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A Student on MICE Adam Dobbs, Imperial College A Student on MICE Adam Dobbs, Imperial College

A Student on MICE Adam Dobbs, Imperial College - PowerPoint Presentation

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A Student on MICE Adam Dobbs, Imperial College - PPT Presentation

Goldsmiths Particle Physics Summer School 21 st July 2009 Outline 1 Why MICE a brief overview of the Standard Model n eutrino m asses and oscillations the neutrino factory and muon cooling ID: 631778

student mice 2009 beam mice student beam 2009 neutrino 2009a dobbs loss muon flavour isis particle cooling target mev

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Slide1

A Student on MICE

Adam Dobbs, Imperial CollegeGoldsmith’s Particle Physics Summer School21st July 2009Slide2

Outline

1. Why MICE? - a brief overview of the Standard Model -

n

eutrino

masses and oscillations - the neutrino factory and muon coolingWhat is MICE? - muon ionisation cooling – what we hope to show - MICE design - scheduleLife on MICE (what I do) - the office - accelerator beam loss and MICE particle rateConclusion - where we’ve been - why I like what I do

21/07/2009

2

A Student on MICE, A DobbsSlide3

1. Why MICE?

Introduction to the Standard ModelNeutrino masses and mixingsThe Neutrino Factory

21/07/2009

3

A Student on MICE, A DobbsSlide4

The Standard Model of Particle Physics

A mathematical model of matter and forces at the most fundamental level currently known (with the notable exception of gravity)Extraordinarily good agreement with experimentHeld good for the last 40 years... but not a “final theory”21/07/2009A Student on MICE, A Dobbs

4Slide5

“Fundamental” Particles21/07/2009

A Student on MICE, A Dobbs5

u

Q = +2/3

m = 2.4 MeV

s = 1/2

c

Q = +2/3

m = 1.27

GeV

s = 1/2

t

Q = +2/3

m = 171.2

GeV

s = 1/2

d

Q = -1/3

m = 4.8

MeV

s = 1/2

s

Q = -1/3

m = 104

MeV

s = 1/2

b

Q = -1/3

m = 4.2GeV

s = 1/2

τ

Q = -1

m = 1.777 GeV

s = 1/2

ν

e

Q = 0

m < 2.2

eV

s = 1/2

ν

µ

Q = 0

m < 0.17

MeV

s = 1/2

ν

τ

Q = 0

m < 15.5

MeV

s = 1/2

µ

Q = -1

m = 105.7

MeV

s = 1/2

e

Q = -1

m = 0.511

MeV

s = 1/2

Quarks

Leptons

Fermions

γ

Q = 0

m = 0

s = 1

z

0

Q = 0

m = 91.2

GeV

s = 1

w

±

Q = ±1

m = 80.4

GeV

s = 1

H

Q = 0

m

> 112

GeV

s = 0

g

Q = 0

m = 0

s = 1

Bosons

EM

Weak

Strong

Higgs

G

Q = 0

m = 0

s = 2

GravitySlide6

Interactions

21/07/2009A Student on MICE, A Dobbs6Image courtesy of Wikimedia CommonsSlide7

Beyond the SM: Neutrino Mass and Mixing21/07/2009

A Student on MICE, A Dobbs7SM had assumed neutrinos to have a zero massFirst evidence against this came in 1960s when Ray Davis at the Homestake mine experiment observed a deficit in the number of solar neutrinos detected from that predicted by the standard solar model → “The Solar Neutrino Problem”Slide8

The Plot Thickens

Missing neutrinos and the mysterious appearance of neutrinos were subsequently noticed in neutrinos generated by cosmic rays hitting the atmosphere (Super Kamiokande, SNO), in nuclear reactors (KamLAND) and in particle accelerators (K2K)What is the cause?21/07/2009A Student on MICE, A Dobbs

8

Inside Super Kamiokande, a 50,000 ton water Cherenkov detector based in the

Mozumi Mine, JapanSlide9

Solution: Neutrino Oscillations21/07/2009

A Student on MICE, A Dobbs9All the information about a quantum system is held in a mathematical entity known as the wavefunction, ψNeutrino mass (eigen

)states are

not

the same as neutrino weak flavour (eigen)states......but they are related...... its a questions of hats Slide10

