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Type II supernovae are triggered by the sudden collapse of the iron core of a star of at least 8 solar masses (M 0 ), when the star's thermonuclear fuel is exhausted. The core collapses to form a proto-neutron star with a mass of about 1.4 M 0 enclosed within a radius of less than 10 kilometers. Within less than a second, a wind of neutrinos from the collapsing core is presumed to deposit enough energy in the star's outer shells to sustain the explosion triggered by a shock wave from the core collapse. The shock wave subjects the matter outside the core to explosive burning. The matter moves outward and is followed by smaller amounts of material driven by the neutrino wind. In the hottest regions just outside the core, only free nucleons remain. Farther out there are also helium nuclei (a particles ). Still farther out are somewhat heavier nuclei that presumably serve as seeds for rapid neutron capture—the r-process. (Courtesy of H. Thomas Janka.)  

Type II supernovae are triggered by the sudden collapse of the iron core of a star of at least 8 solar masses (M 0 ), when the star's thermonuclear fuel is exhausted. The core collapses to form a proto-neutron star with a mass of about 1.4 M 0 enclosed within a radius of less than 10 kilometers. Within less than a second, a wind of neutrinos from the collapsing core is presumed to deposit enough energy in the star's outer shells to sustain the explosion triggered by a shock wave from the core collapse. The shock wave subjects the matter outside the core to explosive burning. The matter moves outward and is followed by smaller amounts of material driven by the neutrino wind. In the hottest regions just outside the core, only free nucleons remain. Farther out there are also helium nuclei (a particles ). Still farther out are somewhat heavier nuclei that presumably serve as seeds for rapid neutron capture—the r-process. (Courtesy of H. Thomas Janka.)  

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... All heavy metals, from aurum (gold) to zinc including copper (Cu from Latin cuprum), are found on earth with various amounts, but they all were originally formed in the universe from helium and hydrogen via nuclear fusion inside stars during supernova explosions millions of years ago [1][2][3][4]. On our globe, copper entered the flora and became an essential micronutrient for plants, animals, and humans, who may be confronted with metabolic disorders that arise from mishandling of copper [5]. ...
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... First, sub-grid SN feedback models, like the ones used in this study, can be effectively used to resolve the key evolutionary phases of NSM remnants (Montes et al. 2016). Second, our r-process injection models can be applied whether enrichment has occurred via extremely rare cc-SNe (e.g., Cowan & Thielemann 2004;Winteler et al. 2012;Nishimura et al. 2015;Mösta et al. 2018;Siegel et al. 2019), or through NSMs (e.g., Metzger et al. 2010;Roberts et al. 2011), provided that any contribution of other freshlysynthesized metals (i.e., non r-process) is less than those contained in the swept-up ISM mass by the time the blast wave reaches the cooling phase (Macias & Ramirez-Ruiz 2019). ...
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... Observations established that the [Eu/Fe] ratios differ by several orders of magnitude for very old stars, the deviations becoming smaller for younger stars (as metallicity grows) [11]. Since europium is formed in the r-process exclusively, it is an indicator of the degree of enrichment of chemical elements in isotopes formed in the r-process. ...
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... On the fundamental nuclear physics side, neutron-rich isotopes could provide key information to test nuclear models and to understand the nuclear interaction [1][2][3][4][5][6][7]. On the astrophysics side, the slow (s-process) and the rapid (r-process) neutron capture processes of neutron capture nucleosynthesis contribute in roughly equal amounts to the total elemental abundances beyond iron [9][10][11][12][13]. Although the neutron capture nucleosynthesis has been studied extensively, some issues still remain open, such as the s-process branching [9,14] and the astrophysical sites of the r-process [10,[14][15][16][17][18][19][20][21][22][23][24][25][26]. ...
... where the prefactor accounts for the radioactive decay, and the term MN(s − 1) gives the one-pulse result for the initial conditions N(s − 1) (with the subscript i on a vector, we denote the ith component of the corresponding vector). With Eq. (12), the populations can be computed recursively. ...
... (12), we assume τ i = ∞ and γ k = 1 (i.e., thin target assumption). Then Eq. (12) becomes ...
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... The abundance distribution of any stable nuclide depends strongly on the calculated beta decay half-lives of its neutron-rich progenitors. For the abundance distribution of elements in the solar system, the Figure 1.1: Solar system abundances of heavy elements produced by r-and s-process, adopted from [8]. ...
Thesis
The fully microscopic approach based on pn-QRPA is employed for the calculation of b-decay properties of closed-neutron magic shell waiting point (WP) nuclei composed of N=50 and 82. These calculations are key ingredients for the simulation of core-collapse supernova dynamics and for better comprehension of the r-process. These calculations bears astrophysical importance vis-à-vis boosting of the r-process. The b-decay properties are calculated under both stellar and terrestrial conditions by incorporating Gamow-Teller (allowed GT) and Unique First Forbidden (U1F) transitions. The computed b-decay properties comprise of the energy rates of b-delayed neutron, their emission probabilities (Pn), stellar weak rates (l), and total half-lives as a sum of both allowed GT and U1F part for selected waiting point nuclei of astrophysical importance. The outcomes are compared with previous computations and experimental data. These outcomes are in best concurrence with experimental data. For specific selected cases, it is observed that the total half-lives are considerably decreased with the inclusion of U1F transitions. These computations are not in concurrence with the shell model investigation where it is expressed that forbidden contribution decreased the total half-lives for closed-neutron waiting-point nuclei composed of N=126. The theoretical Ikeda Sum Rule (ISR) validity is also checked for selected cases. For even-even selected cases the theoretical ISR is fully satisfied with the pn-QRPA calculated ISR. Amongst the selected odd-A waiting point nuclei, the rule is only violated (0:7%) in 81Ga case.