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Results on 24,25,26 Mg(n, g ) and proposals Lisboa, 13-15 December 2011. Introduction / Motivation Results on 24,25,26 Mg(n, g ) Astrophysical implications s-process Constraints on 22 Ne( a ,n) 25 Mg Proposal for future measurements 25 Mg(n, g ) and 25 Mg(n,tot) - PowerPoint PPT Presentation
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Results on 24,25,26Mg(n,)
and proposals
Lisboa, 13-15 December 2011
Outline
• Introduction / Motivation• Results on 24,25,26Mg(n,)• Astrophysical implications
– s-process– Constraints on 22Ne(,n)25Mg
• Proposal for future measurements– 25Mg(n,) and 25Mg(n,tot)– 25Mg(n,) CHALLENGE!
Introduction
The s-process and Mg stable isotopes
Introduction
The s-process and Mg stable isotopes
“Main component”22Ne(,n)25Mg is a neutron source in AGB stars: 1Msun < M < 3Msun
– kT=8 keV and kT=25 keV
Introduction
The s-process and Mg stable isotopes
“Main component”22Ne(,n)25Mg is a neutron source in AGB stars: 1Msun < M < 3Msun
– kT=8 keV and kT=25 keV
“Weak component”22Ne(,n)25Mg is the main neutron source in massive stars: M > 10 – 12Msun
– kT=25 keV and kT=90 keV
Other important reactions:22Ne(,)26Mg, 25Mg(n,)26Mg, 26Al (n,p)26Mg
Motivations1. (24),25,26Mg are the most important neutron poisons due to neutron
capture on Mg stable isotopes in competition with neutron capture on 56Fe that is the basic s-process seed for the production of heavy isotopes.
2. Several attempts to determine the rate for the reaction 22Ne(,n)25Mg either through direct 22Ne(,n)25Mg measurement or indirectly, via 26Mg(,n)25Mg or charged particle transfer reactions. In both cases the cross-section is very small in the energy range of interest.
1. The main uncertainty of the reaction rate comes from the poorly known property of the states in 26Mg. Information can come from neutron measurements (knowledge of J for the 26Mg states).
3. The production of 26Al in the cosmos the main production mechanism is affected by uncertainties of several cross sections, in particular 24Mg(n,)
Resonance shape analysis
Transmission ORELA Capture n_TOF
MACS of 24Mg
KADoNisThis work
(Resonance + DRC)
(kT=5 keV)= 0.11 mb
(kT=30 keV)= 3.3±0.4 mb
(kT=80 keV)=2.7 mb
(kT=5 keV)= (0.17+0.04)±0.04 mb
(kT=30 keV)= (3.7+0.1)±0.2 mb
(kT=80 keV)=(2.6+0.2)±0.2 mb
Uncertainty reduced to 5%
p-wave Direct Radiative Capture (DRC) included
MACS of 25Mg
KADoNisThis work
(Resonance + DRC)
(kT=5 keV)= 4.8 mb
(kT=30 keV)= 6.4±0.4 mb
(kT=80 keV)=4.4 mb
(kT=5 keV)= (4.9+0.03)±0.6 mb
(kT=30 keV)= (4.0+0.1)±0.6 mb
(kT=80 keV)=(1.8+0.1)±0.3 mb
Uncertainty INCREASED to 15 %
p-wave Direct Radiative Capture (DRC) included
MACS of 26Mg
KADoNisThis work
(Resonance + DRC)
(kT=5 keV)= 0.1 mb
(kT=30 keV)= 0.126±0.009 mb
(kT=80 keV)=0.226 mb
(kT=5 keV)= (0.067+0.02)±0.001 mb
(kT=30 keV)= (0.09+0.05)±0.01 mb
(kT=80 keV)=(0.29+0.08)±0.04 mb
Activation
p-wave Direct Radiative Capture (DRC) included
MACS of 26Mg
MACS of 26Mg
Normalization of the DRC calculations
Activation Experiment
MACS of 26Mg
TOFExperiment
Check on the mass of the sample
Astrophysical implication
s-process abundancesReduced poisoning effect.
