Interactions and detection of R-hadrons with the ATLAS detector Aafke Christine Kraan University of Pennsylvania (in 2004 at Niels Bohr Institute, Denmark)
Aafke Kraan, September 2004, CERN – p.1/32 Overview
Supersymmetry and R-hadrons Interactions of R-hadrons in matter LHC and the ATLAS detector Single R-hadron signatures in ATLAS Trigger issues Discovery potential Conclusion
Aafke Kraan, September 2004, CERN – p.2/32 2 6 sleptons + 2 6 squarks S=0 photino + Winos and Zino + gluino S=
Higgsino S=
Supersymmetry
SUPERSYMMETRY For every boson, there is a fermion For every fermion, there is a boson
6 leptons + 6 quarks S= ¡ ¢ ¤ photon + and £ + gluon S=1
Higgs S=0
Aafke Kraan, September 2004, CERN – p.3/32 Supersymmetry
SUPERSYMMETRY For every boson, there is a fermion For every fermion, there is a boson
6 leptons + 6 quarks S= ¡
2 6 sleptons + 2 6 squarks S=0 ¢ ¤ photon + and £ + gluon S=1
photino + Winos and Zino + gluino S= ¡ Higgs S=0
Higgsino S= ¡
Aafke Kraan, September 2004, CERN – p.3/32 Why supersymmetry?
We know that e.g. no electrons exist with spin=1, so why bother? Supersymmetry can be a broken symmetry, so that masses of supersymmetric particles are higher than SM particles. Supersymmetry solves the hierarchy problem by making a cancelling in the large mass value of the Higgs mass Supersymmetry can provide a dark matter candidate Unification of the gauge couplings
Aafke Kraan, September 2004, CERN – p.4/32 What is supersymmetry?
Supersymmetry is a broken symmetry Many ways of SUSY breaking, e.g. Gravitational interactions Gauge interactions
And many particles... lots of free parameters! To reduce this, usually make GUT unification assumption: ¡ £ ¤ § ¥ ¢ ¢ ¢ ¢ ¢ ¡ £ ¤ ¦ ¡ £ £ £ £ ¨ ¨ ¨ ¡ £ ¤
Conventional SUSY models predict: Heavy gluinos LSP neutralino, sneutrino or gravitino: non-interacting!
Aafke Kraan, September 2004, CERN – p.5/32 Supersymmetry and R-hadrons
However, models exist, which predict stable gluinos!
String-models (Gunion, Chen e.a.) LSP gluino
GMSB models (Raby, Mafi e.a.) LSP or NSLP gluino Split supersymmetry (Dimopoulos+Arkani-Hamed)
Giudice+Romanino Abandon hierarchy problem Keep unification of gauge couplings at GUT scale Low energy SUSY unnecessary (but light Higgs + fermions)
Scalars are heavy ¡ heavy squarks suppress gluino decay!
N.B. 1 Stable gluino phenomenology studied by: Hewett et al, Kilian et al...
N.B. 2 This work was started before the appearance of the split susy papers!!
Aafke Kraan, September 2004, CERN – p.6/32 Supersymmetry and R-hadrons
R-parity conserved, stable hadroniz¨ es to R−hadrons ¡
£ £ ¨¢ ¢¥¤ ¢ ¢ R-mesons: ¢ ¡
¢ ¢ ¢ ¨ ¢ ¢ ¢ R-baryons: ¢ , Hadronization ¡
¨ ¨ R-gluinoballs: ¢ (T. Sjöstrand): 22% mesons
R-hadron production at LHC: Gluino 22% mesons
¥ © ¦ ¦ ¨ ¨ § ¨ ( ¤ ) 44% mesons
¥ © ¥ ¦ ¦ ¢ ¨ ¨ ¢ ¨ § ¨ © ( ¤ ¤ ) 10% gluinoballs
¦ ¦ ¢ ¢ ¨ ¢ ¢ ¨ ¥© ¥ § ¨ © ( ¤ ¤ ) 2% -baryons
NB: heavy hadrons also predicted in theories with leptoquarks, extra dimenstions, GUT...
