Measuring the Velocity of Elementary Particles
Fundamental Physics in Schools by Remote Learning
Luigi Benussi
1
, Stefano Bianco
1
, Franco L. Fabbri
1
, Paola Gianotti
1
, Andrea Lalli
1,4
,
Antonio Paolozzi
2,3
, Claudio Paris
3,2
, Luciano Passamonti
1
, Davide Piccolo
1
, Daniele Pierluigi
1
,
Guido Raffone
1
, Alessandro Russo
1
and Giovanna Saviano
1,4
1
INFN - Laboratori Nazionali di Frascati, Via E. Fermi 40, 00044 Frascati, Italy
2
Scuola di Ingegneria Aerospaziale, Sapienza University of Rome, Via Salaria 851, 00138 Rome, Italy
3
Museo Storico della Fisica e Centro Studi e Ricerche Enrico Fermi, Via Panisperna 89/a, 00184 Rome, Italy
4
DICMA, Sapienza University of Rome, Via Eudossiana 18, 00184 Rome, Italy
Keywords:
Elementary Particles, Muons, Fundamental Physics, Measurements, Remote e-Learning.
Abstract:
Teaching of modern physics requires nuclear and particle detectors that are not always available to high school
audiences. A system which allows the measurement of the speed of muon particles detected in cosmic rays is
presented. The system was setup at Frascati National Labs of the Italian Institute of Nuclear Physics (INFN)
and is being used for hands-on teaching. The system is being upgraded for operation in fully remote control
thus enabling e-learning capabilities to a much wider target audience.
1 INTRODUCTION
Experimental experiences on modern physics are of
paramount importance to teach at pre-university level,
and in general to increase the awareness of a young
audience towards the value of fundamental research.
Most of the experimental activities concerning nu-
clear and particle physics, however, make use of in-
strumentation not easily available to average high
schools, although important programmes are being
successfully pursued in Italy and elsewhere (Abbres-
cia, M. et al., 2013).
After an overview on cosmic rays and muon par-
ticles, the experimental setup is described in its hard-
ware and software components. Finally, prospects are
discussed on the planned upgrade towards fully re-
mote control capabilities to enable e-learning.
2 THE MUON, ELECTRON’S
HEAVY BROTHER
The Standard Model describes Nature as composed
of particles and forces (Figure 1). The base hypoth-
esis is that to describe Nature the following compo-
nents are necessary and sufficient: quarks and leptons
(organized in three families), the carriers of the four
forces, and the Higgs boson.
The muon belongs to the lepton family and has the
same properties of the electron, but with a mass 200
times larger. Muons are very important since their
detection allowed the Higgs boson to be discovered in
2012 by the CMS and ATLAS experiments operating
at the LHC collider of CERN, Geneva (Switzerland).
3 COSMIC RAYS
Muons are abundantly produced by primary cosmic
rays interacting Earth’s atmosphere (Figure 2).
Primary cosmic rays are high-energy particles of
extra-terrestrial origin (from stars, black holes, neu-
tron stars, the Sun, etc) which travel at a speed very
close to the speed of light, and hit the Earth’s atmo-
sphere.
Most of primary cosmic rays are atomic nuclei,
but electrons, positrons and other elementary particles
are also present. At sea level, most of the cosmic rays
are muons produced by the interaction of primary cos-
mic rays with the atoms of the atmosphere. The aver-
258
Benussi, L., Bianco, S., Fabbri, F., Gianotti, P., Lalli, A., Paolozzi, A., Paris, C., Passamonti, L., Piccolo, D., Pierluigi, D., Raffone, G., Russo, A. and Saviano, G.
Measuring the Velocity of Elementary Particles - Fundamental Physics in Schools by Remote Learning.
In Proceedings of the 8th International Conference on Computer Supported Education (CSEDU 2016) - Volume 2, pages 258-264
ISBN: 978-989-758-179-3
Copyright
c
2016 by SCITEPRESS Science and Technology Publications, Lda. All rights reserved
Figure 1: The Standard Model of forces and elementary par-
ticles (courtesy of Fermilab).
age rate of muons at sea level is:
R
µ
= 100 s
1
m
2
(1)
while the average momentum is:
P
µ
= 2 GeV /c (2)
The muon has a mass:
m
µ
= (105.698389 ± 0.000034)MeV /c
2
(3)
thus yielding a relativistic β factor
β
µ
= v
µ
/c
=
0.9986 (4)
The muon in cosmic rays detected at sea level, there-
fore, has speed very close to the speed of light. The
setup described utilizes techniques used in modern
high energy physics experiments to measure with
suitable precision very high particle speeds.
