• 検索結果がありません。

Cherenkov Telescope Array Observations of gamma rays in 20 GeV 300 TeV band Cherenkov light from electromagnetic shower produced by interaction of gam

N/A
N/A
Protected

Academic year: 2021

シェア "Cherenkov Telescope Array Observations of gamma rays in 20 GeV 300 TeV band Cherenkov light from electromagnetic shower produced by interaction of gam"

Copied!
16
0
0

読み込み中.... (全文を見る)

全文

(1)

田島宏康, 山根暢仁, 奥村 曉, 朝野 彰, 中村 裕樹, 日高 直哉, 他 CTA-Japan consortium

日本物理学会 2017年秋季大会

宇都宮大学,

September 12–15, 2017

(2)

❖ Observations of gamma rays in 20 GeV – 300 TeV band

✤ Cherenkov light from electromagnetic shower produced by interaction of

gamma rays with atmosphere

❖ Large collection area by placing many telescopes

✤ ×10 better sensitivity than current instruments

❖ Wide energy band coverage by three different sizes of telescopes

✤ Large-sized telescope (LST): Φ = 23 m, 20 GeV – 1 TeV, 4 telescopes

✤ Medium-sized telescope (MST): Φ = 10 – 12 m, 0.1 – 10 TeV, ~20 telescopes

Small-sized telescope (SST): Φ = 4 m, 1 – >300 TeV, 50 – 70 telescopes

all SSTs are placed at south site

Cherenkov Telescope Array

LST

23 m

MST

10 – 12 m

GCT

SST−1M

ASTRI

(3)

❖ SST-1M (single mirror)

✤ Czech Republic, Ireland, Poland, Swiss

❖ SST-2M (dual mirror)

✤ Astrofisica con Specchi a Tecnologia Replicante Italiana (ASTRI)

✦ Italy, Brazil, South Africa

✤ Gamma-ray Cherenkov Telescope (GCT)

✦ Australia, France, Germany, Japan, Netherlands, UK

CTA SST Telescopes

SST-1M

ASTRI

(4)

❖ Dual mirror design allowing use of compact camera

✤ Schwarzschild-Couder (SC) optics

✦ Short focal length to realize small plate scale (

small camera, pixel

)

✦ Large field of view

Greater telescope spacing (larger collection area)

✦ Technically challenging

✤ Small pixel (6–7 mm) photon sensor to reduce camera cost

✦ Multi-anode photomultiplier (MAPMT) or Silicon Photomultiplier (SiPM)

✦ High density readout electronics (ASIC)

Dual Mirror SST Design Concept

camera

camera

~4 m

ASTRI

GCT

~4 m

(5)

Comparison with Single-Mirror Camera

88 cm

9.1°

SST-1M camera

108 modules/camera

1,296 pixels

0.25° (24 mm)/pixel

GCT camera

~35 cm

9.1°

32 modules/camera

2,048 pixels/camera

0.15–0.18° (6–7 mm)/pixel

credit: SST-1M

37 modules/camera

2,368 pixels/camera

0.19° (7 mm)/pixel

ASTRI camera

~50 cm

10.9°

(6)

M1 3.56 m 3.05 m 2.00 m Focal Plane M2 4.00 m ~0.35 m

Requirements for Photodetector

❖ Properties of Cherenkov photons from

gamma-ray air shower

✤ ~500 photons/m

2

for 10 TeV gamma-ray shower

✤ Several photons per pixel

✤ Cherenkov photons

peaks around ~350

nm

✦ Blue to near UV sensitivity is important

✤ Angular range for incident photon is

30–60°

✤ Cherenkov photons arrives within

few to few tens of ns

✦ ns-timing is important

Night sky background (NSB)

is the dominant background

✤ Rate is

>25 MHz/pixel

✦ Dark count rate is not very important

✦ [NSB] x [Optical crosstalk (OCT)]

can cause false triggers

due to accidental coincidences

Low OCT rate is important

✤ NSB peaks above 550 nm

✦ Low red sensitivity is preferred

❖ Pixel size < 0.25 deg is required to obtain

good angular resolution of air showers

Pixel size ~ 6 mm

with 4-m telescope

300

400

500

600

700

Cherenkov

spectrum

NSB

spectrum

Primary

mirror

Secondary

mirror

Camera

(7)

Photodetector

Silicon Photomultiplier

is chosen as a photodetector for SST

✤ Cost per channel

✤ Photon detection efficiency

✤ Tolerance against

high rate environment (> 25 MHz per pixel)

✤ Reliability

❖ Major drawback of SiPM

✤ Optical crosstalk (OCT)

