Title: ChargedParticle Multiplicities in Neutrino Interactions
1Charged-Particle Multiplicities in Neutrino
Interactions
- Murat GULER, Umut KOSE
- METU-Ankara
- (for the CHORUS Collaboration)
2Charged-Particle Multiplicities
- The multiplicty of charged particles is an
important global parameter reflecting the
dynamics of the interaction. - The characteristics of charged-particle
multiplicity distributions have been studied in
detail in high energy hadronic collisions and in
electron-positron annhilation. - Also, it has been studied in neutrino and
anti-neutrino interactions on nucleons and light
nuclei. In particular, Bubble Chamber experiments - However, data on neutrino interactions in nuclear
emulsion are relatively scare. No data on
anti-neutrino-nucleus interactions in nuclear
emulsion. - Such data are useful in tuning interaction models
in Monte Carlo event - generators.
3The n beam
West Area Neutrino Facility at CERN SPS
- Wide Band Beam
- 4-years of operation (1994-1997)
- 5.06 ? 1019 POTs
- ltEnmgt 27 GeV
4CHORUS detector
T5C
Nucl. Instr. Meth A 401 (1997) ,7
? -
Calorimeter
h-
- Events are classified as
- 0m sample
- 1m sample
- based on electronic detector
- information
Muon spectrometer
Air core spectrometer
and emulsion tracker
Veto plane
5Nuclear Emulsion Target
- 60 years of RD.
- The sub-micron spatial resolution of nuclear
emulsion allows both investigation of the event
topology and the mesurement of the angular
distribution of the charged particles. - 770 kg nuclear emulsion was exposed to the
neutrino beam in CHORUS. - Massive automatic scanning (pioneered by Nagoya
Univ. group of CHORUS)
6Automatic Scanning
Tracks reconstructed by a hardware video
processor frame to frame emulsion grains
coincidence
microscope stroke
7Event Location
- The location of the emulsion plate containing the
interaction vertex - Tracks reconstructed by the electronic detectors
are followed upstream into the emulsion stacks - A track is followed upstream in the target
emulsion stack using track segments reconstructed
in the most upstream 100µm of each plate. - If the track is not found in two subsequent
plates the first plate with no track hit is
defined as the plate containing the vertex.
1
2
3
8Event Location
- 150,000 n interactions have been located events
with at least one reconstructed muon in the
spectometer. - A sample of 1200 events was randomly selected
to measure the parameters associated with
charged-particle tracks at the (anti-) neutrino
vertex. - We use the highest-mometum muons charge in
the event to determine whether the interaction
was induced fom neutrino or anti-neutrino. - n sample 627 events
- n sample 581 events
9Data Sample
- To evaluate the genuine anti-neutrino events,
contaminations which are mainly punch through
hadrons and miss-identified µ- events must be
evaluated. - In order to reduce this background a set of
selection criteria imroving the realibity of the
muon reconstruction were applied. - After contamination cleaning the number of
anti-neutrino events becomes to be 529 - Finally, we further require that square of the
invariant mass of the hadronic system,W2, of
(anti-) neutrino events is greater than 1 GeV2/c4 - n sample 496 events
- n sample 369 events
10Analysis
- Tracks are classified accordingly grain density
as shower, grey and black. - Black prong glt1.4g0
- Grey prong 1.4g0glt10g0
- Shower prong g10g0 where go is grain density
of higly relativistic a singly charged particle
which equals 30 grains in 100mm for the CHORUS
emulsion - The criteria used in old nuclear emulsion
experiments is difficult to apply in the CHORUS
analysis since the emulsion sheets were exposed
prependicular to the beam direction. - In CHORUS, once the neutrino vertex had been
located, the event was checked and measured
extensively with a manual controlled microscope
system.
11Analysis
- The black prongs are due to heavily ionizing
particles have short path lengths and stop within
one emulsion plate. - For the grey and shower prongs, the particle
direction is measured. These particles are mainly
pions with a small contamination of protons. - Ambiguity in classifying shower and grey prongs
can be arise either due to the difficulty
strickly applying the ionization criteria or due
to variations in the quality of optics of the
microscope.
