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Counting rate measurements for lifetime experiments using the RDDS method with the new generation γ-ray array AGATA A. Goasduff a,b,c , J.J. Valiente-Dobón d , S. Lunardi e , F. Haas a,b , A. Gadea f , G. de Angelis d , D. Bazzacco e , S. Courtin a,b , E. Farnea e , A. Gottardo d , C. Michelagnoli e , D. Mengoni e,g , D.R. Napoli d , F. Recchia e , E. Sahin d , C.A. Ur e Q1 a Université de Strasbourg, IPHC, 23 rue du Loess, F-67037 Strasbourg, France Q2 b CNRS, UMR 7178, F-67037 Strasbourg, France c CSNSM, UMR 8609, IN2P3-CNRS, Université Paris-Sud 11, F-91405 Orsay Cedex, France d Istituto Nazionale di Fisica Nucleare, Laboratori Nazionali di Legnaro, I-35020 Legnaro, Italy e Dipartimento di Fisica e Astronomia, Università di Padova and INFN, Sezione di Padova, I-35131 Padova, Italy f Instituto de Física Corpuscular, CSIC-Universitat de València, E-46980 Valencia, Spain g School of Engineering and Science, University of the West of Scotland, PA12BE Paisley, United Kingdom article info Article history: Received 18 February 2014 Received in revised form 28 April 2014 Accepted 3 May 2014 Keywords: Lifetime measurement γ spectroscopy Counting rate abstract The differential Recoil Distance Doppler Shift (RDDS) method after multinucleon transfer (MNT) reactions to measure lifetimes of excited states in neutron-rich nuclei requires the use of a thick energy degrader for the recoiling ejectiles that are then detected in a spectrometer. This type of measurements greatly benets from the use of the new generation segmented γ-ray detectors, such as the AGATA demonstrator which offers unprecedented energy and angular resolutions. In order to make an optimized choice of the material and the thickness of the degrader for lifetime measurements using the RDDS method after MNT, an experiment has been performed with the AGATA demonstrator. Counting rate measurements for different degraders are presented. & 2014 Published by Elsevier B.V. 1. Introduction Tracking γ-ray arrays, now under development and construction in Europe (AGATA [1,2]) and in the USA (GRETINA [3]), are made of highly segmented, high purity Germanium crystals in order to reconstruct the γ ray trajectory inside the detector. Path reconstruc- tion allows the suppression of the Compton shielding of the detector, resulting in a considerable improvement of the detection efciency. The rst phase of AGATA, the so-called AGATA demonstrator [1], has been used in a campaign at Legnaro National Laboratory (LNL, Italy) to explore mainly exotic neutron-rich nuclei populated in multi- nucleon transfer (MNT) and deep-inelastic reactions. A large part of the beam time was devoted to lifetime measurements of excited states in such neutron-rich nuclei by coupling the AGATA demon- strator to the large acceptance spectrometer PRISMA [4] and using the differential Recoil Distance Doppler Shift (RDDS) method [5,6]. RDDS after MNT has proven to be efcient method to perform lifetime measurements in neutron-rich systems, at LNL with the combination of the Compton-suppressed γ-ray array CLARA [7] and PRISMA [812] and at GANIL laboratory (Caen, France) [13,14] with the use of the γ-ray array EXOGAM [15] in coincidence with the large acceptance spectrometer VAMOS [16]. The differential RDDS, in connection with MNT where the recoils are not stopped to be detected in a spectrometer, makes use of a degrader to reduce the recoil velocity of the produced ejectiles. As a consequence of the energy loss of these ions in the degrader, different Doppler shifts for the γ rays emitted by the fragments before or after the degrader are observed, leading to an energy shift between the centroids of the γ peaks. During the CLARA-PRISMA campaign, Mg degraders of 4 mg/cm 2 were used in order to reduce the β from around 10% to 8% and therefore to obtain two well separated γ peaks (ΔE 7 keV for E γ ¼ 500 keV emitted at 1501). A similar thick Mg degrader was used during the rst lifetime measurement performed with the AGATA demonstrator resulting in a Counting Rate (CR) beyond 50 kHz per crystal. This is because, with respect to CLARA, where each crystal had a total efciency of around 0.03%, each AGATA crystal is around one order of magnitude more efcient, approximately 0.4%, since no anti-Compton shielding is used and the detectors are closer to the target position. This paper reports on an experiment that was performed at LNL in order to optimize the thickness and the material of the degrader for lifetime experiments with the aim to reduce the nal counting rate of the AGATA detector due to reactions with the degrader itself. 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 69 70 71 72 73 74 75 76 77 78 79 80 81 82 83 84 85 86 87 88 89 90 91 92 93 94 Contents lists available at ScienceDirect journal homepage: www.elsevier.com/locate/nima Nuclear Instruments and Methods in Physics Research A http://dx.doi.org/10.1016/j.nima.2014.05.016 0168-9002/& 2014 Published by Elsevier B.V. Please cite this article as: A. Goasduff, et al., Nuclear Instruments & Methods in Physics Research A (2014), http://dx.doi.org/10.1016/j. nima.2014.05.016i Nuclear Instruments and Methods in Physics Research A (∎∎∎∎) ∎∎∎∎∎∎

