R. J. de Boer, A. Best, C. R. Brune, A. Chieffi, C. Hebborn, G. Imbriani, W. P. Liu, Y. P. Shen, F. X. Timmes, M. Wiescher
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Although the reaction rate of the 3<span>\\(\\alpha \\)</span> process is relatively well known, since it proceeds mainly through a single narrow resonance in <span>\\(^{12}\\)</span>C, that of the <span>\\(^{12}\\)</span>C<span>\\((\\alpha ,\\gamma )^{16}\\)</span>O reaction remains uncertain since it is the result of a more difficult to pin down, slowly-varying, portion of the cross section over a strong interference region between the high-energy tails of subthreshold resonances, the low-energy tails of higher-energy broad resonances and direct capture. Experimental measurements of this cross section require herculean efforts, since even at higher energies the cross section remains small and large background sources are often present that require the use of very sensitive experimental methods. Since the <span>\\(^{12}\\)</span>C<span>\\((\\alpha ,\\gamma )^{16}\\)</span>O reaction has such a strong influence on many different stellar objects, it is also interesting to try to back calculate the required rate needed to match astrophysical observations. This has become increasingly tempting, as the accuracy and precision of observational data has been steadily improving. 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引用次数: 0
摘要
大质量恒星的演化之路始于氦燃烧。这一阶段恒星演化的能量产生主要由反应路径3 \(\alpha \rightarrow ^{12}\) C \((\alpha ,\gamma )^{16}\) O决定,同时也决定了恒星核心中\(^{12}\) C/ \(^{16}\) O的比例。这个比值设定了恒星向白矮星、中子星或黑洞演化的轨迹。虽然3 \(\alpha \)过程的反应速率相对已知,因为它主要通过\(^{12}\) C中的单个窄共振进行,但\(^{12}\) C \((\alpha ,\gamma )^{16}\) O反应的反应速率仍然不确定,因为它是在亚阈值共振的高能尾部之间的强干涉区域上更难确定的缓慢变化的截面部分的结果。高能宽共振的低能尾和直接俘获。这个截面的实验测量需要付出巨大的努力,因为即使在更高的能量下,截面仍然很小,并且经常存在需要使用非常敏感的实验方法的大背景源。由于\(^{12}\) C \((\alpha ,\gamma )^{16}\) O反应对许多不同的恒星物体有如此强烈的影响,因此尝试反向计算与天体物理观测相匹配所需的速率也是很有趣的。随着观测数据的准确性和精度稳步提高,这一点变得越来越诱人。然而,这种方法的陷阱在于建模的中间步骤,其中需要对恒星内部行为进行建模的其他不确定性仍然高度不确定。
The \(^{12}\)C\((\alpha ,\gamma )^{16}\)O reaction, in the laboratory and in the stars
The evolutionary path of massive stars begins at helium burning. Energy production for this phase of stellar evolution is dominated by the reaction path 3\(\alpha \rightarrow ^{12}\) C\((\alpha ,\gamma )^{16}\)O and also determines the ratio of \(^{12}\)C/\(^{16}\)O in the stellar core. This ratio then sets the evolutionary trajectory as the star evolves towards a white dwarf, neutron star or black hole. Although the reaction rate of the 3\(\alpha \) process is relatively well known, since it proceeds mainly through a single narrow resonance in \(^{12}\)C, that of the \(^{12}\)C\((\alpha ,\gamma )^{16}\)O reaction remains uncertain since it is the result of a more difficult to pin down, slowly-varying, portion of the cross section over a strong interference region between the high-energy tails of subthreshold resonances, the low-energy tails of higher-energy broad resonances and direct capture. Experimental measurements of this cross section require herculean efforts, since even at higher energies the cross section remains small and large background sources are often present that require the use of very sensitive experimental methods. Since the \(^{12}\)C\((\alpha ,\gamma )^{16}\)O reaction has such a strong influence on many different stellar objects, it is also interesting to try to back calculate the required rate needed to match astrophysical observations. This has become increasingly tempting, as the accuracy and precision of observational data has been steadily improving. Yet, the pitfall to this approach lies in the intermediary steps of modeling, where other uncertainties needed to model a star’s internal behavior remain highly uncertain.
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