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1 Caius Howcroft Atmospheric Neutrinos at MINOS Caius Howcroft Caltech, 17/May/2005 Atmospheric Neutrinos MINOS MINOS Far Detector Type of Atmospheric Neutrinos at MINOS Two MINOS Atmospheric Analyses

Atmospheric Neutrinos at MINOS - California Institute …howcroft/Talks/caltech_seminar.pdf · 1 Caius Howcroft Atmospheric Neutrinos at MINOS Caius Howcroft Caltech, 17/May/2005

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1Caius Howcroft

Atmospheric Neutrinos at

MINOSCaius Howcroft

Caltech, 17/May/2005

✦Atmospheric Neutrinos

✦MINOS

✦MINOS Far Detector

✦Type of Atmospheric Neutrinos at MINOS

✦Two MINOS Atmospheric Analyses

2Caius Howcroft

Atmospheric Neutrinos

• Produced in the atmosphere from interactions of primary cosmic rays.

-( )!

µ-( )!

Down-!

Up-!

µ

"

p,He

#,$

µ

Detector

ZenithZenith

Detector

%

%

"

Earth

#&"

-( )!e

p + N → π± + X

π± → µ± + νµ(ν̄µ)

µ± → e± + νe(ν̄e) + νµ(ν̄µ).

1

νe + ν̄e

νµ + ν̄µ

= 1/2

νµ/ν̄µ ≈ 1

L

3Caius Howcroft

Atmospheric Neutrinos (2)

• First evidence of neutrino oscillations came from Super Kamiokande (1998).

0

100

200

300

400

500

600

-1 -0.5 0 0.5 1

Num

ber

of E

vents

Sub-GeV e-like

0

100

200

300

400

500

600

-1 -0.5 0 0.5 1

Sub-GeV µ-like

0

20

40

60

80

100

120

140

160

180

200

-1 -0.5 0 0.5 1

cos!

Num

ber

of E

vents

Multi-GeV e-like

0

50

100

150

200

250

300

350

-1 -0.5 0 0.5 1

cos!

Multi-GeV µ-like + PC

(νµ

ντ

)=

(cos θ sin θ

− sin θ cos θ

) (ν1

ν2

)

P (νµ → ντ ) = sin2 2θ sin2(δm2L/4E)

downup

νμ↔ντ OSCILLATIONS

4Caius Howcroft

MINOS Goals

• Demonstrate the oscillation behaviour

• Measure Δm

• Search for sub dominate ν appearance

223

e

Provide very high statistics discrimination against other models for neutrino disappearance , e.g. decoherence, neutrino decay, ...?

to better than 10%

θ13 3σ discovery limit is factor 2 improvement on CHOOZ current limit.

In addition: MINOS Far Detector capable of first direct observation of atmospheric ν and ν oscillations

5Caius Howcroft

MINOS: Basic Idea(Main Injector Neutrino Oscillation Search)

Position of minimum Δm2

Depth of minimum sin22θ

Near(unosc)

Far(oscillated)

735km

νμ

6Caius Howcroft

MINOS Taking Data Now

MINOS Far Detector beam event

7Caius Howcroft

MINOS Far Detector Site

• Located in former iron mine in northern Mn, USA.

• Also the home of Soudan1&2 (ret.) and CDMS.

• MINOS is 2341 ft. (2070 mwe) below the surface.

MINOS

Soudan 2/CDMS IIshaft

8Caius Howcroft

The Far Detector

• 8m octagonal steel scintillator tracking calorimeter.

• Two 15m sections (supermodules)

• 5.23 kton total mass.

• Each supermodule has a 1.5T toroidal magnetic field

• Hadronic energy resolution ~55%/√E

• Completed in Aug 2003.A single supermodule

9Caius Howcroft

The Far Detector (2)

• Steel-Scintillator sandwich, each layer (plane) consists of a 2.54 cm steel +1 cm scintillator

• Each scintillator plane divided into 192 x 4cm wide strips

• Alternate planes have orthogonal strip orientations, U and V ⇒ 3D trackingU V U V U V U V

steel

scintillator

orthogonal orientations of strips

Scintillation light collected by fibres glued into each strip and read out by multi pixel PMTs

10Caius Howcroft

The Far Detector (3)

The Far Detector during construction.

v uy

x

11Caius Howcroft

The Far Detector (4)

The completed Far Detector.

