ice-fishing for cosmic neutrinos subhendu rakshit tifr, mumbai

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Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

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Page 1: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Ice-fishing for Cosmic Neutrinos

Subhendu Rakshit

TIFR, Mumbai

Page 2: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Goals of neutrino astronomy

• Astrophysics:

To explore astrophysical objects like AGN or GRBs. Find out sources of high energy cosmic rays. Main aim..

• Particle physics:

To explore beyond standard model physics options which may affect neutrino nucleon cross-sections at high energy. Other possibilities… Appeared in US particle physics roadmap!

First step: To determine the incoming neutrino flux

Page 3: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Astrophysical motivations

• Historically looking at the same astrophysical object at different wavelengths revealed many details regarding their internal mechanisms

• A 3-pronged approach involving conventional photon astronomy, cosmic ray astronomy and neutrino astronomy will yield better results

Page 4: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Conventional astronomy with photons

• Ranges from 104 cm radio-waves to 10-14 cm high energy gamma rays

• Pros: Photons are neutral particles. So they can point back to their

sourcesphotons are easy to detect as they interact

electromagnetically with charged particles

• Cons: Due to the same reason they get absorbed by dust or get

obstructedVery high energy photons on its way interact with cosmic

microwave background radiation and cannot reach us

Page 5: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Cosmic ray astronomy

• Very high energy cosmic rays (protons, heavy nuclei,..) do reach us from the sky

• It is difficult to produce such energetic particles in the laboratory

• It is puzzling where they are produced and how they get accelerated to such energies!!

• Although they can be detected on Earth, it is not possible to identify the sources as their paths get scrambled in magnetic fields A serious disadvantage!

• Only very high energy(>1010 GeV) cosmic rays point back to their sources

Page 6: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Neutrino astronomy

• The suspected sources of very high energy photons and cosmic rays are believed to be the sources of neutrinos as well

• Pros: Neutrinos being weakly interacting reaches Earth rather easily

• Cons: Due to the same reason it also interacts rarely with the detector material ⇒ Large detector size!!

• Successful neutrino astronomy with the sun and supernova. Now it is time to explore objects like Active Galactic Nuclei or Gamma Ray Bursts

• Impressive range for future neutrino telescopes: 102 GeV to 1012 GeV!

Page 7: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

GeV TeV PeV EeV

1 PeV = 106 GeV

1 EeV = 109 GeV

Underwater / ice

Air showerUnderground

Neutrino detectors

Page 8: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Why a Km3 detector?

• Estimations of the expected amount of UHE neutrinos can be made from the observed flux of cosmic rays at high energies. This limits the size of the detector

• However such estimations are quite difficult as many assumptions go in

• There can be hidden sources of neutrinos!!

• So the neutrino flux can always be higher!

Page 9: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai
Page 10: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

μν

IceCube

o1KM^3 • A Km3 detector

• PMTs detect Cherenkov light emitted by charged particles created by neutrino interactions

The Cherenkov cone needs to be reconstructed to determine the energy and direction of the muon

Page 11: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

- The predecessor of IceCube

Used for calibration, background rejection and air-shower physics

Page 12: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

IceCube is optimised for detection of muon neutrinos above 1 TeV as:

• We get better signal to noise ratio

• Neutrino cross-section and muon range increases with energy. Larger the muon range, the larger is the effective detection volume

• The mean angle between muon and neutrino decreases with energy like 1/√E, with a pointing accuracy of about 1◦ at 1 TeV

• The energy loss of muons increases with energy. For energies above 1 TeV, this allows us to estimate the muon energy from the larger light emission along the track

Page 13: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

IceCube

• Cosmic rays produce muons in our atmosphere, which can fake a neutrino-induced muon signal background

• So we use the Earth to filter them out!

• Upto PeV neutrinos can cross the Earth to reach IceCube

• For high energy neutrinos Earth becomes opaque as the probability that the neutrinos will interact becomes higher with energy

• So very high energy neutrinos can reach Icecube only from the sky or from horizontal directions!

Detection strategy

Page 14: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Sources of neutrinos

• Signal: The neutrinos from astrophysical sources: AGN or GRBs for example

• Background: Atmospheric neutrinos. They are produced from cosmic ray interactions with the atmosphere A guaranteed flux well measured in AMANDA. Agrees with expectations.

As the ATM flux falls rather rapidly(∝ E-3) with energy, at higher energy we can observe the ‘signal’ neutrinos from AGN or GRBs free of these background neutrinos

Page 15: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Neutrino spectra

Note: At higher energies the flux is smaller. But higher energy neutrinos also have higher cross-section. So detection probability is also higher!