The Mixing Matrix or How the hats are related

21/07/2009A Student on MICE, A Dobbs10

where

,

and are CP violating phases

... yes ... lets not think too hard about this... See “

Where have all the neutrinos gone” on Thursday

The Point

: the neutrino weak force states are a combination of the neutrino mass

states

and we want to know exactly how by measuring the four parameters Slide11

Oscillations Graphically: Flavour = combination of masses

21/07/2009A Student on MICE, A Dobbs11

=

+

Consider 2 neutrino case for simplicity. When a neutrino has just been formed in a weak interaction the neutrino is in a pure single flavour state, which is a combination of two mass states:Slide12

Probing Oscillations: The Neutrino Factory

The Neutrino Factory is a proposed next generation high intensity neutrino sourceAllow us to study the mixing parameters to greater precisionOnly one of various contenders for a next generation neutrino source... but probably the best (but probably the most difficult to realise too)21/07/2009A Student on MICE, A Dobbs

12Slide13

How does it work?Get a beam of protons and zap them into a target...

... which generates pions...... which will then decay into muons...21/07/2009A Student on MICE, A Dobbs

13

... which are put into a big storage ring until...

... the muons decay to neutrinos!

Feynman diagram for muon decaySlide14

What does it look like?

H

LEBT

RFQ

Chopper

H

Linac

Stripping

Foil

Synchrotrons

FFAG I

(3-8GeV)

FFAG II

(8-20GeV)

FFAG III

(20-50GeV)

Proton Beam Dump

Solenoidal Decay Channel

(in which

pions

decay to

muons

)

RF Phase Rotation

Muon Cooling Ring

Solenoidal Muon

Linac

Target

(produces

pions

from

protons

)

Near Detector

R109

To Far Detector 2

To Far Detector 1

Muon Decay Ring

(

muons

decay to

neutrinos

)

[below

ground ]

21/07/2009

14

A Student on MICE, A DobbsSlide15

OK, but what does all this have to do with small rodents?

Once the muon beam has been generated from the pions it needs to be cooled, sort of shrunk, so that it will fit into the other NF components further downstream, before decaying into neutrinosCooling becomes even more necessary when considering a future muon colliderConventional beam cooling using EM fields does not work because of the short muon life timeEnter MICE...

21/07/2009

A Student on MICE, A Dobbs

15Slide16

2. What is MICE?

Muon Ionisation CoolingMICE layoutMICE Schedule

21/07/2009

16

A Student on MICE, A DobbsSlide17

A Little Accelerator Physics

MICE stands for the International Muon Ionisation Cooling Experiment“Cooling” refers to the phase space compression or emittance reduction of the muon beam

Phase space here refers to the normal position space

x, y, z

and the momentum space x’, y’, z’ of the beam of particlesThe emittance of a beam refers to how much volume a beam occupies in this phase space21/07/2009A Student on MICE, A Dobbs17Slide18

Emittance21/07/2009

A Student on MICE, A Dobbs18

x

x’

a

b

- the slope of the particle trajectory relative to the axis

z

x

y

Beam

Real Space

Part of Phase SpaceSlide19

Ionisation Cooling

Pass the beam through an absorber e.g. liquid hydrogen, lithium hydrideThe particle beam ionises the medium, the beam particles losing energy and momentum in all directionsRe-accelerate the beam in the beamline direction (z) only, using a radio frequency electric fieldMuon ionisation cooling has never been demonstrated before... but concept is simple

21/07/2009

A Student on MICE, A Dobbs

19LiH2vv

RF

vSlide20

MICE GoalsProduce a functional Neutrino Factory cooling channel (the factory itself will require multiple channels). Specifically:

Produce an input muon beam of momentum between 140 to 240 MeV / c , and a tuneable emittance between 1 to 12 π mm radMeasure the emittance before and after cooling to a precision of 1 part in 1000Produce an approximately 10% cooling effect

21/07/2009

A Student on MICE, A Dobbs

20Slide21

MICE Home

Based in the UK at Rutherford Appleton Laboratory, DidcotUses the ISIS 800MeV synchrotron accelerator as a proton sourcePossible site for the Neutrino Factory21/07/2009A Student on MICE, A Dobbs