12Caius Howcroft

Live Time• Since completion in August 2003 the

Far Det has been taking cosmics data.

• Beam switched on 1st March 2005 at which point the Far Detector had collected 420 days of physics quality data, excellent for a detector still in commissioning stage.

• Total of 5.99 kton-years of data suitable for atmospheric neutrino studies, c.f. Soudan 2's 7.36 kton-years

• Will still take cosmics data during beam running.

Days since 2003-07-01

0 100 200 300 400 500

To

tal live t

ime

0

100

200

300

400

500

100% live time

live time

MINOS PRELIMINARY

13Caius Howcroft

What's in an Event?

DATA

UZ

VZ

Timing

Calorimetic

➪Two Views (U-Z and V-Z) are combined to give 3D tracks and showers.➪Event timing information ➪Calorimeteric information➪Event charge and muon momentum from curvature of tracks in B-field.

(2.4 ns)

14Caius Howcroft

Atmos ν Pros and Cons• MINOS Far Detector has a lot going for it:

• Deep (2070 mwe) 100,000 reduction in cosmic muon and large.

• Magnetic field, event charge and muon momentum, even muons that leave the detector.

• Potential problem, 80% of the detector surface is uninstrumented.

Event appears to start 1m from detector edge

Hit in VetoShield

15Caius Howcroft

Event Classesν

µ

ν

µ

ν

µ

ν

µ

Fully Contained

Partially ContainedDownward-going

Partially Containedupward-going

neutrino induced rock muon

FC

PCDN

PCUP

νinducedµ

Sneaky Stopping Cosmic Muons

Sneaky Thru-going Cosmic Muons

StoppingCosmic Muons (Direction Wrong)

Thru-going Cosmic Muons (Direction wrong)

Cut: Containment, topology

Cut: Containment, topology

Cut: timing

Cut: timing

16Caius Howcroft

Neutrino Induced Muons• Look for events coming from below the horizon. The flat

overburden at Soudan means can also look for events slightly above horizon.

• Event selection is based on event timing, timing resolution 2.4ns per channel. Require 20 planes and 2m tracks, look at event timing 1/β (c/v).

Downward going cosmic ray muons

Upward going events

Select 91 events.

B. Rebel (FNAL)

17Caius Howcroft

Neutrino Induced Muons(2)

UZ

VZ

Timing

Timing

µ+

18Caius Howcroft

Neutrino Induced Muon(3)

NUANCE Monte Carlo: ✦Bartol'96 flux ✦MC normalised to data

Event Charge ID ✦Use the charge of the muon to separate ν and ν events ✦Efficiency is a function of, muon momentum, track length and vxB

Charge ID is a work in process

B. Rebel (FNAL)

19Caius Howcroft

FC PC-Down Selection

• FC and PC-Down have same background: sneaky cosmic muons. Therefore, use same cuts.

• Rejection factor of 1 in 107 required to achieve a signal to background ratio of 10:1.

• Use Monte Carlo signal (Barr et al.) and cosmic muon background to develop cuts based analysis to reduce signal:background to 1:1, then apply veto shield (~97% efficient).

• Use veto shield to measure remaining background in sample.

20Caius Howcroft

FC/PCDN:Containment

• Define a fiducial volume:

• 0.5m from detector edge

• 5 planes from each supermodule end

• Cuts:

• FC - require both ends be 'contained'

• PCDN - require upper end 'contained' and lower end non-contained.

Fiducial Distance / m 0 0.5 1 1.5 2 2.5 3 3.5 4

Eve

nts

10

210

310

410

510

610

Data (102 livedays)

Cosmic Muon MC

1000!CC MC µ"

Muons entering through coil hole. Removed with 40cm radial cut.

Signal:Cosmic ~ 1:300

MINOS PRELIMINARY

21Caius Howcroft

FC/PCDN: Δz• Background dominated by steep cosmic ray muons

• Cut out sneaky muons

Δz

/ m Z

! 0 0.2 0.4 0.6 0.8 1 1.2 1.4 1.6

Even

ts

-110

1

10

210

310

data

µ MC cosmic

" MC atmos

Signal:Cosmic ~ 1:15

MINOS PRELIMINARY

22Caius Howcroft

FC/PCDN: Q/Direction• Remaining background is steep, highly curving cosmic ray muons

