21
Gamma-ray detection for experiments with fast beams T. Glasmacher Michigan State University

Gamma-ray detection for experimnentgs with fast beams

  • Upload
    others

  • View
    1

  • Download
    0

Embed Size (px)

Citation preview

Page 1: Gamma-ray detection for experimnentgs with fast beams

Gamma-ray detection for experiments with fast beams

T. Glasmacher

Michigan State University

Page 2: Gamma-ray detection for experimnentgs with fast beams

Three “crucial questions” in the chapter “Atomic Nuclei: Structure and Stability” of the

2002 Long-Rang Plan for Nuclear Science (p. 38)

• “What are the limits of nuclear existence? …”• “How do weak binding and extreme proton-to-neutron asymmetries affect nuclear properties? …” • “How do the properties of nuclei evolve with changes in proton and neutron number, excitation energy and angular momentum? …”

Experiments detecting gamma-rays from fast exotic beams will contribute to answering two of them

Page 3: Gamma-ray detection for experimnentgs with fast beams

The Scientific Reach of RIA

r process

RIA intensities (nuclei/s)1012 1010 106

102 10-2 10-6

rppro

cess

N

ZGamma-ray detection with fast beams

extends RIA’s scientific reach

Page 4: Gamma-ray detection for experimnentgs with fast beams

Reactions with fast beams and thick targets

Need to optimize Nreactions= σ . Ntarget. Nbeam

Cross section σ• Coulex (A=40) 20–100 mbarn• Coulex (A=150) 100–1000 mbarn• Proton scattering 2-20 mbarn• 1-nucleon knockout 10-30 mbarn• 2-nucleon knockout 1-5 mbarnNbeam

All there is 0.1 Hz – 100 HzNtarget• Hydrogen 1.32 . 1023 – 6.6 . 1023 (200-1000 mg/cm2)• Gold 6.7 . 1020 – 3.35 . 1021 (200-1000 mg/cm2)

Page 5: Gamma-ray detection for experimnentgs with fast beams

New spectroscopy methods developed for fast beams

• Inelastic scattering in inverse kinematics• Coulomb excitation• Proton scattering• Alpha scattering

Excited state energies, reduced transition matrix elements

• In-beam fragmentationExcited state energies

• One- and two-nucleon-knockout reactions as spectroscopy tools

Spectroscopic factors

Need modular detector to accommodate particle detectors

Page 6: Gamma-ray detection for experimnentgs with fast beams

Fast exotic beamsSeparation by physical means

• Made by fragmentation of primary beam (400 MeV/nucleon)

• Secondary beams ~350 MeV/nucleon

• Possibly large beam spot• Large velocity (β=0.6)• Event-by-event

identification• Energy spread

(∆p/p = 6%)

Need modular gamma detector to accommodate beam profile

Page 7: Gamma-ray detection for experimnentgs with fast beams

Event-by-event fragment identificationFa

st-p

hosw

ich

Det

ecto

r

Time of Flight

Mg

Si

S

N=Z+

8

N=Z+

10N=Z+

12

• 48Ca12+, 70 MeV/nucl.• Targets:

•production 9Be 285 mg/cm2

•secondary 197Au 537 mg/cm2

• ∆p/p = 1%

• 48Ca12+, 70 MeV/nucl.• Targets:

•production 9Be 285 mg/cm2

•secondary 197Au 537 mg/cm2

• ∆p/p = 1%

H. Scheit et al. Phys. Rev. Lett. 77 (1996) 3967.H. Scheit et al. Phys. Rev. Lett. 77 (1996) 3967.

Need fragment-gamma coincidence: the better—the cleaner

Page 8: Gamma-ray detection for experimnentgs with fast beams

Large beam velocity Significant Dopplershift

θcosβ1β1 2

comlab −−

= EE

Need twice the dynamic range compared to low-energy beams

Page 9: Gamma-ray detection for experimnentgs with fast beams

Contributions to achievableenergy resolution

Four major contributions to final energy resolution of photon spectrum emitted from a fast (β≈0.4) source:

a) Intrinsic energy resolution of detector→ detector material

b) Doppler broadening due to finite opening angle of detector→ detector granularity and distance from target

c) Doppler broadening due to slowing down of projectile in target→ target thickness (and element)

d) Doppler broadening due to angular spread of projectile caused by scattering in target→ target thickness (and element)

Page 10: Gamma-ray detection for experimnentgs with fast beams

Doppler broadening due to finite opening angle of detector

= Eγ

proj 1 − β 2

1 − β cos θ

Page 11: Gamma-ray detection for experimnentgs with fast beams

Doppler broadening due to slowing down of projectile in target

= Eγ

proj 1 − β 2

1 − β cos θ

Page 12: Gamma-ray detection for experimnentgs with fast beams

Limits on achievable energy resolution

( ) ( )( ) ( )2

int22

22

22

βθcosβ1β1

βθcosθθsinβ1

θsinβ

∆+∆

−−

−+∆

=

γγ

γ

EE

EE r

• ∆θ is determined by detector’s ability to reconstruct first γ-ray interaction point

