beta-decay directly to continuum k riisager dept. of physics and astronomy aarhus university

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Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

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Page 1: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

Beta-decay directly to continuum

K RiisagerDept. of Physics and Astronomy

Aarhus University

Page 2: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

• Qβd = 3007 keV – S2n Jonson, Riisager, NPA693 (01) 77

• 6He, low branch several exp: Raabe et al,PRC80 (09) 054307

theory: directly to continuum states

• 11Li, again pointing todirect transitionsRaabe et al, PRL 101 (08) 212502

Beta-delayed deuterons

Page 3: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

Why continuum transitions ?

• Alternative: through resonances in daughter– obvious for narrow peaks, not for broad features– may give “unphysical/unnatural” interpretation

• I.e.: when do resonances “cover everything” ?

• Non-resonant continuum states, cf. Berggren (NPA109 (68) 265 etc)

Need to define (fit-)procedures carefully

Page 4: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

..the world according to R-matrix

• Inner and outer space– refs: Lane and Thomas, RMP 30 (58) 257– Descouvemont and Baye, RPP 73 (10) 036301

• Complete basis internally– can describe direct reactions– “no scattering” Wigner, Eisenbud, PR72 (47) 29

R-matrix levels ≠ resonances

• Adapted to β-decay by Barker– employed here for A=8,12

www.am.qub.ac.uk

8Be 2+ resonance at 3 MeV plays a key role

Page 5: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

Example: 8B decay

• Decade-long discussion on interpretation, e.g. Barker, Aust.J.Phys. 42 (89) 25 - Bhattacharya, Adelberger, PRC65 (02) 055502

• “Intruder” 2+ below/above 16 MeV doublet ?

• New data from JYFL (and KVI)

Poster: T. Roger

Page 6: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

8B fits – preliminary results 1

Spectrum corrected for phase space and penetrability

3 MeV

16 MeV

Page 7: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

8B fits – preliminary results 2

Fits with 3 MeV resonance, the 16 MeV doublet and oneextra 2+ level (not yet satisfactory description).

Page 8: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

12B12N

12C 8Be 2

Example: 12N and 12B decay

Data from JYFL and KVI

Page 9: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

12N

12B

12N 12BE (MeV) Lit. Exp. Lit. Exp.

g.s. 94.6(6) 96.03(5) 97.2(3) 98.03(5)

4.44 1.90(3) - 1.28(4) -

7.65 2.7(4) 1.41(3) 1.2(3) 0.58(2)

9-12 0.46(15) 0.404(9) 0.08(2) 0.068(3)

12.71 0.28(8) 0.119(3) - 2.8(2)*10-4

12-16.3 - 0.020(3) - -

15.11 3.8(8)*10-3 3.2*10-5* - -

7.3-16.3 3.4(4) 2.10(3) 1.3(3) 0.69(2)

Results

Phys. Lett. B 678 (2009) 459

Page 10: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

Models including max. three unbound states

Sum spectra (KVI) 12N components (JYFL)

12N

12B

8Be peak

8Be excited states

28115.944.83.246.0618.4

df

Page 11: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

Two 0+, two 2+

df = 1.65 Three 0+, one 2+

df = 1.24

Four unbound states

Page 12: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

JYFL data, Dalitz plots

Detailed analysis:

at 10.5-11.7 MeV 2+/tot ≈ 0.3

above 12.7 MeV 2+ dominates

C.Aa. Diget et al, PRC80 (09) 034316

Page 13: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

Three 0+, two 2+ statesdf = 1.21

3 0+, 1 2+ 2 0+, 2 2+

Phys. Rev. C 81, 024303 (2010)

Page 14: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

A=12 summary

• Two (new) resonances in 12C:– 0+ at 11.2(3) MeV, Γ = 1.5(6) MeV– 2+ at 11.1(3) MeV, Γ = 1.4(4) MeV

• Higher lying 0+ and 2+ strength– position depends on channel radius– width/BGT values unrealistic (100 MeV/50, 1 MeV/5 –

only room for BGT of 1 from sum rule for T=0)

• Direct decay to continuum ?!– acceptable fits with “R-matrix continuum” BGT = 0.6

Page 15: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

A (very) simple model

• Beta-decay gives Oβ|i> -- a Gaussian/Yukawa

• Final two-body state with no interaction, i.e. by construction: decay only to continuum

• Fits: “normal” resonances….

E/ħω E/Sn

Page 16: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

Final comments

• Not a new discovery (reaction exp, low+high E, radiative capture)

• Most likely (?) not just light nuclei• Part of the GTGR ? ! (for some nuclei)

• Pronounced effects for halo nuclei F + GT

• Technically more complex calculations (? due to

coexistence with decays to resonances)

Page 17: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

Many thanks to: collaborators in experiments at ISOLDE JYFL KVI

my close coworkers Hans Fynbo Solveig Hyldegaard ** Aksel Jensen Oliver Kirsebom

Special acknowledgment to Fred Barker

Page 18: Beta-decay directly to continuum K Riisager Dept. of Physics and Astronomy Aarhus University

R-matrix

Phys. Rev. C 81, 024303 (2010)