✦ High rate night sky background (NSB) + OCT

can cause false triggers due to accidental

coincidences

✤ Gain dependence on the temperature

✤ High sensitivities for red light (NSB wavelength)

❖ Main objective of CTA SiPM development

✤ Suppress OCT while retaining

photon detection efficiency (PDE)

✦ Add trenches

✦ Optimize protection coating

credit: KETEK website

(8)

Test Samples

Product ID

Pixel size Cell size

Technology

Short name

Fill factor

S12572-050C

S13360-3050CS

S13360-3050VE

S13360-3050PE

S13360-6050CS

S13360-3075CS

S13360-6075CS

LVR-3050CS

LVR-6050CS

LVR-6075CS

LVR-7050CS

LVR2-6050CS

LVR2-6050CN

LVR2-7050CS

LVR2-7050CN

3 mm

50 µm

Standard

REF-3050-S

62%

3 mm

50 µm

LCT5

LCT5-3050-S

74%

3 mm

50 µm

LCT5, 100 µm epoxy

LCT5-3050-E100

74%

3 mm

50 µm

LCT5, 300 µm epoxy

LCT5-3050-E300

74%

6 mm

50 µm

LCT5

LCT5-6050-S

74%

3 mm

75 µm

LCT5

LCT5-3075-S

82%

6 mm

75 µm

LCT5

LCT5-6075-S

82%

3 mm

50 µm

LVR

LVR-3050-S

74%

6 mm

50 µm

LVR

LVR-6050-S

74%

6 mm

75 µm

LVR

LVR-6075-S

82%

7 mm

50 µm

LVR

LVR-7050-S

74%

6 mm

50 µm

LVR2

LVR2-6050-S

74%

6 mm

50 µm

LVR2, no coating

LVR2-6050-N

74%

7 mm

50 µm

LVR2

LVR2-7050-S

74%

7 mm

50 µm

LVR2, no coating

LVR2-7050-N

74%

We have tested SensL and FBK SiPMs as well as Hamamatsu SiPMs.

LCT: Low Crosstalk

(9)

❖ Take waveform data by digital oscilloscope

✤ Offline data analysis

Digital filter

to minimize

the effect of pile ups

✦ Pulse analysis

❖ Light output is monitored

❖ Wavelength is fixed at 405 nm

for this measurement

0 50 100 150 200 250 300 350 400 450 500 –1 0 1 2 3 4 5 6 7 8

SiPM Measurement Setup at Nagoya

ND filter

thermal chamber (25°C)

SiPM

fiber

Pulse Generator

amp

t (ns)

V

(m

V)

diffuser

Oscilloscope

(2.5 GSps)

— Raw data

— Filtered data

collimator

LED

(10)

❖ We measure number of photons for short LED (or laser) pulses

✤ Current measurement does not provide accurate PDE due to

optical crosstalk, delayed cross talk and after pulse

❖ Number of photo electrons (p.e.) does not follow Poisson distribution

due to optical crosstalk

Probability of 0 p.e.

is used to obtain the average to avoid effect of

optical crosstalk

Effect of dark count

still need

to be taken into account

❖ Common between Nagoya

and Catania

PDE Measurements

0 p.e.

1 p.e.

2 p.e.

3 p.e.

P (n) = e

µ

µ

n

/n!

P (0) = e

µ

µ =

ln(P (0))

(11)

Optical Crosstalk Measurements

❖ Assume 1 p.e. peak of dark signal is dominated by dark count

✤ 2 p.e. peak consists of optical crosstalk from 1 p.e. and chance

coincidence of dark counts

✦ Assume chance coincidence of dark counts follow Poisson statistics

(small correction for most cases)

0 p.e.

1 p.e.

2 p.e.

3 p.e.

N

total

N(≧1.5 p.e.)

N (

1.5 p.e.)

N

total

= P (1)R

OCT

+ P (2) + P (3) +

· · ·

⇡ P (1)R

OCT

+ P (2) + P (3),

P (1) = µP (0),

P (2) =

µ

2

2

P (0),

P (3) =

µ

3

6

P (0),

R

OCT

N (

1.5 p.e.)