Aafke Kraan, September 2004, CERN – p.7/32 Search motivations Status 2001: bounds on stable gluinos from Searches in ordinary matter Cosmology (dark matter searches) However, limits widely spread and can be evaded! Good overview in M. Perl et al., Int.J.Mod.Phys.A16,2137,2001 Accelerator searches: Charged heavy particle searches Gluino LSP searches However, these limits are model (SUSY, hadr., nucl.scat.) dependent, charge dependent, limited to ¡ , no full simulation of hadr. interactions, etc. For details see PDG Conclusion: stable gluino not excluded!
Aafke Kraan, September 2004, CERN – p.8/32 Supersymmetry and R-hadrons
No standard SUSY parameterspace points available
¡ ¨ ¨ ¨ ¨ § ¨ ¨ © concentrate on ( ¤ ) Some distributions at event generator (PYTHIA) level:
3000 6000 2 2 M=300 GeV/c 2 10000 M=300 GeV/c M=300 GeV/c 2 2500 2 M=1500 GeV/c 2 5000 M=1500 GeV/c # events # events M=1500 GeV/c # events 8000 2000 4000
6000 1500 3000
4000 1000 2000
500 2000 1000
0 0 0 0 0.2 0.4 0.6 0.8 1 0 500 1000 1500 2000 0 200 400 β R-hadron R1 R2 2 R1 R2 2 pT sqrt((p x +p x ) +(p y +p y ) ) ¢ ¤ First look: £
Large ¦¦¥ R-hadrons balanced in xy-plane
Aafke Kraan, September 2004, CERN – p.9/32 Overview
Supersymmetry and R-hadrons Interactions of R-hadrons in matter LHC and the ATLAS detector Single R-hadron signatures in ATLAS Trigger issues Discovery potential Conclusion
Aafke Kraan, September 2004, CERN – p.10/32 Interactions of heavy hadrons Electromagnetic interactions (charged hadrons):
10 8 )
2 6 Ionization losses: H 2 liquid m
c 5 1 − g
4 V
e He gas
large for heavy (slow) particle. M
( 3
x
d C
/ Al
E Fe
d 2 Sn − Pb
Bethe-Bloch formula 1 0.1 1.0 10 100 1000 10 000 βγ = p/M c
0.1 1.0 10 100 1000 M uon momentum (GeV/c)
0.1 1.0 10 100 1000 Pion momentum (GeV/c)
0.1 1.0 10 100 1000 10 000 Proton momentum (GeV/c)
¤ Multiple Coulomb scattering: § ¢
¡ £¦¥
£ ¤ £ ¤ ¢ §©¨
small for heavy particle: ¦ ¢ small but large ¦ !
Conclusion: – Electromagnetic interactions understood – Everything taken care of by GEANT
Aafke Kraan, September 2004, CERN – p.11/32 Interactions of heavy hadrons
Nuclear interactions (charged and neutral hadrons): (Some descriptions exist (Gunion et al, Raby et al,..), but not in GEANT...)
Below: simple model developed (with help of T.Sjöstrand) ¡£¢ ¡ ¡£¥ ¡£¦ ¤ R-hadron = passive gluino + interacting cloud. ¨ § reservoir of kinetic energy! © ¨ Example: with M=100, E=150 GeV ! & $# % ¨
" 0.7, so 1 GeV low!
To predict energy losses, we need to know: ¡*) ' +, /1032 ( ! " ".- " Int. length 4 4 per interaction
65 ¡ – of interaction – ! of scattered nucleon – Identity of scat. particles – Amount of new particles – Phasespace – Nuclear effects
Aafke Kraan, September 2004, CERN – p.12/32 An example: -p scattering
Low energy: