  1210.8141   11   The  sensiDvity  to  determine  MH:   PPC2012@KIAS    Yoshitaro  Takaesu   *    We  consider  zero  bin-­‐size  limit.            The  sensiDvity  should  be  considered  as  the  maximum  sensiDvity.    
  • 12. Results   arXiv:  1210.8141   PPC2012@KIAS    Yoshitaro  Takaesu   12  
  • 13. SensiDvity  for  mass  hierarchy   arXiv:  1210.8141   13   0 2 4 6 8 10 12 14 10 20 30 40 50 60 70 80 90 100 (2 )min L [km] b = 0 a = 2% NH IH 3% NH IH 4% NH IH 5% NH IH 6% NH IH 20  GW  5kton  5  years   a  <  3%    for     E E = a E/MeV 2 + b2 OpDmal  L  ~  50  km   PPC2012@KIAS    Yoshitaro  Takaesu   ( 2 )min > 9
  • 14. SystemaDc  Error  of  ResoluDon   arXiv:  1210.8141   14   0 2 4 6 8 10 12 14 10 20 30 40 50 60 70 80 90 100 ( 2 )min L [km] (a, b) = (2, 0) NH IH (2, 0.5) NH IH (2, 0.75) NH IH (2, 1) NH IH E E = a E/MeV 2 + b2 b  <  1%      for   20GW  5kton  5  years   Larger  b                    Shorter  opDmal  L   PPC2012@KIAS    Yoshitaro  Takaesu   ( 2 )min > 9
  • 15. UncertainDes  of  Parameters   arXiv:  1210.8141   15   0.5 1.0 1.5 2.0 sin2 2 12 ×10 -2 (a, b) = (3, 0.5) NH IH (3, 1) NH IH (6, 1) NH IH 1 2 3 4 sin 2 2 13 ×10 -3 0.5 1.0 1.5 StatisticalUncertainty m2 21 ×10 -6 eV 2 0 2 4 6 10 20 30 40 50 60 70 80 90 100 L [km] | m 2 31| ×10-5 eV2 Parameter  measurements     are  not  sensiDve  to  the   Energy  resoluDon   PPC2012@KIAS    Yoshitaro  Takaesu   ~  0.5%  level     of  uncertainDes   can  be  achieved     for     sin2 2 12 | m2 31| m2 21
  • 16. Summary   •  We  study  the  sensiDvity  of  a  future  medium   baseline  reactor  neutrino  experiment  for  MH   determinaDon.   •  For  20  GW  5kton  5  years  exposure,   –   opDmal  baseline  length  ~  50  km   –   <  3%  staDsDcal  &  <  1%  systemaDc  errors  of              Energy  ResoluDon  is  required   –   0.5%  level  of  accuracy  for  Neutrino  Parameters     arXiv:  1210.8141   16  PPC2012@KIAS    Yoshitaro  Takaesu   *  This  study  gives  the  minimum  requirement  for  the  energy  resoluDon.     *  More  realisDc  study  is  very  sensiDve  to  the  environment,  such  as  distribuDon  of  reactors        within  ~100  km  from  the  far  detector  (J.Evslin  et.al,  arXiv:1209.2227).  
  • 17. arXiv:  1210.8141   17   Thank  you   PPC2012@KIAS    Yoshitaro  Takaesu  
  • 18. arXiv:  1210.8141   18   -0.25 0 0.25 0.5 sin 2 2 12 2% NH IH 3% NH IH 6% NH IH -0.25 0 0.25 0.5 sin 2 2 13 -0.25 0 0.25 0.5 pullfactor m 2 21 -0.25 0 0.25 0.5 | m 2 31| -0.25 0 0.25 0.5 10 20 30 40 50 60 70 80 90 100 L [km] fsys PPC2012@KIAS    Yoshitaro  Takaesu  
  • 19. arXiv:  1210.8141   PPC2012@KIAS    Yoshitaro  Takaesu   19   -10 0 10 20 30 50 100 150 ( 2 )min E E = 2% E/MeV 2 + (0.5%)2 L = 50km 1000 experiments ( 2)min = 11.2 ( 2 )min = 7.1
  • 20. arXiv:  1210.8141   PPC2012@KIAS    Yoshitaro  Takaesu   20   -5 0 5 10 15 20 10 20 30 40 50 60 70 80 90 100 (2 )min L [km] 20GWth, 5kton (12.00% proton), 5 years, ( Evis/Evis)2 = ( (a / Evis)2 + b2 )% (a, b) = (2, 0.5) NH IH
  • 21. arXiv:  1210.8141   21  PPC2012@KIAS    Yoshitaro  Takaesu  
  • 22. arXiv:  1210.8141   22  PPC2012@KIAS    Yoshitaro  Takaesu