• Deposit lots of charge in first plane (Qvtx)

|z!|cos

0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1

/ P

Ev

txQ

0

50

100

150

200

250

300

"MC atmos

|z!|cos

0 0.1 0.2 0.3 0.4 0.5 0.6 0.7 0.8 0.9 1

/ P

Ev

txQ

0

50

100

150

200

250

300

µMC cosmic

zenith!cos

-1 -0.8-0.6-0.4-0.2 0 0.2 0.4 0.6 0.8 1

/ P

Ev

txQ

0

50

100

150

200

250

300

"MC atmos

zenith!cos

-1 -0.8-0.6-0.4-0.2 0 0.2 0.4 0.6 0.8 1

/ P

Ev

txQ

0

50

100

150

200

250

300

µMC cosmic

z

y (zenith)

23Caius Howcroft

FC/PCDN: Q/Direction(2)• Define 'steep' to be:

• Then require Qvtx<100

/PEvtxQ0 50 100 150 200 250 300

Even

ts

0

20

40

60

80

100

120

140

160

180

200

Data

µMC cosmic

10! "MC atmos

|<0.5z#>0.7, |coszenith#cos

cos θzenith > 0.7 or | cos θz| < 0.5

Signal:Cosmic ~ 1:1.5

MINOS PRELIMINARY

24Caius Howcroft

FC/PCDN:Veto Shield

• Added after detector construction, rather odd shape due to readout cables. Event so: 99.9% acceptance.

• Same scintillator strips used in detector, but parallel to Z axis. 4 sections (2 per supermodule) each 8 meters long.

X

Y

UV

Z out of page

WestEast

B-Field

Coil hole

Shield Layer

25Caius Howcroft

FC/PCDN: Veto Shield (2)

• An event is 'vetoed' if energy is deposited in the shield with 100ns of the event.

• Measure veto shield efficiency using steep stopping cosmic ray muons.

• The signal rejection is dominated by shield noise:

Veto Efficiency = 97.1±0.2(sys) %

Signal Inefficiency = 2.5±0.2(sys) %

26Caius Howcroft

FC/PCDN: Veto Shield• Applying veto shield:

• Know veto shield efficiency and number of vetoed events, therefore can estimate cosmic ray muon background in selected sample.

Measured Cosmic Muon BG

MC Cosmic Muon BG

Events 4.4±0.4(stat)±0.3(sys) 4.9±0.5(stat)±0.7(sys)

DataTotal MC

(no oscillations)Total MC

(Δm2=0.0025eV2)

Total 94 120.1±24.0 94.3±18.9

PCDN 25 22.6±4.3 20.5±4.1

FC 69 98.5±19.7 73.8±14.8MC predictions include all backgrounds

27Caius Howcroft

Partially Contained - UP• Very different backgrounds to FC/PCDN. Stopping cosmic

ray muons with incorrect direction from timing, therefore timing cuts do the work here.

• However still need a containment and a Δz cut to remove upgoing neutrino induced muons (reduced to 1% of signal)

Signal:BG ~ 1:15

28Caius Howcroft

PCUP:Timing • Direction of track is determined from timing of hits along

its length.

• The rms of the hits times about the track is calculated for the two hypotheses of +c or -c. The hypothesis with smallest rms is selected as track direction.

+c hypothesis+c hypothesis

29Caius Howcroft

PCUP:Timing• Use difference in RMS to selected events with good timing

• Remaining background is estimated from high statistics Monte Carlo studies <0.36 (68% c.f.). A x-check is made by extrapolating data distribution into signal region giving 0.5 events.

/ ns down

- RMSup RMS-10 -9 -8 -7 -6 -5 -4 -3 -2 -1 0

-110

1

10

210

data

µ MC cosmic

! MC atmos

DataTotal MC

(no oscillations)Total MC

(0.0025eV2)

Events 13 19.3±3.9 10.7±2.1

MINOS PRELIMINARY

30Caius Howcroft

Event Summary

DataMC νµ/νµCC

no oscillations

MC νµ/νµCC

0.0025eV2Cosmic Muon

MCOther

Backgrounds

Total 107 128.9±25.8 93.5±19 4.9±0.7 5.6±1.1

• Summary of selected events

Assumes no oscillations

Barr et al flux. Sys error dominated by (flux and

cross-section)

Other Backgrounds:ντCC

Rock muons νeCC

Neutral Current

31Caius Howcroft

Example Events

FC PCDN

PCUP

32Caius Howcroft

Event Direction

• Define a 'high resolution' sample for FC events, by applying similar timing cuts to PCUP.