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Counting rate measurements for lifetime experiments using the RDDSmethod with the new generation γ-ray array AGATA

A. Goasduff a,b,c, J.J. Valiente-Dobón d, S. Lunardi e, F. Haas a,b, A. Gadea f, G. de Angelis d,D. Bazzacco e, S. Courtin a,b, E. Farnea e, A. Gottardo d, C. Michelagnoli e, D. Mengoni e,g,D.R. Napoli d, F. Recchia e, E. Sahin d, C.A. Ur eQ1

a Université de Strasbourg, IPHC, 23 rue du Loess, F-67037 Strasbourg, FranceQ2b CNRS, UMR 7178, F-67037 Strasbourg, Francec CSNSM, UMR 8609, IN2P3-CNRS, Université Paris-Sud 11, F-91405 Orsay Cedex, Franced Istituto Nazionale di Fisica Nucleare, Laboratori Nazionali di Legnaro, I-35020 Legnaro, Italye Dipartimento di Fisica e Astronomia, Università di Padova and INFN, Sezione di Padova, I-35131 Padova, Italyf Instituto de Física Corpuscular, CSIC-Universitat de València, E-46980 Valencia, Spaing School of Engineering and Science, University of the West of Scotland, PA12BE Paisley, United Kingdom

a r t i c l e i n f o

Article history:Received 18 February 2014Received in revised form28 April 2014Accepted 3 May 2014

Keywords:Lifetime measurementγ spectroscopyCounting rate

a b s t r a c t

The differential Recoil Distance Doppler Shift (RDDS) method after multinucleon transfer (MNT) reactionsto measure lifetimes of excited states in neutron-rich nuclei requires the use of a thick energy degrader forthe recoiling ejectiles that are then detected in a spectrometer. This type of measurements greatly benefitsfrom the use of the new generation segmented γ-ray detectors, such as the AGATA demonstrator whichoffers unprecedented energy and angular resolutions. In order to make an optimized choice of the materialand the thickness of the degrader for lifetime measurements using the RDDS method after MNT,an experiment has been performed with the AGATA demonstrator. Counting rate measurements fordifferent degraders are presented.

& 2014 Published by Elsevier B.V.

1. Introduction

Tracking γ-ray arrays, now under development and constructionin Europe (AGATA [1,2]) and in the USA (GRETINA [3]), are madeof highly segmented, high purity Germanium crystals in order toreconstruct the γ ray trajectory inside the detector. Path reconstruc-tion allows the suppression of the Compton shielding of the detector,resulting in a considerable improvement of the detection efficiency.The first phase of AGATA, the so-called AGATA demonstrator [1], hasbeen used in a campaign at Legnaro National Laboratory (LNL, Italy)to explore mainly exotic neutron-rich nuclei populated in multi-nucleon transfer (MNT) and deep-inelastic reactions. A large part ofthe beam time was devoted to lifetime measurements of excitedstates in such neutron-rich nuclei by coupling the AGATA demon-strator to the large acceptance spectrometer PRISMA [4] and usingthe differential Recoil Distance Doppler Shift (RDDS) method [5,6].RDDS after MNT has proven to be efficient method to performlifetime measurements in neutron-rich systems, at LNL with thecombination of the Compton-suppressed γ-ray array CLARA [7] andPRISMA [8–12] and at GANIL laboratory (Caen, France) [13,14] withthe use of the γ-ray array EXOGAM [15] in coincidence with the largeacceptance spectrometer VAMOS [16].