µP (0)N

total

µ

2

µ

2

6

(12)

❖ If we take PDE

normalized by fill factor

as a function of

relative

over voltage

, the curve are very similar among different SiPM

LVR is slightly better

than others

❖ Differences among individual SiPMs are small

0 10 20 30 40 50 60 70 0 2 4 6 8 10 12 Ph o to n D e te c ti o n Effi c ie n c y (% ) Over Voltage (%)

Before normalization

of PDE and OV

PDE vs. Over Voltage

λ = 405 nm

▲ REF

◆ LCT5

● LVR

◼ LVR2

◻︎︎ LVR2 (no coating)

— 3050

— 3075

— 6050

— 6075

— 7050

0 10 20 30 40 50 60 70 80 90 0.00 0.05 0.10 0.15 0.20 0.25 0.30 (Ph o to n D e te c ti o n Effi c ie n c y )/ (F il l F a c to r) (% )

(Over Voltage)/(Breakdown Voltage)

With normalization of

PDE and OV

(13)

Crosstalk Rate vs. Over Voltage

❖ Factor out

cell capacitance

dependence of crosstalk rate by scaling

it with

cell area and depth

(assuming cell depth ∝ break down voltage)

3 mm pixel gives lower OCT

than 6 mm pixel

✦ OCT propagates partly via protection coating

✤ LVR is worse than LCT5 and LVR2

✤ Differences among individual SiPMs are small

0 5 10 15 20 25 30 35 40 0 2 4 6 8 10 O p ti c a l C ro s s ta lk R a te (% ) Over Voltage (V)

Before scaling

by cell area and depth

— 3050

— 3075

— 6050

— 6075

— 7050

0 5 10 15 20 25 30 35 40 0 2 4 6 8 10 Sc a le d O p ti c a l C ro s s ta lk R a te (% ) Over Voltage (V)

After scaling

by cell area and depth

▲ REF

◆ LCT5

● LVR

◼ LVR2

(14)

Thicker coating or no coating give lower crosstalk

✤ Further optimization of coating thickness is in progress

Crosstalk Dependence on Coating

Thickness

0

5

10

15

20

25

0

2

4

6

8

10

O

p

ti

c

a

l

C

ro

s

s

ta

lk

R

a

te

(%

)

Crosstalk Rate vs Over Voltage

LCT5-3050 Epoxy 100 µm #1

LCT5-3050 Epoxy 100 µm #2

LCT5-3050 Epoxy 300 µm #665

LCT5-3050 Epoxy 300 µm #666

LCT5-3050 Silicone 450 µm #965

LCT5-3050 Silicone 450 µm #966

LVR2-6050 No coating #15

LVR2-6050 No coating #14

LVR2-7050 No coating #11

(15)

PDE vs. Crosstalk

LVR2-6050 and LVR2-7050 with no coating

gives best performance

for

OCT below 5%

✤ Effect of OCT will be less than pile up of NSB in this regime

LVR-3050 with coating

gives best performance for

OCT above 5%

✤ Further optimization of coating thickness is critical

▲ REF

◆ LCT5

● LVR

◼ LVR2

◻︎︎ LVR2 (no coating)

— 3050

— 3075

— 6050

— 6075

— 7050

0 10 20 30 40 50 60 70 0 5 10 15 20 25 30 Ph o to n D e te c ti o n Effi c ie n c y (% )

(16)

Summary

❖ SiPM performance does not vary among individual devices

within the same batch

❖ PDE dependence on the relative over voltage is very similar

among Hamamatsu SiPM types if PDE is normalized by

fill

factor

❖ OCT is affected by protection coating

Smaller pixel size and thicker coating

reduce OCT rate

No coating

significantly reduces OCT rate

LVR2-6050 and LVR2-7050 with no coating

gives best

performance for

OCT below 5%

✤ Effect of OCT will be less than pile up of NSB in this regime

LVR-3050 with coating

gives best performance for

OCT

above 5%

❖ Prospects

✤ Optimize the coating thickness to minimize OCT rate

参照

関連したドキュメント

If the S n -equivariant count of points of this space, when considered as a function of the number of elements of the finite field, gives a polynomial, then using the purity we

Computation of Nambu-Poisson cohomology of type (I) In this subsection, we confine ourselves to nondegenerate linear Nambu- Poisson tensors of type (I).. We get the following results

In particular, we find that, asymptotically, the expected number of blocks of size t of a k-divisible non-crossing partition of nk elements chosen uniformly at random is (k+1)

Thus, if we color red the preimage by ζ of the negative real half axis and let black the preimage of the positive real half axis, then all the components of the preimage of the

The commutative case is treated in chapter I, where we recall the notions of a privileged exponent of a polynomial or a power series with respect to a convenient ordering,

The following result about dim X r−1 when p | r is stated without proof, as it follows from the more general Lemma 4.3 in Section 4..

In the present work we determine the Poisson kernel for a ball of arbitrary radius in the cases of the spheres and (real) hyperbolic spaces of any dimension by applying the method

0.1. Additive Galois modules and especially the ring of integers of local fields are considered from different viewpoints. Leopoldt [L] the ring of integers is studied as a module