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Study of shell structure and order-to-chaos transition in warm rotating nuclei with the radioactive beams of SPES G.Benzoni, S.Leoni, A.Bracco, N.Blasi, F.Camera, F.C.L.Crespi, B.Million,O. Wieland, P.F. Bortignon, G. Colò, E. Vigezzi Università degli Studi and INFN sez. Milano D. Bazzacco, S. Lenzi, S.Lunardi, D.Montanari, et al. INFN Padova and Università degli Studi di Padova G. DeAngelis, D. Napoli, J.J. Valiente-Dobon, et al. Laboratori Nazionali di Legnaro INFN A. Maj, P. Bednarczyk, B. Fornal, M. Kmiecik, M. Ciemala et al., The Niewodniczanski Institute of Nuclear Physics, Polish Academy of Sciences, Krakow, Poland Warm rotating nuclei Collective rotations: de-excitation spectra 168Yb Analysis of quasi-continuum g-g coincidence spectra with statistical and spectral shape analysis methods 1200 Eg2 Npath Fluctuation Analysis Method Neve P2 μ2 -1 μ1 42/ 42/ 600 600 Eg 1200 Main Results from the Analysis of Quasi-Continuum Rotational Spectra Evidence for rotational damping Sensitivity to the residual interaction Collectivity with thermal energy Mass dependence Configuration dependence Measurement of Compound and Rotational Damping Width Superdeformation at finite temperature i) how large the damping width Grot is and how it changes with excitation energy and spin; ii) at which energy rotational damping sets in and how gradual is the process; iii) whether or not this process depends on the intrinsic nuclear configuration, therefore leading to different effects in connection with different quantum numbers of the shell-model states, such as the K-quantum number; iv) how high in excitation energy one has to go before a fully chaotic regime is reached. A. Bracco and S. Leoni, Rep. Prog. Phys. 65(2002)299 Configuration Dependence & Onset of Chaos Persistence of selection Rules with Temperature: Chaotic regime: U 2.5 MeV Smaller number of High-K states in the damping regime Low K High K 10 Need for confirmation in other systems: egs. Hf nuclei 136Te+48Ca 180Hf +4n G. Benzoni et al.,PLB615 160-166 (2005) Warm rotation in exotic systems Stable:48Ca(@ 215MeV)+124Sn168Yb(63)+4n SPES: 132Sn(@ 560MeV)+48Ca 176Yb(76)+4n Spin and temperature dependince of Grot Stable:48Ca(@ 215MeV)+124Sn168Yb(63)+4n SPES: 132Sn(@ 560MeV)+48Ca 8 132Sn+48Ca 4 g-flow E1/E2 2 0 10 20 30 40 Spin [h] 50 60 70 I+2 I I-2 168 300 Grot [keV] <U> [MeV] Grot 48Ca+124Sn 6 0 176Yb(76)+4n Yb 200 60 100 I=30 0 0 1 2 3 U [MeV] 4 40 70 50 5 6 Rotational Damping: I and T dependence Grot and G from g-g spectra a E2 strength 400 163Er 350 fine structure I-2I-2 of rotational damping Counts [a.u.] Width [keV] Grot I G I = 40, 41 h 200 22GG 150 100 0 20 30 40 50 60 Gnar Gwide 2Grot 50 Gwide -100 discrete U < 1 MeV Spin [h] Gnarrow 2G 100 -200 GG rot rot <U> = 1.4 MeV 250 50 levels 11-100 0 <U> = 2 MeV 300 Dw0 150 – EUROBALL Data 0 100 (Eg1-Eg2) [keV] 200 S. Leoni et al., PRL93(2004)022501 F. Stephens et al., PRL88(2002)142501 M. Matsuo et al., PLB465(1999)1 70 Shell effects dependence N(2)path 40 RIDGE ANALYSIS 30 168 164 Yb 114 Te theory Yb 20 114 10 Te VALLEY ANALYSIS N(2)path 104 103 10 164 Yb 114 2 101 Te theory 1000 Eg (keV) Grot a I A-5/2 e -1 U0 a A-2/3 comparative study 0 105 So far MASS dependence has been addressed 1500 A=110 114Te e ≈0.25 I=40h,U=2MeV highly aligned orbits 106 A=160 164Yb e ≈0.25 Grot depends on 2 contributions: P and N . Accessing nuclei on an isotopic chain wll help define the 2 contributions for U ≤ 2 MeV Grot 2(2Dw0) 168Yb Dw0 (Dw0N)2 + (Dw0P)2 98 no highly aligned orbits neutron Rotational Damping: I and T dependence Proposed reactions Experimental array Need for a 4p g array: Ge Ball (AGATA/GALILEO) + LaBr3 scintillators Conclusions Realistic Simulation of g-decay flow: E1/E2 competition H ( I ) H def - wJ x + V J z2 2rot 8 E1 Grot E* ( 2 2 n b Sif f Bn E2 MeV ) SDI residual 15 p n extrapolated r and Grot Grot Band-mixing Calculations => decay flow simulation microscopic discrete levels -1 onset of damping nb = 2 168Yb e = 0.25 I = 20-61 400 levels U 2.5 MeV I+2 I-2 I 0 20 I (h) yrast 60 A. Bracco et al. PRL76(1996) 4484