could ckov1 become rich? 1. characteristics of cherenkov light at low momenta (180 < p < 280...
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Could CKOV1 become RICH?
1. Characteristics of Cherenkov light at low momenta (180 < p < 280 MeV/c)
2. Layout and characterization of the neutron beam
3. Study of the simplest optical configuration
4. Optical focusing geometries
5. Conclusions
October 5, 2005
Gh. Grégoire
Contents
Cherenkov cone
n=1.5
0
100
200
300
150 200 250 300
Momentum (MeV/c)
Rad
ius
(mm
)
Electrons
Muons
Pions
n=1.25
0
100
200
300
150 200 250 300
Momentum (MeV/c)
Rad
ius
(mm
)
Electrons
Muons
Pions
250 mm
Radius of the ring
Radiator
nc 1
cos
2
.The identification is more difficult at the high momenta as the radii are more similar
Simplest configuration
e, ,
Light cone centered on the beam axis
Momenta parallel to beam axis (=0)
280 MeV/c
5 and 20 mm thick radiator
Plane ideal mirror at 45° No optical aberrations (i.e. deformation of the Č rings)
Photoelectrons for 20-mm radiator
Ne = 100N = 89N = 80
e = 48.2 degrees = 44.6 degrees
= 41.9 degrees
Opt. Glass BK7 n=1.5
No losses
Lateral sizes fixed to get 100% light collection
Flat detecting surface at 90°
Particles hitting the center of the radiator (x=0 ; y=0)
3
Equal size samples
Pixel size 2 x 2 mm²
Photon production
222
2 11
2
nddz
Nd
The only (uniform) random variable is the z-coordinate of an emitted photon (radiator thickness !)
affecting the « width » of the Cherenkov ring on the detecting planeEstimation of separation of pions, muons and electrons
4
neglecting the very small variation of as a function of penetration in the radiator (energy loss)
Plane mirror
Simple geometry
350 mm
585 mm
Electrons
Muons
Pions
1200 mm
12
00
m
mX
Y
Pixel size = 2 x 2 mm2
20-mm thick radiator
( Colors correspond to different particle species )
Sample size:50 k pions
50 k muons
50 k electronsDiam. 250 mm
5
Y=0
0.0
200.0
400.0
600.0
800.0
1000.0
1200.0
-600 -400 -200 0 200 400 600
X (mm)
Y=0
0.0
200.0
400.0
600.0
800.0
1000.0
1200.0
400 450 500 550X (mm)
Intrinsic resolution
e
32 mm 42 mm1100 mm
R 4 mmGood separation for all particles
Pixel size = 2 x 2 mm2
6
Note. The separation of the rings and their « width » is matched to the anode sizes (2x2 and 4x4 mm²) of modern multianode photomultipliers.
Y=0
0.0
200.0
400.0
600.0
800.0
1000.0
1200.0
400 450 500 550X (mm)
Radiator 5 mm
Radiator 20 mm
Influence of radiator thickness
• Slightly smaller dispersions of radii for muons and pions
(at the expense of light output)
• Large detecting plane due to plane mirror
Optical focusing needed
100% light collection efficiency mandatory
R 3 mm
e
• Shifts due to refraction in the thicker radiator
Conclusions • At 280 MeV/c the thickness of the radiator has not much influence on imaging
7
Focusing geometries
Non exhaustive ! Very preliminary ! Not optimized
Plane mirror
Spherical mirror
R=-1100 mm
Parabolic mirror
Rcurv=-1500 mm = -1
= 0
Spheroidal mirror
Rcurv= -600 mm along X
Rcurv=-1100 mm along Y
More x-focusing obviously needed !
Goal: Č light produced at the focus to get a parallel beam after reflection and placing the detecting plane perpendicularly (for easy simulation/reconstruction)
400 mm
8
12
00
mm
1200 mm
Conclusions
1. Except if there are no other physical/experimental constraints, the thickness of the radiator does not significantly affect the quality of imaging. (for reasonable thicknesses in the range 5 to 20 mm of glass)
2. Focusing geometries reduce the area of the photon detecting plane by about an order of magnitude w.r.t. a plane mirror
while still keeping a good e-- separation
3. Could CKOV1 become RICH?
But it still needs
- a lot of optimization
- detailed studies of aberrations with particles off axis
9
At the highest momenta in MICE
- to ease the simulation and analysis
The separation is easier at the lower momenta
- but aberrations will not destroy the separation possibilities
Yes, it is possible to separate e-- at the position of CKOV1 with RICH techniques With reasonable pixel
sizesWith acceptable radiator thicknesses