Page 16: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Another background

• Cosmogenic or GZK neutrinos:

UHE cosmic ray protons interact with CMBR photons to produce these neutrinos via charged pion decay

However at IceCube the rate would be quite small

Page 17: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Eliminating backgrounds

• Energy cuts

• Directional cuts

• Directional signals

• Temporal considerations

Page 18: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai
Page 19: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

• Production at astrophysical sources:

Initial flavour ratio • Propagation through space:

Massive neutrinos undergo quantum mechanical oscillations. So neutrinos reach Earth with a flavour

ratio

• Propagation through the Earth:

Neutrinos while propagating may interact with the Earth. CC or

NC interactions. τ propagation is more elaborate: τ→τ→

τ→τ...• Detection at IceCube: Muon neutrinos produce muons via CC interactions. All

neutrinos produce showers through NC interactions. A CC interaction by a τ may produce spectacular signatures!

e μ τν :ν :ν =1:2:0

e μ τν :ν :ν =1:1:1

Page 20: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Production at astrophysical sources:

A proton gets accelerated and hits another proton or a photon. They produce neutron, π+ and π0.Their decay produces cosmic rays, neutrinos and photons respectively

p + → π+ + n

p + → π0 + p

+μμ + ν

+e μe + ν + ν

γ + γ e μ τν :ν :ν =1:2:0

Page 21: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

• For massive neutrinos flavour and mass eigenstates are different. This implies that a neutrino of a given flavour can change its flavour after propagating for sometime! For example: µ ↔ e Neutrino oscillation

At time t=0, we produce a e

After sometime t, the mass eigenstates evolve differently

So the probability of detecting another flavour is nonzero

Propagation through space:

e 1 2ν (0) = a ν + b ν

1 2-iE t -iE te 1 2ν (t) = a e ν + b e ν

Page 22: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

• Now remember the initial flavour ratio at source was

• Recent neutrino experiments have established that neutrino flavour states µ and τ mix maximally

• Hence it is of no wonder that after traversing a long distance these two states will arrive at equal proportions

• Note that although there were no tau neutrinos at the source, we receive them on Earth!

e μ τν :ν :ν =1:2:0

e μ τν :ν :ν =1:1:1

At source

On Earth

Page 23: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

• While traversing through the Earth, neutrinos can undergo

a charged current(CC) interaction with matter. The neutrino disappears producing e or mu or tau. The dominant effect

or a neutral current interaction(NC) with matter. The neutrino produces another neutrino of same flavour with lower energy

• As a consequence, the number of neutrinos decrease as they propagate through the Earth.

• This depends on the energy of the neutrino. Higher energy neutrinos get absorbed more, their mean free path is smaller

Propagation through the Earth:

Page 24: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

int

1N

A totN

int

Page 25: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

µ detection

• Muons range: few Kms at TeV and tens of Km at EeV• The geometry of the lightpool surrounding the muon

track is a Km-long cone with gradually decreasing radius • Initial size of the cone for a 100TeV muon is 130m. At the

end of its range it reduces to 10m.

• The kinematic angle of µ wrt the neutrino is µ is

1◦/√(E/1TeV) and the reconstruction error on the muon

direction is on the order of 1◦

• Better energy determination for contained events. More contained events at lower energy

Page 26: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

~ Km long muon tracks from µ

~ 10m long cascades from e, τ

Page 27: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

e detection

• In a CC interaction, a e deposits 0.5-0.8% of their energy in

an EM shower initiated by the electron. Then a shower initiated by the fragments of the target

• The Cherenkov light generated by shower particles spreads over a vol of radius 130m at 10TeV and 460m at 10EeV. Radius grows by ~50m per decade in energy

• Energy measurement is good. The shower energy underestimates the neutrino energy by a factor ~3 at 1 TeV to ~4 at 1 EeV

• Angle determination poor! Elongated in the direction of e so

that the direction can be reconstructed but precise to ~10◦

Page 28: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

• The propagation mechanism of a tau neutrino is different, as tau may decay during propagation

• As a result the tau neutrino never disappears. For each incoming τ another τ of lower energy reaches the detector

• The Earth effectively remains transparent even for high energy tau neutrinos

• Tau decays produce secondary flux of e and µ

τ

τ

τ

τ

τ detection

Page 29: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

• Double bang events: CC interaction of τfollowed by tau decay

• Lollipop events: second of the two double bang

showers with reconstructed tau track • Inverted lollipop events: first of the two double bang

showers with reconstructed tau track. Often confused with a hadronic event in which a ~100GeV muon is produced!

• For Eτ< 106 GeV, in double bang events showers are indistinguishable. For Eτ~ 106 GeV, tau range is a few hundred meters and the showers can be separated.