• Place 30 events into a 'low resolution' sample which have an ambiguous direction.

Correct Track DirectionBefore Cut = 96.0 %After Cut = 99.9 %

FC events

33Caius Howcroft

Up/Down Ratio

• For high-resolution events can calculate the up-down ratio (Robs) and compare it to MC expectation in the absence of oscillations (RMC).

zenith!cos

-1 -0.8 -0.6 -0.4 -0.2 0 0.2 0.4 0.6 0.8 1

Ev

en

ts

0

5

10

15

20

25

30DataMC null oscillations

2 = 0.0025 eV23

2 m"MC

MC Background

DataMC null oscillations

2 = 0.0025 eV23

2 m"MC

MC Background

Robs/RMC = 0.62±0.15(stat)±0.03(sys)

MINOS PRELIMINARY

34Caius Howcroft

Charge Separation• Measure charge from curvature of track in magnetic field.

• Require that |Q/P|/ σQ/P > 2.0

✦Track length✦Muon momentum✦vxB

Q/P!Q/P/

-20 -15 -10 -5 0 5 10 15 200

5000

10000

15000

20000

25000

Data

+µMC

-µMC

+µ+ -µMC

Stopping cosmic ray muons

μ- μ+Good data/MC

agreement.

MINOS PRELIMINARY

35Caius Howcroft

Charge Separation (2)

Q/P!Q/P/

-10 -8 -6 -4 -2 0 2 4 6 8 10

Events

0

2

4

6

8

10

12

14

16

18

20

22

24

Data

MC Expectation (no oscillations)

)2

=0.0025 eV2m"MC Expectation (

MC background

ν ν ν/ν

Data 34 18 55

MC (no oscillations)

45.6±8.9 24.9±4.7 68.5±14

MC

(0.0025 eV2)33.8±6.6 18.7±3.4 51.9±10

N+/N- = 0.53±0.15(stat)±0.02(sys)Expected N+/N- = 0.55

Charge Purity = 98.7%

MINOS PRELIMINARY

36Caius Howcroft

Q Separated Up-Down

zenith!cos

-1 -0.8-0.6-0.4-0.2 0 0.2 0.4 0.6 0.8 1

Even

tsµ"

0

5

10

15

20

25

30

zenith!cos

-1 -0.8-0.6-0.4-0.2 0 0.2 0.4 0.6 0.8 1

Even

tsµ"

0

5

10

15

20

25

30

Data

MC nill oscil

)2

=0.0025 eV2m#MC (

MC background

Robs/RMC

ν 0.72±0.35(stat)±0.03(sys)

ν 0.83±0.29(stat)±0.03(sys)

MINOS PRELIMINARY

37Caius Howcroft

Summary

• MINOS has collected 5.99 kton-years of cosmic data before beam switched on in March 2005.

• Have observed a total of 198 atmospheric neutrino events, 107 contained vertex and 91 upward-going muons.

• Contained event up-down ratio excludes no oscillations to 2.5σ.

• Contained events can be charged id'ed with 98% purity.

• Measured N+/N- = 0.53±0.15(stat)±0.02(sys) , c.f. expectation 0.55.

• No enough statistics yet to make any statement about charge separated oscillation parameters.

Acknowledgements: A. Blake, J. Chapman, B. Rebel and M. Thomson

`Thus I descended from the first circle down into the second, which girdles less space, and so much more woe that it goads to wailing. There abides Minos horribly, and snarls; he examines the sins at the entrance; he judges, and he sends according as he entwines himself.'

Dante Alighieri - Divina Commedia

Gustave Dore

39Caius Howcroft

backup1

2 / eV2

23 m

-510

-410

-310

-210

-110

2 /

eV

2 23

m

-510

-410

-310

-210

-110

! 2

= 0.0025 eV2

m ,2

= 0.0025 eV2 m !

!

!

90% C.L.95% C.L.Input Value

)2

(eV-!2m!

-410

-310

-210

-110

)2 (

eV

+!2

m!

-410

-310

-210

68%

90%

99%

FC Expected upmu Expected

MINOS PRELIMINARY MINOS PRELIMINARY

40Caius Howcroft

but why?

• Can accommodate LSND, solar and atmos results with CPT violation giving different masses for neutrino and anti-neutrino.

• Use a none zero theta 13 component to measure sign of deltam2

• "Because it's there." - George Mallory, 1924