Astrophysical Reaction Rate for the Neutron-Generator Reaction 13 C(α,n) in Asymptotic Giant Branch Stars Eric Johnson Department of Physics Florida State.

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Presentation transcript:

Astrophysical Reaction Rate for the Neutron-Generator Reaction 13 C(α,n) in Asymptotic Giant Branch Stars Eric Johnson Department of Physics Florida State University July 19, 2007

Overview Evolution of the universe important topic in nuclear physics Evolution of the universe important topic in nuclear physics Stellar models developed to explain AGB stars Stellar models developed to explain AGB stars Importance of the reaction 13 C(α,n) within AGB stars, and how it pertains to the s-process Importance of the reaction 13 C(α,n) within AGB stars, and how it pertains to the s-process Direct measurement of many reactions at stellar temps is not feasible Direct measurement of many reactions at stellar temps is not feasible Development of an indirect technique to measure reaction rates Development of an indirect technique to measure reaction rates

AGB Stars and the s-process He rich intershell main site for s-process He rich intershell main site for s-process He shell switches on every 100,000 yrs He shell switches on every 100,000 yrs Results in a thermonuclear runaway (thermal pulse, 300 yrs) Results in a thermonuclear runaway (thermal pulse, 300 yrs) 22 Ne(α,n) 25 Mg 22 Ne(α,n) 25 Mg 13 C(α,n) 16 O 13 C(α,n) 16 O s-process occurs during interpulse period s-process occurs during interpulse period Rate and abundance Rate and abundance H-burning remnants insufficient for explaining observed heavy elements H-burning remnants insufficient for explaining observed heavy elements O. Straniero, R. Gallino, S. Cristallo, Nuc. Phys. A777(2006) 311

Direct Measurement of 13 C(α,n) Main neutron source for the s-process in AGB stars Main neutron source for the s-process in AGB stars Data only goes to ~280 keV Data only goes to ~280 keV 1 count every 10 days for Gamow energy 1 count every 10 days for Gamow energy Led to indirect methods Led to indirect methods Asymptotic Normalization Coefficient technique Asymptotic Normalization Coefficient technique Need to determine the ANC of the ½+, 6.36 MeV resonance in 17 O Need to determine the ANC of the ½+, 6.36 MeV resonance in 17 O Using the ANC we can determine the Astrophysical S-factor, and then the reaction rate Using the ANC we can determine the Astrophysical S-factor, and then the reaction rate C. Angulo et al. Nucl. Phys. A656, 3 (1999) A.M. Mukhamedzhanov, R.E. Tribble, Phys. Rev. C59, Gamow Window

Experimental Setup of 13 C( 6 Li,d) Inverse kinematics to measure at very low energies Inverse kinematics to measure at very low energies Cross section has max at 180 ° in CM Cross section has max at 180 ° in CM 0 ° for deuterons in Lab Frame 0 ° for deuterons in Lab Frame Si, ΔE-E telescopes Si, ΔE-E telescopes Identify deuterons from other charged products Identify deuterons from other charged products Sub-Coulomb energies were 8 and 8.5 MeV Sub-Coulomb energies were 8 and 8.5 MeV Lowest possible energy for the targets and detectors available Lowest possible energy for the targets and detectors available E.D. Johnson et al, PRL (2006) 13 C 6 Li 17 O d Center of Mass Frame 13 C 6 Li 17 Od Lab Frame

Results of 13 C( 6 Li,d ) Spectrum of deuterons at 6 °, and 8.5 MeV Spectrum of deuterons at 6 °, and 8.5 MeV State of interest: 6.36 MeV ½+ State of interest: 6.36 MeV ½+ Experimental resolution is ~300 keV Experimental resolution is ~300 keV E.D. Johnson et al, PRL (2006)

Angular Distributions Angular Distributions data and curves for 8 & 8.5 MeV Angular Distributions data and curves for 8 & 8.5 MeV Absolute normalization done with 6 Li(p,p), since targets were prepared under vacuum Absolute normalization done with 6 Li(p,p), since targets were prepared under vacuum DWBA approach was used DWBA approach was used Nuclear potentials are unknown Nuclear potentials are unknown Verified that several potentials produce similar results Verified that several potentials produce similar results Uncertainty in calculated cross section is <20% Uncertainty in calculated cross section is <20% E.D. Johnson et al, PRL (2006)

4% of total c.s. 4% of total c.s. Confirmed with code EMPIRE Confirmed with code EMPIRE Use of DWBA is OK Use of DWBA is OK Compound Nucleus Contribution + 6 Li 13 C 19 F 17 O d st excited state in 17 O 1 st excited state in 17 O Same spin-parity as our state of interest Same spin-parity as our state of interest

R-Matrix Approach Determine contribution of ½+ ANC to S(0) factor Determine contribution of ½+ ANC to S(0) factor S(0) 10 x’s smaller than NACRE S(0) 10 x’s smaller than NACRE 2-channel R-Matrix approach 2-channel R-Matrix approach ½+, 6.36 MeV contribution shown as dashed curve ½+, 6.36 MeV contribution shown as dashed curve Solid curve best R-matrix fit Solid curve best R-matrix fit Dash-dotted equal uncertainty ~25% Dash-dotted equal uncertainty ~25% Constant non-res contribution of ~0.4*10 6 MeV*b to fit low energy data Constant non-res contribution of ~0.4*10 6 MeV*b to fit low energy data C. Angulo et al. Nucl. Phys. A656, 3 (1999) E.D. Johnson et al, PRL (2006) Gamow Window

13 C(α,n) Direct Reaction 13 C α α n n 12 C 16 O L=075% L=1 3/2 1/2 15% 10% Constant represents direct reaction cross section not included in R-matrix analysis Constant represents direct reaction cross section not included in R-matrix analysis Nearly constant for low energy region Nearly constant for low energy region L=0 waves don’t interfere with R-matrix L=0 waves don’t interfere with R-matrix L=1 waves will interfere, but only 10% L=1 waves will interfere, but only 10% Interference is within error Interference is within error

13 C(α,n) Reaction Rate Our rate (solid) and NACRE rate (dash-dotted) Our rate (solid) and NACRE rate (dash-dotted) Curves identical for T > 0.3 GK Curves identical for T > 0.3 GK Rate is 3x’s smaller where s- process occurs in AGB stars Rate is 3x’s smaller where s- process occurs in AGB stars Uncertainty reduced from 300% (blue) to 25% (red) Uncertainty reduced from 300% (blue) to 25% (red) C. Angulo et al. Nucl. Phys. A656, 3 (1999) E.D. Johnson et al, PRL (2006)

Acknowledgments Florida State University G.V. Rogachev L.T. Baby S. Brown W. Cluff A. Crisp E. Diffenderfer B. Green T. Hinners C. Hoffman K. Kemper O. Momotyuk P. Peplowski A. Pipidis R. Reynolds B. Roeder Texas A&M University A.M. Mukhamenzhanov A.M. Mukhamenzhanov V. Gol’dberg V. Gol’dberg