The study of cosmic rays have many implications
from practical to theoretical. From an engineering
point of view we just remind that all the instruments
operating at high altitude such as satellite payloads
are more likely to have some circuits to undergo a
change of state due to the larger flux at higher alti-
tude. Those changes are well known to happen in
a micro-electronic component and typically produce
a temporary change of state (single event upset) or
more serious permanent changes (single event latchup
or burnout) when an incoming cosmic ray interact
with the electronic unit. Therefore the knowledge of
the cosmic ray flux is important for the electronic de-
sign and to provide information on how to counteract
the negative action of high energy particles. Also of
great concern is the amount of radiation absorption
by an astronaut in an interplanetary flight. The radi-
ation dose that would be absorbed is in fact a signifi-
cant obstacle to human Mars exploration. Also in this
case the study of the long term cosmic ray flux is of
paramount importance. There are a number of ground
based as well as balloon and space borne experiments
devoted to the study of cosmic rays. We mention
the Alpha Magnetic Spectrometer (AMS) launched
on May 2011 and still operating on the International
Space Station. It is the largest particle detector or-
biting the Earth and has, as main objectives to search
for antimatter, dark matter and strangelets (a new hy-
pothetical form of matter obtained with a combina-
tion of quark up, down and strange - see Figure 1 for
the quark classification). The high precision required
for the detectors called for special studies on the sta-
bility of the mechanical behaviour of the subsystems
(Cusano et al., 2006) and for proposals to use a real
time position monitoring (Benussi et al., 2003; Be-
nussi et al., 2007).
4 MUON DETECTORS IN
HIGH-ENERGY PHYSICS
The INFN Frascati group and associated collaborators
from University of Rome La Sapienza have a deep
experience in design, testing, construction, commis-
sioning and operation of muon detectors, with the lat-
est application being the muon detector using Resis-
tive Plate Counters (Colafranceschi et al., 2014) and
Gas Electron Multipliers (Abbaneo et al., 2014a) in
the CMS experiment at the LHC hadron collider of
CERN. Particular care was needed in monitoring gas
composition and quality (Abbrescia et al., 2008), so
that a gas gain monitoring system was devised (Be-
nussi et al., 2009) and tested (Colafranceschi et al.,
2010). Also the possibility of purifying and filtering
the gas mixture was experimentally verified (Benussi
et al., 2012). Muon detectors using gas are conse-
quently very efficient and precise for both space and
time measurements, but besides gas quality control
require also careful tuning and monitoring (Abbaneo
et al., 2014b; Benussi et al., 2015; Colafranceschi
et al., 2013). For this application, a much simpler
technique was chosen which utilizes plastic scintilla-
tor counters. Scintillation counters do provide suit-
able efficiency and precision for the measurement
aimed to.
Measuring the Velocity of Elementary Particles - Fundamental Physics in Schools by Remote Learning
259
Figure 2: Production of cosmic rays at Earth level following interaction of primary cosmic rays on the atmosphere (courtesy
of CERN).
5 EXPERIMENTAL SETUP
The experimental setup (Figure 3 and Figure 4) is
composed of two scintillation counters which provide
fast electronic signals when crossed by a cosmic ray
muon. The distance between counters (L) can be ad-
justed from 10 cm to 4 m. The speed of the muon
crossing both counters is measured by measuring the
interval of crossing times t.
An exploded view of one scintillation counter is
shown in Figure 5. The charged particle crossing the
plastic scintillator plate produces a tiny fluorescence
light which travels to a clear plastic lightguide and
is funnelled to a photomultiplier tube (PMT) which
converts the light pulse to an electrical pulse. Both
PMT and voltage divider are located inside an iron
case (not shown) for electrical, light and terrestrial
magnetic field shielding.
The setup is composed of:
two scintillator detectors (each composed of a
30x30x0.5 cm
3
NE110 plastic scintillator, a 22 cm
plexiglass lightguide, a Philips 56AVP PMT pro-
vided with a high voltage divider);
NIM crate, housing discriminator (CAEN mod.
