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The Geometrical Factor of PAMELA by means of GPAMELA

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Comparison with Analitic Method (AM) by S.Ricciarini to check GPAMELA reliability ... the trajectory must traverse the parallelepiped defining the magnetic cavity of ... – PowerPoint PPT presentation

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Title: The Geometrical Factor of PAMELA by means of GPAMELA


1
The Geometrical Factor of PAMELA by means of
GPAMELA
2
AIM OF THE WORK
  • Comparison with Analitic Method (AM) by

    S.Ricciarini to check GPAMELA reliability
    differences between the 2 setups
  • Calculation of the Geometrical Factor with
    GPAMELA complete geometry effect of dead
    volumes

3
COMPARISON WITH THE ANALITIC METHOD
  • ANALITIC METHOD
  • No physics (except the magnetic field)
  • Simplified geometry (TOF and tracker planes
    approximated as rectangles)
  • Geometrical cuts
  • GPAMELA
  • Particles interactions with materials (energy
    loss and production of secondaries)
  • Complex geometry (dead volumes boxes,
    carbon-fibre rails, glue, aluminium frames,
    etc..)
  • Cuts on interaction points (GPAMELA hit
    structure)

NOTE no information is recorded on traversing
insensitive materials (magnet, frames, boxes,
etc..)
4
OUTLINES
  • As a first attempt, the 2 setups give different
    results.
  • It was necessary to modify the GPAMELA code to
    reproduce as close as possible the same ideal
    conditions used in the Analitic Calculation

Modifications of the detector sensitive
geometries
Semplification of the physics
5
SIMULATION PHYSICS
  • Effects of interactions of incident particles
    traversing materials excluded
  • NO ENERGY LOSS AND PRODUCTION OF SECONDARIES
    NO INTERACTION WITH THE MAGNET
  • PARTICLES AFFECTED ONLY BY THE MAGNETIC FIELD
  • Modification of the code in order to save the
    GPAMELA hit structure in absence of ionization.

6
SIMULATION GEOMETRY
  • in the analitic calculation the tracking and the
    TOF planes are approximated as rectangles
  • the real geometry implemented in GPAMELA includes
    boxes, carbon-fibre rails, glue, aluminium
    frames, etc..
  • Modification to reproduce the most possible the
    same geometrical conditions
  • dimensions of the sensitive area of the silicon
    paddles extended up to the ones of insensitive
    silicon boxes containing them

NO DEAD VOLUMES
increase of the planes sensitive area ( 5)
7
THE SIMULATION SETUP
  • Only TOF system and spectrometer simulated
  • Same rigidity values used in the Analitic Method,
    chosen to cover the interval of interest 0 lt ?
    lt 500 GV/c.
  • For each momentum 2x106 muons generated
  • Generation surface A60x52 cm2 just above the S1
    scintillator (Z 104.2689 cm)
  • Generation uniform in x, y, cos2(?), in a 2? sr
    solid angle
  • Geometrical factor G for each value calculated
    according to Sullivan

J. D. Sullivan, Geometrical factor and
directional response of single and multi-element
particle telescopes, Nuclear Instr. and Methods
95, 5 (1971).
8
SELECTION CRITERIA
  • ANALITIC METHOD
  • TOF selectionfor each pair of layers of the
    TOF system the trajectory must cross at least
    one of the two rectangles defining the
    layers((S11 or S12) and (S21 or S22) and (S31
    or S32))
  • Spectrometer selection
  • the trajectory must traverse the parallelepiped
    defining the magnetic cavity of the spectrometer
    by crossing its upper and lower faces
  • check on 3 intermediate planes (to assure the
    particle had not escaped from the lateral walls
    of the cavity)
  • the trajectory must cross the detectors T1 and T6.
  • GPAMELA
  • TOF selectioninteraction (hit) on at least one
    of the two layers for each plane((S11 or S12)
    and (S21 or S22) and (S31 or S32))
  • Spectrometer selection
  • interaction (hit) on T1 and T6
  • interaction on at least 3 of the internal planes
    (T2 to T5) of the tracking system
  • MAGNET TREATED AS TRANSPARENT
  • cut on the impact position point in the plane
    requiring the crossing of an area as large as the
    magnet hole (cavity)
  • additional cut on the impact position on T1 and
    T6 (given by the projection of the solid angle
    viewed by the magnet cavity on these planes).

MODIFICATIONS OF GPAMELA PHYSICS
9
SELECTION CRITERIACUTS USED IN THE SIMULATION
  • GPAMELA 1
  • TOF selection,
  • at least 3 tracker internal planes hit
  • GPAMELA 3
  • TOF selection,
  • all tracker planes hit
  • GPAMELA 4
  • TOF selection
  • all tracker planes hit
  • cuts on T1 and T6.
  • GPAMELA 2
  • TOF selection,
  • at least 3 tracker internal planes hit,
  • cuts on T1 and T6

10
GEOMETRICAL FACTORcomparison with the analitic
method
2160
NO DEAD VOLUMES
11
GEOMETRICAL FACTORcomparison with the analitic
method
NO DEAD VOLUMES
(GAM - GGPA) / GAM
12
RESULTS
2160
Good agreement between GPAMELA 2 selection and
ANALITIC METHODs one
NO DEAD VOLUMES
13
RESULTS
  • GPAMELA 2 selection similar to ANALITIC METHODs
    one good agreement

GAM 21.6 0.13 cm2 sr GGPA2 21.5 0.32
cm2 sr
(Linear regression on the 10 higher rigidities
1512 GV/c)
14
NEW RESULTS !!!
Dead Volumes reintroduced
Only GPAMELA 2 selection considered
15
GEOMETRICAL FACTORcalculation with full geometry
DEAD VOLUMES INSERTED
2160
1940
Decrease of the geometrical factor (10 ) !!!
16
NEW RESULTS
  • Full geometry implemented in GPAMELA without
    modifications

GAnalitic Method 21.6 0.13 cm2 sr GGPAMELA 2
19.4 0.31 cm2 sr
Effect of deadvolumes
Decrease of the geometrical factor (10 ) !!!
17
CONCLUSIONS
  • A calculation of the PAMELA's geometrical factor
    was done using the GPAMELA program.
  • In order to test the validity of the results
    before going further with the full simulation
    with antiprotons and positrons, they were
    compared with the ones obtained by Ricciarini's
    Analitic Method.
  • As a first attempt the results from the Monte
    Carlo were different from the Ricciarini's ones.
  • After some modications of the detector sensitive
    geometries and semplification of the physics, the
    same results were obtained, showing GPAMELA
    reliability.
  • Simulations without approximations indicate that
    the real geometrical factor is about the 10
    smaller (19.4 cm2sr) because of the presence of
    dead volumes!

18
NEXT STEP
  • Calculation of PAMELAs acceptance with the full
    simulation with antiprotons and positrons!!!

19
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20
GEOMETRICAL FACTORcalculation with full geometry
NO GEOMETRY MODIFICATION
Comparison with the AM
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