2023
DOI: 10.1103/physrevc.108.014325
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Cluster radioactivity preformation probability of trans-lead nuclei in the NpNn scheme

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Cited by 5 publications
(6 citation statements)
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“…From these two figures, we can find the minimum logarithmic half-life of the double magic kernel (Z=82, N=126). Consequently, this confirms that neutron shell closure plays a crucial role in cluster radioactivity [68,71,72]. We hope that these predicted half-lives will be useful for identifying new cluster emissions of the trans-tin region in future measurements.…”
Section: ±10supporting
confidence: 66%
See 1 more Smart Citation
“…From these two figures, we can find the minimum logarithmic half-life of the double magic kernel (Z=82, N=126). Consequently, this confirms that neutron shell closure plays a crucial role in cluster radioactivity [68,71,72]. We hope that these predicted half-lives will be useful for identifying new cluster emissions of the trans-tin region in future measurements.…”
Section: ±10supporting
confidence: 66%
“…As is well known, cluster radioactivity is closely related to the shell effect, which has prompted widespread [68,71,72]. To verify the shell effect in the cluster radioactivity process, we calculate the cluster radioactivity half-lives of the emitter cluster from isotopes and from isotopes, which give the daughters and .…”
Section: ±10mentioning
confidence: 99%
“…Since most proton emitters are spherical or moderately deformed, the calculations of proton emission halflives are usually simplified by assuming a spherical shape for the daughter nucleus. Furthermore, the Wentzel-Kramers-Brillouin (WKB) approximation is capable of handling proton emission because it shares the same physical processes as α decay [26][27][28][29][30], cluster radioactivity [31][32][33][34], and two-proton emission [35][36][37][38], which can be handled through barrier penetration. Based on the WKB approximation, various calculations for spherical proton emitters with different models or potentials can obtain similar values, which closely match the experimental half-lives [39][40][41][42][43][44][45][46][47][48][49].…”
Section: Q Pmentioning
confidence: 99%
“…One of the main challenges in cluster radioactivity is calculating the cluster preformation factor . Currently, the most common method is to extract the cluster preformation factor from the experimental data of the cluster radioactivity half-life [20,[27][28][29][30]. In 1988, Blendowske and Walliser considered the extracted cluster preformation factor to depend on the α preformation factor and proposed the preformation law of cluster radioactivity…”
Section: Introduction ǎmentioning
confidence: 99%
“…For , is determined using the analytic formula [14]. In the second approach, is extracted through the ratios of the calculated cluster radioactivity half-lives employed in the unified fission model (UFM) to the experimental data [29], where in the UFM, the total interaction between the emitted cluster and daughter nucleus consists of the Coulomb, nuclear proximity, and centrifugal potentials [29]. The generalized liquid drop model (GLDM) differs from the CFM [34][35][36] and UFM [29] in its treatment of cluster radioactivity.…”
Section: Introduction ǎmentioning
confidence: 99%