The differential RDDS, in connection with MNT where the recoilsare not stopped to be detected in a spectrometer, makes use of adegrader to reduce the recoil velocity of the produced ejectiles. As aconsequence of the energy loss of these ions in the degrader,different Doppler shifts for the γ rays emitted by the fragmentsbefore or after the degrader are observed, leading to an energy shiftbetween the centroids of the γ peaks. During the CLARA-PRISMAcampaign, Mg degraders of �4 mg/cm2 were used in order to reducethe β from around 10% to 8% and therefore to obtain two wellseparated γ peaks (ΔE� 7 keV for Eγ ¼ 500 keV emitted at 1501).A similar thick Mg degrader was used during the first lifetimemeasurement performed with the AGATA demonstrator resultingin a Counting Rate (CR) beyond 50 kHz per crystal. This is because,with respect to CLARA, where each crystal had a total efficiency ofaround 0.03%, each AGATA crystal is around one order of magnitudemore efficient, approximately 0.4%, since no anti-Compton shieldingis used and the detectors are closer to the target position.

This paper reports on an experiment that was performed at LNLin order to optimize the thickness and the material of the degraderfor lifetime experiments with the aim to reduce the final countingrate of the AGATA detector due to reactions with the degraderitself.

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Contents lists available at ScienceDirect

journal homepage: www.elsevier.com/locate/nima

Nuclear Instruments and Methods inPhysics Research A

http://dx.doi.org/10.1016/j.nima.2014.05.0160168-9002/& 2014 Published by Elsevier B.V.

Please cite this article as: A. Goasduff, et al., Nuclear Instruments & Methods in Physics Research A (2014), http://dx.doi.org/10.1016/j.nima.2014.05.016i

Nuclear Instruments and Methods in Physics Research A ∎ (∎∎∎∎) ∎∎∎–∎∎∎

2. Experimental procedure and results

The CR measurements were performed with two beams, 32Sand 58Ni, delivered by the XTU Tandem at LNL close to itsmaximum voltage of �14.5 MV to obtain the maximum beamenergies allowed in a double stripping mode. At LNL, the AGATAdemonstrator was placed around the target position of the PRISMAspectrometer. Both devices were fixed on a rotating platformand located face-to-face in such a way that, independent of thespectrometer angle selected for an experiment, the reactionfragments that enter into the PRISMA spectrometer will have atrajectory of approximately 1801 with respect to the central axis ofthe AGATA demonstrator [2]. For this experiment, the demonstra-tor consisted of 4 triple clusters. Each one is made of 3 asymmetriccrystals put together in one cryostat. During this experiment, thedistance from the target to the HPGe crystal was 172 mm. Fig. 1presents a picture of the experimental setup used during thisexperiment.

With no beam on target, the background CR per crystal was�80 Hz. In order to estimate the CR coming from the beam dump,we made use of a 1 pnA beam and an empty target frame. Averageresulting CR per crystal was around 130 Hz. Selecting the closestand the farthest crystal to the beam dump a difference in the CR ofthe order of 50 Hz was observed. This difference was also noticedin all performed measurements.

A 32S (58Ni) beam was delivered at Elab ¼ 190 MeV (Elab ¼250 MeV) onto several targets which are suitable as degraders:Mg, Ni, Nb, heavier materials, such as Ta, were also used.The energies used during the present experiment correspond tothe typical reaction product velocity observed after the target inlifetime measurements using the RDDS method with deep-inelastic and MNT, i.e. β� 10%. The beam intensities I are indi-cated in Table 1, together with the center-of-mass energies Ec:m: ofthe different reactions and the target thickness ρt. The fusionbarriers VðRBÞ, which correspond, for s-waves, to the sum of theCoulomb potential and the nuclear proximity potential calculatedat the fusion barrier radius RB [17] for all studied systems, are alsogiven in Table 1. It can be seen that all reactions are above thefusion barrier except for the Ni beam on Ta target.

Fig. 2 presents the measured CR per crystal for the differenttargets. The CR was normalized to the beam intensity and thetarget thickness. It can be noticed from these measurements thatthe choice of heavy materials for the degrader reduces the CR ingeneral. This effect can be partially understood if one considersthat heavier mass targets present larger Coulomb barriers, thusreducing the number of opened channels and secondly, the totalreaction yield is reduced due to the lower number of atoms.However, one should keep in mind that during this CR measure-ment the AGATA demonstrator was used without any ancillarydetector making it difficult to figure out the reaction channelsleading to the observed counting rates.