For 107 GeV < Eτ< 107.5 GeV, the tau decay length is comparable to the instrumented detector vol. lollipop

Eτ> 107.5 GeV tau tracks can be confusing

Page 30: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Propagation equation of µ

1

int 0

( , )( , ) 1( , ) ( , )

( ) 1

NNC y

A y

d E yd E X dyE X N E X

dX E y dy

int

1N

A totN

1y

EE

y

Page 31: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Propagation equations of τ

1 1

0 0

( , ) ( , )( , ) ( , ) ( , )

( ) 1 1NC

y y

E X E X dy dyK E X K E y E X

X E y y

1tot

A NN

1y

EE

y

1

0

( , ) ( , ) 1( , ) ( , )

ˆ ( ) 1( )CC

y

E X E X dyK E y E X

X E yE

1 1 1ˆ CC dec

1CCCC

A NN

( , , )dec EE X c

m

Page 32: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

,, ( , )1

( , )( )

NC CCN yNC CC

totN

d E yK E y

E dy

( , )1( , )

( )

CCN yCC

totN

d E yK E y

E dy

( , )1( , )

( )X ydec

tot

d E yK E y

E dy

1 1( , ) ( , ) ( , )

( ) ( )CC dec

decK E y K E y K E y

E E

Page 33: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai
Page 34: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Including energy loss

Without energy loss

Page 35: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Characteristic bump

Rakshit, Reya, PRD74,103006(2006)

Page 36: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai
Page 37: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Expected muon event rate per year at IceCube

µ induced

µ+ τ induced

Page 38: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Imprinted Earth’s matter profile

Page 39: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai
Page 40: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

• Production at astrophysical sources:

Initial flavour ratio ?• Propagation through space:

Massive neutrinos undergo quantum mechanical oscillations. So neutrinos reach Earth with a flavour

ratio ??• Propagation through the Earth:

Neutrinos while propagating may interact with the Earth. CC or

NC interactions. τ propagation is more elaborate: τ→τ→

τ→τ...• Detection at IceCube: Muon neutrinos produce muons via CC interactions. All

neutrinos produce showers through NC interactions. A CC interaction by a τ may produce spectacular signatures!

e μ τν :ν :ν =1:2:0

e μ τν :ν :ν =1:1:1

N xsection sensitive

Page 41: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

• Detection of atm µs will enable us to probe CPTV, LIV,VEP which change the standard 1/E energy dependence of osc length. Due to high threshold of IceCube, osc of these high energy atm neutrinos is less

N xsection can get enhanced in XtraDim models N xsection can get reduced at high energies in color glass

condensate models

• Visible changes in muon rates, shower rates• For xtradim upgoing neutrinos get absorbed at some

energy and also downgoing for higher energies• For lower N xsection models angular dependence and

energy dependence for upgoing events are more important

Page 42: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

• Crude neutrino flux determination from up/down events• OK for fixed power flux, but otherwise contained muon

events are better. But poorer statistics

• Auger is better for UHE neutrinos. New physics effects will be more dramatic

• IceCube can probe neutrino spectrum better as Xsection uncertainties are only at high energies where the flux is smaller

• Flavour ratio determination possible at IceCube as different flavours have distinctive signatures.

Page 43: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Other possibilities

• DM detection: Neutrinos from solar core• SUSY search: look for charged sleptons• RPV, Leptoquarks• Part of supernova early detection system!• New physics interactions at the detector• New physics during propagation

Page 44: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Summary

• UHE neutrinos: particle physics opportunities for the future

• IceCube is a discovery expt. • Determining neutrino spectrum independent of new

physics poses a challenge • Even crude measurements at IceCube may provide

some clue about drastically different new physics scenarios at high energies

• Some success with IceCube will lead to bigger detectors• At present we just need to detect an UHE neutrino event

at IceCube!

Page 45: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Particle physics motivations

LHC CM energy ECM = 14 TeV

⇒ LHC: E=108 GeV Tevatron: E=106 GeV

Here we talk about neutrino flux of 1012 GeV!

⇒ ECM = 14 ×100 TeV

172 14

10CM N

EE M E TeV

eV

Page 46: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

N cross-sections

• We need PDF’s for x < 10-5 for E>108 GeV

• Several options but not much discrepancy!• GRV and CTEQ cross-sections differ at

the most by 20%

2 310x

2 /W

N

M

M E E GeV

Page 47: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai

Horizontal μcreating a detectable μ track

For downgoing μ

e shower(CC+NC)

τlollipop

τdouble bang

Beacom et al, PRD 68,093005(2003)

Page 48: Ice-fishing for Cosmic Neutrinos Subhendu Rakshit TIFR, Mumbai