Lower MACS of 25Mg higher neutron density
KADoNiS• Present work
Abundance distribution of the weak s-process
Small impact on AGB abundances
Astrophysical implication
Constraints for the 22Ne(,n)25Mg reaction
Element Spin/parity
22Ne 0+
4He 0+
€
rJ =
r I +
r i +
r l
€
rJ = 0 +
r l
Only natural-parity (0+, 1-, 2+, 3-, 4+, …) states in 26Mg can participate in the 22Ne(,n)25Mg reaction
MeV
Astrophysical implication
Constraints for the 22Ne(,n)25Mg reaction
Element Spin/parity
25Mg 5/2+
n 1/2+
€
rJ =
r I +
r i +
r l
€
rJ = 2 +
r l
s-wave J= 2+, 3+
p-wave J= 1-, 2-, 3-, 4-
d-wave J= 0+, 1+, 2+, 3+, 4+, 5+
States in 26Mg populated by 25Mg(n,) reaction
€
rJ = 3+
r l
MeV
MeV
Astrophysical implication
22Ne(,n)25Mg
-particle energyLab.
Astrophysical implication
22Ne(,n)25Mg
-particle energyLab.
T= (0.1-1.0)×109K
Astrophysical implication
22Ne(,n)25Mg
0.5 0.6 0.9 1
Astrophysical implication
22Ne(,n)25Mg
Ex (MeV) 26Mg* energy CM
0.5 0.6 0.9 1
11.037 11.207 11.376
Astrophysical implication
22Ne(,n)25Mg
Ex (MeV) 26Mg* energy CM
0.5 0.6 0.9 1
11.037 11.207 11.376
En (keV)
25Mg(n,)22Ne, 25Mg(n,)26Mg, 25Mg+nNeutron energy Lab.
0 30 117 294
Astrophysical implication
22Ne(,n)25Mg
0.5 0.6 0.9 1
En (keV)0 20 234
?
25Mg(n,)22Ne
Astrophysical implication
Constraints for the 22Ne(,n)25Mg reaction
25Mg(n,)26Mg
Astrophysical implication
Constraints for the 22Ne(,n)25Mg reaction
25Mg(n,)26Mg
Astrophysical implication
Constraints for the 22Ne(,n)25Mg reaction
25Mg(n,)26Mg
R. Longland et al., Phys. Rev. C 80, 055803, 2009“Nuclear resonance
fluorescence”
Before the 62.727-keV resonance was thought to be 1-
Astrophysical implication
Constraints for the 22Ne(,n)25Mg reaction
25Mg(n,)26Mg
?
J uncertain
NO constraint for 22Ne(,n)25Mg
Astrophysical implication
Constraints for the 22Ne(,n)25Mg reaction
25Mg(n,)26Mg
The reaction rate of the neutron source can be calculated:
Astrophysical implication
Constraints for the 22Ne(,n)25Mg reaction
25Mg(n,)26Mg
The reaction rate of the neutron source can be calculated:
•ER from (n,)• No information from neutron spectroscopy different values assumed
Astrophysical implication
Constraints for the 22Ne(,n)25Mg reaction
Upper limit for
Lower limit for
With respect to recommended value from NACRE
Conclusions
• Resonance parameters improved:– thermal cross section– doubtful resonances– corrected previous results
• MACS and related Astrophysical implication
• Constraints on the s-process neutron source 22Ne(,n)25Mg
Future measurements
Capture and transmission experiment on
ENRICHED 25Mg
(metallic!) sample:• Improve uncertainties• Determine J
24Mg
25Mg(n,)22Ne
The 25Mg(n,)22Ne (Q-value=480 keV) cross-section is linked to the 22Ne(n)25Mg
€
(a,b )
σ (b,a )
=mbmB EbB (2Jb +1)(2JB +1)
mamA EaA (2Ja +1)(2JA +1)
a A B b
Energy region of interest:0 < En < 300 keV
25Mg(n,)22Ne
Energy region of interest:0 < En < 300 keV
Reaction Q-value (MeV)25Mg(n,a)22Ne 0.4825Mg(n,p)25Na -2.525Mg(n,D)24Na -9.825Mg(n,t)23Na -10.5
25Mg(n,)22NeRange of 480-keV -particle few µm
The corresponding areal density of a 1-µm thick 25Mg sample is 4.2×10-6 atoms/barn.
25Mg(n,)22Ne
n = 4.2×10-6 atoms/barn = 1 mb = 50% (using a thin magnesium layer
and a 2 a particle detector)
P = 80%
the resulting counting rate, as a function of the neutron fluence is:
CR=2×10-8 ×
For instance in
• EAR-1, EAR-1 = 7.1×104 neutrons are delivered per proton burst in the 10-100 keV energy range
• EAR-2, EAR-2 ≈ 1.8×106
1 signal / 25 bunches 30 signals / hour
€
CR = nσεPα φ
Detector
• Diamond
• MicroMegas
• Silicon
• Compensated ionization chamber
• …
Conclusion
GOOD IDEAS are WELCOME
Neutron sensitivity
Neutron sensitivity