• ∆β is determined by target thickness• ∆Ε is determined by detector• Old new paradigm for fast beam experiments with

non-4π γ-ray detectors:Experimenter trades energy resolution (∆θ) versus efficiency

For RIA, build large-coverage detector with sufficient spatial and energy resolution

Page 13: Gamma-ray detection for experimnentgs with fast beams

Segmented Ge Detectors vs NaI(Tl)NaI(Tl) Segmented Ge

Resolution comparison:Total∆E in targetOpening angleIntrinsic

Resolution comparison:Total∆E in targetOpening angleIntrinsic

Final energy resolution is of the order of 1% with target of order few 100 mg/cm2

→ detector should have similar or better resolution→ Energy resolution of ~1% or better→ Angular resolution of ~ 10 mrad

Page 14: Gamma-ray detection for experimnentgs with fast beams

Angular distribution of dipole and qudrupole γ-rays

• Example: Coulomb excitation

Gamma-ray flux is forward focused, need high 2-3πdetector withgranularity in front.

Page 15: Gamma-ray detection for experimnentgs with fast beams

Examples of existing (scintillation) detectors

APEX and SeGA at MSU

4 segmented clover Ge

12 BaF2around the chamber

2 Ge

γγ

GANIL

DALI at RIKEN

Page 16: Gamma-ray detection for experimnentgs with fast beams

Some 3-D segmented Germanium detectors

• GRETA (Lawrence Berkeley Laboratory)

• PT6x2 (Liverpool)

• MARS (Legnaro)

• Cluster (Germany/Belgium)

• 32-fold (SeGA at MSU)

Page 17: Gamma-ray detection for experimnentgs with fast beams

Fast beams and Germanium detectors work togetherExample SeGA: 86Kr and 11Be

ProjectileFramev = 0.40 c

LaboratoryFrame

150

100

50

0

100

50

0

Energy (keV)

Cou

nts

/(2

keV

)

1000 1250 1500 1750 2000

86Kr(0+ 2+)

Projectile Framev = 0.44 c

Laboratory Frame

150

100

50

0

100

50

0

Energy (keV)

Cou

nts

/(2

keV

)

0 250 500 750 1000

511 keV

(Ge,Ge' n)

11Be(1/2+ 1/2-)

• Six detectors at 109°14 cm from target

• Details for 86Kr- 12.04 GeV primary

beam degraded to 7.1 GeV

- Gold secondary target; 184 mg/cm2

- 4.5 hours

• Details for 11Be- 2.24 GeV primary

beam - Gold secondary target

968 mg/cm2

- 6.5 hours

Page 18: Gamma-ray detection for experimnentgs with fast beams

Summary

• Detector requirements• Efficiency, dynamic range, energy resolution, angular resolution,

timing characteristics, modularity, coverage

HPGe based GRETA

Well-developed concept

Array of room-temperature semiconductor detectorsCZT (2.5 times as efficient as NaI)HgI2 (5 times as efficient as NaI)(Friday morning: Auxiliary detectors and new concepts in gamma detection)

Under initial investigation

Page 19: Gamma-ray detection for experimnentgs with fast beams

1n knockout with SeGA 46Ar(Be,45Arγ)

50

0

Energy (keV)

Coun

ts/(

1.33

3 ke

V)

0 750 1500 2250 3000

25

50

0

25

75ProjectileFramev = 0.36 c

LaboratoryFrame

Eγ ~ 540 keV

140 MeV/nucleon 40Ar from CCF →90 MeV/nucleon 46Ar

Page 20: Gamma-ray detection for experimnentgs with fast beams

Segmented Germanium Array (SeGA)Largest operational array of highly-segmented

germanium detectors for fast beam experiments

W. Mueller et al. Nucl. Instr. Meth. A 466 (2001) 492.Z. Hu et al. Nucl. Instr. Meth. A 482 (2002) 715.K.L. Miller et al., Nucl. Instr. Meth. A 490 (2002) 140.

.

Page 21: Gamma-ray detection for experimnentgs with fast beams

Two-proton knockout on neutron-rich nuclei around N=16 and N=20

Joachim Enders, P. Gregers Hansen

• N=16 9Be(28Mg, 26Ne+γ)X• N=20 9Be(34Si, 32Mg+γ)X • Access spectroscopy

information of very neutron-rich nuclei

• Cross sections smaller than one-neutron knockout but outweigh secondary beam production cross sections• For example, compare 27Ne

(1µb) to 28Mg (1.5mb) from 40Ar

• Mostly one-step process– Competing two-step process

involves proton evaporation– Due to binding energies and

Coulomb barrier, the neutron evaporation channel opens first

28Mg

27Na+p

26Na+p+n

26Ne+2p

25Ne+2p+n

0

5

10

15

20

25

30

35

40

MeV

-2p

p evaporation

-p

0+2+4+