21Slide22

21/07/2009

A Student on MICE, A Dobbs22

ISIS

MICE

MICE LayoutMICE Target

Pion

capture with Q1-3

D1

D2

Q4-6

Q7-9

DS

Tracker

CKOV A, B

D = Dipole bending magnet Q = Quadrupole magnet

DS = Decay solenoid GVA1 = Scintillator counter

CKOV = Cherenkov detector

GVA1

Dipoles → bend the beam

Quadrupoles → focus the beamSlide23

What it looks like21/07/2009

A Student on MICE, A Dobbs23Slide24

The Finished Product21/07/2009

A Student on MICE, A Dobbs24Slide25

MICE Aspirational Schedule

21/07/2009A Student on MICE, A Dobbs25Slide26

3. Life on MICE

The OfficeBeam Loss

21/07/2009

26

A Student on MICE, A DobbsSlide27

The Office21/07/2009

A Student on MICE, A Dobbs27

Arrive

Sit here

Use theseRead this

Scribble a bit

Look for some interesting weather

Go homeSlide28

MICE in ISIS

21/07/2009A Student on MICE, A Dobbs28

MICE is an unique experiment on ISIS – the only one capable of disrupting the synchrotron

The MICE target causes a measure of disruption to the ISIS beam and thus a possible increase in the radioactivity present

MICEEveryone elseSlide29

Beam Loss and Particle RateIn fact, the more

beam loss we produce in ISIS, the more particles we get down the MICE beamline – something we badly need (our current particle rate is far too low) → a tension of needs existsAs a result beam loss in ISIS must be monitored and studied in relation to the MICE targetPart of what I do21/07/2009A Student on MICE, A Dobbs

29Slide30

Beam Loss Simulation: ORBIT

ORBIT = Objective Ring Beam Injection & Tracking

Particle tracking code used by ISIS to simulate their machine

Built under C++ and

SuperCodeFreeIt has issues... 21/07/2009A Student on MICE, A Dobbs30Slide31

Short-Fat Target21/07/2009

A Student on MICE, A Dobbs31Slide32

Long-Thin Target21/07/2009

A Student on MICE, A Dobbs32Slide33

Cylindrical Target21/07/2009

A Student on MICE, A Dobbs33Slide34

Beam Loss Data Analysis39 ionisation chamber beam loss monitors positioned around the ISIS ring

Noisy data – use averages to extract signalLook for affects solely due to the MICE target - remove background signal due to normal ISIS beam lossTarget position and dip time also recorded21/07/2009A Student on MICE, A Dobbs34Slide35

The ISIS Spill and Beam Loss

21/07/2009A Student on MICE, A Dobbs35Beam Intensity (V)

Target Position (V)

Total Beam Loss (V)

Spill with MICE target presentSpills without MICE target presentSlide36

Beam Loss and 3rd Order Polynomial Fit

21/07/2009A Student on MICE, A Dobbs36

Total Beam Loss (V)

3

rd order polynomial fit to MICE specific beam lossLosses due to beam injectionLosses due to beam extractionSlide37

Data reduction: 1 point per dip21/07/2009

A Student on MICE, A Dobbs37Slide38

Its Useful Too: Target Melt Event21/07/2009

A Student on MICE, A Dobbs38

8mm

Ti Melting Point = 1660 0CSlide39

Beam Loss Vs Particle Rate21/07/2009

A Student on MICE, A Dobbs39Slide40

4. Conclusion

Where we’ve beenWhy I like what I do

21/07/2009

40

A Student on MICE, A DobbsSlide41

Where We’ve BeenIntroduction to particle physics and the Standard Model

Neutrino mass and oscillationsThe Neutrino Factory to further investigate oscillationsMICE to demonstrate cooling needed for a NFMICE – what, whenMICE and ISIS beam loss issues21/07/2009A Student on MICE, A Dobbs

41Slide42

Why I like what I do“Fill the earth and subdue it” - Genesis → Physics

Physics is challenging, beautiful, useful and even funIf you still don’t like it, a physics degree equips you for many professions... and you don’t have to get up too early in the mornings21/07/2009A Student on MICE, A Dobbs42Slide43

Thank you!Slide44

Masses = Combination of flavours21/07/2009

A Student on MICE, A Dobbs44

=

+

=+Flavour 1 components constructively interfere, flavour 2 components destructively, hence the neutrino is a pure flavour 1 stateSlide45

Different masses travel at different speeds

21/07/2009A Student on MICE, A Dobbs45

Because the different mass states travel at different speeds, the phases between the two changes → flavour 1 components no longer interfere purely constructively, flavour 2 components no longer interfere purely destructively.Slide46

Relative amounts of each flavour component change with time

21/07/2009A Student on MICE, A Dobbs46

So our neutrino now has components of both flavour 1 and flavour 2. The amplitude of the wave for each flavour dictates the probabilty that when the neutrino is detected it will be observed as that flavour. The mixings angles

dictate how these amplitudes vary over time.Slide47

KamLAND: Observation of Oscillation

21/07/2009A Student on MICE, A Dobbs47