To better assess the degrader choice, an estimate of thethickness of Mg, Ni, Nb and Ta needed to obtain an adequateseparation of the component emitted before and after the degra-der can be made following Fig. 2. As mentioned earlier, thedegrader should reduce the velocity from �10% to �8%. Table 2gives the thickness needed to obtain a Δβ¼ 2% for the differentmaterials discussed in this paper using the energy loss tables ofZiegler et al. [18] and displays the corresponding counting rate percrystal estimated from Fig. 2. These calculations show that evenwith a thicker degrader, heavy materials give the smallest CR. Theenergy (δE) and the angular (δθ) straggling were obtained usingthe results of Ref. [19] and Moliere's theory as implemented in theLISEþþ framework [20]. The energy straggling induced by thedifferent materials is rather constant. One should keep in mindthat in Table 2, the energies of the fragment after the different

materials are the same, which implies that the Z identification ofthe fragments using an ionization chamber, as done in PRISMA [4],is independent on the material chosen. However, it can be seenthat the angular straggling (δθ) is doubled in going from a Mg to aNb degrader foil. This angular straggling may deteriorate the massresolution. However, recent results of the AGATA-PRISMA cam-paign [21,22] with heavy degrader materials show that theresolution remains good enough to perform mass selection.

3. Summary

In summary, the counting rates per crystal in AGATA weremeasured with 32S and 58Ni beams impinging on various targets

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100101102103104105106107108109110111112113114115116117118119120121122123124125126127128129130131132

Fig. 1. PRISMA reaction chamber at LNL with four clusters of the AGATA demon-strator (on the left). The target holder contains 3 targets, a quartz and a beamcollimator used for the beam focusing.

Table 1Experimental conditions for 32S and 58Ni beams: energy in the center-of-mass Ec:m: ,beam intensity I and target thickness ρt used for the measurements, VðRBÞcorresponds to the fusion barrier.

Target (ρt)(mg/cm2)

32S beam 58Ni beam

Ec:m:

(MeV)I(pnA)

VðRBÞ(MeV)

Ec:m:

(MeV)Ib(pnA)

VðRBÞ(MeV)

Mg (4.02) 81 1.0 27 73 0.4 44Ni (4.01) 122 1.0 58 125 0.9 96Nb (4.19) 141 1.1 79 154 0.9 132Ta (4.00) 161 1.0 126 189 0.9 211

TargetsMg Ni Nb Ta

CR

/(I*

ρ t) [k

Hz.

pnA

-1.m

g-1.c

m2 ]

0.0

0.5

1.0

1.5

2.0

2.5

3.0

S32

Ni58

Fig. 2. CR per crystal normalized to the beam intensity (pnA) and the targetthickness (mg/cm2) for different target materials Mg, Ni, Nb and Ta and beams of32S (red square) and 58Ni (blue triangle). (For interpretation of the references tocolor in this figure caption, the reader is referred to the web version of this article Q5.)

A. Goasduff et al. / Nuclear Instruments and Methods in Physics Research A ∎ (∎∎∎∎) ∎∎∎–∎∎∎2

Please cite this article as: A. Goasduff, et al., Nuclear Instruments & Methods in Physics Research A (2014), http://dx.doi.org/10.1016/j.nima.2014.05.016i

(Mg, Ni, Nb, Ta). The important observation is that heaviermaterials induce lower counting rate in the γ-ray array even witha thicker target. Therefore, such heavier material should be chosenas a degrader in a plunger experiment. On the other hand, thereaction kinematics between beam and degrader should be suchthat the projectile-like fragments produced are not entering thespectrometer and thus do not interfere with the fragmentsresulting from the primary reaction between beam and target.

Acknowledgments

We are very grateful to the XTU Tandem staff and to M. Loriggiolafor preparing targets of excellent quality. A.G. was partially supportedby the P2IO Excellence LaboratoryQ3 .

References

[1] S. Akkoyun, A. Algora, B. Alikhani, F. Ameil, G. de Angelis, et al., NuclearInstruments and Methods in Physics Research Section A: Accelerators, Spec-trometers, Detectors and Associated Equipment 668 (2012) 26.

[2] A. Gadea, E. Farnea, J. Valiente-Dobn, B. Million, D. Mengoni, et al., NuclearInstruments and Methods in Physics Research Section A: Accelerators, Spec-trometers, Detectors and Associated Equipment 654 (2011) 88.

[3] I. Lee, R. Clark, M. Cromaz, M. Deleplanque, M. Descovich, et al., NuclearPhysics A 746 (2004) 255.