Black prongs
12Analysis
- To overcome these limitations, we decided to
classify these prongs by using the
pseodo-rapidty variable - This has advantage of being independent of
scanner and of the microscope optics, allowing us
to compare in a straight manner the multiplicty
measurements with theoretical models
The pseodo-rapidty distributions for the track
classified as shower and grey by the scanner
shower
grey
- All prongs with ? 1 are classified as shower
particles
13Efficiency Estimation
Neutrino events
- Reconstruction and detection efficiencies were
evaluated making a detailed simulation of
detector response using a program based on GEANT3 - The simulated response of electronic detectors
was processed through reconstruction program
as that used for experimental data - The reconstrcution efficiency as function of W2
and nch is given in tables - The samples are normalized in such a way that
the efficiency at first bin is taken as 1.00
Anti-neutrino events
14Multiplicty Distributions
-
- The average number track multiplicity (nchns-1)
in neutrino interactions. - ltnch(n A)gt 3.40.1
- ltnh(n A)gt 4.70.2
- In anti-neutrino inte-ractions
- ltnch(n A)gt 2.80.1
- ltnh(n A)gt 3.50.2
15Multiplicity Distributions
- The mean multiplicities are in good agreement
with a linear depen- dence on lnW2
16(QERES)-like events
- For the first time a sample of (anti-) neutrino
is large enough to study (QERES)-like topologies
- Event is defined as being (QERES)-like
- if the number of shower prongs is zero or one and
the number of grey prongs zero or one for n-A
interactions regardless of the number of black
prongs. - In order to obtain (QERES)-like enriched sample
in n-A interactions - the sum of shower and grey prongs is required to
be zero or one regardless of the number of black
tracks. - In order supress the background from DIS
interactions we further require W2lt10 GeV2/c4 for
both sample. After this selection the number
(QERES)-like events is
17(QERES)-like events
- The number of background events that mimic
(QERES)-like topology is obtained from the MC
simulation to be - 83.4 (73.5)for n-A(n-A) interactions
- The ratio of reconstruction and location
efficiency of (QERES)-like events to that of all
CC events is found to be - 1.22(1.13) for n-A(n-A) interactions
- After applying efficiency and background
corrections, the fraction of (QERES)-like events
are found to be - (13.40.10.2) for n-A interactions
- (26.31.43.9) for n-A interactions
- The sub-sample of events with neither black or
grey prongs is important for the understanding of
nuclear mechanism involving hadrons in the
nucleus. The fraction of this type of topology is
measured as - (1.20.40.2) for n and (9.51.01.4) for n
18Dispersion of track multiplicity
- The linear dependence of Dch on nch would imply
that multiplicity is independent of W2
19KNO Scaling
- One can observe that our data are not compatible
with A0. Non-zero A is due to heavy nuclear
targets in nuclear emulsion. In that case one
introduce - Where a is the extrapolation point where the
fitted dispersion line crosses average
multiplicity line
The superimposed curve represent a fit to pp
data. The data approximately agree with KNO
scaling. The data points at different W2 lie
approximately on a single curve.
20Conclusion
- The multiplicity feature of (anti-) neutrino
interactions in emulsion have been investigated. - The average number of shower and heavy prongs in
(anti-) neutrino events are measured as -
- The dependence of the average multiplicity ltnchgt
on lnW2 for n-A and n-A interactions is
compatible with being linear with similar slope. - The dispersion Dch of the multiplicity
distribution shows a linear dependence on the
mean multiplicity ltnchgt. - The emulsion data is consistent with the KNO
scaling as a function of - an appropriate multiplicity variable z.
ltnch(n A)gt 3.40.1 ltn h(n A)gt 4.70.2
ltnch( n A)gt 2.80.1 ltnh( n A)gt 3.50.2