411), logical coincidence unit (CAEN mod. 455),
scaler counter (CAEN mod. 145), programmable
high voltage supplies (CAEN mod. 470), pro-
grammable delay unit (mod.CAEN 108);
CAMAC crate, housing Status A module (CAEN
mod. 236), Time-to-Digital (TDC) Converter
(LeCroy mod. 2228), SCSI interface to PC moni-
CSEDU 2016 - 8th International Conference on Computer Supported Education
260
Figure 3: Experimental setup: adjustable distance scintil-
lation counters, lightguides, photomultiplier, high-voltage
supply and signal cables.
Figure 4: Principle of measurement of cosmic ray muon
speed.
Figure 5: Exploded view of one of scintillation counters and
readout electronics.
toring and control;
PC software for data acquisition (LabVIEW).
A block diagram of the setup is reported in Figure 6.
Scintillation detectors are set at an adjustable dis-
tance L. A cosmic ray muon crossing the scintilla-
tor produces a fluorescence light pulse converted to
electric pulse by the PMT. The PMT signal, once dis-
criminated and converted to digital, is delayed (200
ns for upper PMT and 100 ns for lower PMT). The
two signals are fed to the coincidence unit which per-
forms a logic AND operation. This selection is neces-
sary to select the particle crossing both detectors, and
rejecting crossing due to two particles. The coinci-
dence unit has three outputs. OUT1 is sent to a scaler
counter, OUT2 to the Status A module, OUT3 to the
common start input of the TDC. The common stop
input of TDC is fed by the lower PMT signal. Both
TDC and Status A are readout by the PC via SCSI
interface.
6 REMOTE E-LEARNING
The system can be accessed remotely so that it will
allow the students to verify the existence of cosmic
rays. The students will connect either remotely to the
experiment console via a Virtual Network Comput-
ing (VNC) software so that they will have access to
the experiment. By managing the privileges it will
be possible to give the students the possibility either
to govern the experiment or simply to watch the re-
mote computer console. The teacher will guide them
through a webcam connection. Webcam can also be
used to show the detector and the relevant electronics.
The teacher will start with the observation that there
are entities which leave a signal on the detector and
that the theoretical physicists in the recent past, taking
into account the many subatomic particles produced
in several other experiments, organized them in the
very elegant reduced set of particles called the stan-
dard model. Later going more in depth into the topic,
he will describe the particles that are actually travers-
ing the detector by introducing the property of the
muons and by illustrating the way they are originated
in the upper atmosphere by the primary cosmic rays.
The short lifetime of muons (microseconds), that are
generated in the upper atmosphere, would not allow
them to reach the ground according to Galilei-Newton
mechanics, because in few microseconds, even light
will travel only about 1 km. Checking experimen-
tally, with the devise described above, that the speed
of muons is very close to the speed of light, will allow
the teacher to touch the concept of Special Relativity.
In fact according to that theory, time is relative to the
observer and is not an absolute quantity, so for the
muons moving very fast, time flows differently and
that allow them to reach the ground and thus being
Measuring the Velocity of Elementary Particles - Fundamental Physics in Schools by Remote Learning
261
Figure 6: Block diagram of experimental setup.
observed by our detector.
From a technological point of view it is also of in-
terest the working principle of the detectors and of the
measurement chain used in the set-up described. Ex-
plaining the detectors will provide the opportunity to
extend the concept of observation that, for extremely
small entities, changes significantly. The biggest par-
ticle detectors are mounted on the LHC ring at CERN
and they can be considered the most powerful micro-
scopes because they allow to explore far beyond than
any electron microscope can reach. Furthermore, for
students in informatics, it can be shown how particle
physics laboratory have to manage the huge amount
of information derived, for instance, by the products
of collisions of protons inside the colliders such as
LHC at CERN. From that data analysis it was possi-
ble to observe the Higgs boson which by the way, as
mentioned earlier, was observed thanks to its decay
products that were muons.
7 CONCLUSIONS
A system is in operation at Frascati National Labs of
INFN for the measurement of speed of muon particles
in cosmic rays. The measurement is targeted to an
audience of high school level students and teachers.
The present setup is able to collect and analyse data.
Data Analysis includes the optimization and tuning of
detectors, full statistical treatment of results including
the evaluation of statistical and systematic errors. The
remotization of controls and data acquisition of the
system is being pursued. Once operationally remo-
tized, the system will provide remote e-learning of a
real measurement of elementary particles fundamen-
tal properties such as their speed.
ACKNOWLEDGEMENTS
The authors wish to thank the Istituto Nazionale di
Fisica Nucleare (INFN) for the support provided to
the present research.
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