[4] A. Stefanini, L. Corradi, G. Maron, A. Pisent, M. Trotta, et al., Nuclear Physics A701 (2002) 217.

[5] A. Dewald, R. Peusquens, B. Saha, P. von Brentano, A. Fitzler, et al., PhysicalReview C 68 (2003) 034314.

[6] A. Dewald, O. Moeller, P. Petkov, Progress in Particle and Nuclear Physics 67(2012) 786.

[7] A. Gadea, D.R. Napoli, G. de Angelis, R. Menegazzo, A.M. Stefanini, et al.,European Physics Journal A 20 (2004) 193.

[8] A. Gadea, E. Sahin, J. Valiente-Dobón, A. Dewald, E. Farnea, et al., Acta PhysicaPolonica B 38 (2007) 1311.

[9] J.J. Valiente-Dobón, D. Mengoni, A. Gadea, E. Farnea, S.M. Lenzi, et al., PhysicalReview Letters 102 (2009) 242502.

[10] D. Mengoni, J.J. Valiente-Dobón, A. Gadea, S. Lunardi, S.M. Lenzi, et al., PhysicalReview C 82 (2010) 024308.

[11] R. Broda, J. Wrzesiński, A. Gadea, N. Mărginean, B. Fornal, et al., PhysicalReview C 82 (2010) 034319.

[12] D. Montanari, S. Leoni, D. Mengoni, J.J. Valiente-Dobón, G. Benzoni, et al.,Physical Review C 85 (2012) 044301.

[13] A. Dijon, E. Clément, G. de France, P. Van Isacker, J. Ljungvall, et al., PhysicalReview C 83 (2011) 064321.

[14] J. Ljungvall, A. Gor̈gen, A. Obertelli, W. Korten, E. Clément, et al., PhysicalReview C 81 (2010) 061301.

[15] S. Shepherd, P. Nolan, D. Cullen, D. Appelbe, J. Simpson, et al., NuclearInstruments and Methods in Physics Research Section A: Accelerators,Spectrometers, Detectors and Associated Equipment 434 (1999) 373.

[16] S. Pullanhiotan, M. Rejmund, A. Navin, W. Mittig, S. Bhattacharyya, NuclearInstruments and Methods in Physics Research Section A: Accelerators,Spectrometers, Detectors and Associated Equipment 593 (2008) 343.

[17] W. Wilcke, J. Birkelund, H. Wollersheim, A. Hoover, J. Huizenga, et al., AtomicData and Nuclear Data Tables 25 (1980) 389.

[18] J. Ziegler, J. Biersack, U. Littmark, The Stopping and Range of Ions in Solids Q4,vol. 1, Pergamon Press, 1985.

[19] D. Guillemaud-Mueller, M.O. Lampert, D. Pons, M. Langevin, IEEE Transactionson Nuclear Science 33 (1986) 343–346.

[20] O. Tarasov, D. Bazin, Nuclear Instruments and Methods in Physics ResearchSection B: Beam Interactions with Materials and Atoms 266 (2008)4657–4664.

[21] V. Modamio, J.J. Valiente-Dobón, S. Lunardi, S.M. Lenzi, A. Gadea, et al.,Physical Review C 88 (2013) 044326.

[22] C. Louchart, A. Obertelli, A. Gor̈gen, W. Korten, D. Bazzacco, et al., PhysicalReview C 87 (2013) 054302.

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Table 2Estimated degrader thicknesses leading to Δβ¼ 2% and resulting CR per crystal fora 1 pnA beam. The energy (δE) and angular (δθ) straggling are also indicated, seetext for details.

Target 32S beam 58Ni beam

ρt(mg/cm2)

CR(kHz)

δE(MeV)

δθ

(mrad)ρt(mg/cm2)

CR(kHz)

δE(MeV)

δθ

(mrad)

Mg 5.24 5.6 0.56 7.26 3.10 8.9 0.69 7.66Ni 6.71 4.5 0.61 11.54 4.11 3.9 0.76 12.39Nb 8.42 3.7 0.66 14.61 5.13 2.1 0.82 15.65Ta 11.07 2.0 0.71 20.22 6.92 0.9 0.89 21.92

A. Goasduff et al. / Nuclear Instruments and Methods in Physics Research A ∎ (∎∎∎∎) ∎∎∎–∎∎∎ 3

Please cite this article as: A. Goasduff, et al., Nuclear Instruments & Methods in Physics Research A (2014), http://dx.doi.org/10.1016/j.nima.2014.05.016i