1974
DOI: 10.1103/physreva.9.585
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Theoretical x-ray transition probabilities for high-Zsuperheavy elements

Abstract: K and L x-ray transition probabilities have been calculated for several elements between Z = 92 and Z = 170. The calculations include multipoles higher than El, are relativistic, and utilize Dirac Hartree-Fock wavefunctions with finite size nuclei. At these very high atomic numbers, many transition rates go through a maximum withz and other transitions show a maximum and a minimum, and then begin to increase again past Z = 150.-1- LBL-1947

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Cited by 47 publications
(9 citation statements)
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“…Considering the above, we will use an estimate of P~-0.7%; to which we estimate an uncertainty of a factor of two. On the other hand, there is a rather sxnall uncertainty in the the lifetime of Yb Kvacancies: r = 20x10 is s [12], a value corroborated by the intrinsic line widths [13]. In the present experiinent, one would expect this time to increase an insignificant amount due to multiple ionization.…”
supporting
confidence: 48%
“…Considering the above, we will use an estimate of P~-0.7%; to which we estimate an uncertainty of a factor of two. On the other hand, there is a rather sxnall uncertainty in the the lifetime of Yb Kvacancies: r = 20x10 is s [12], a value corroborated by the intrinsic line widths [13]. In the present experiinent, one would expect this time to increase an insignificant amount due to multiple ionization.…”
supporting
confidence: 48%
“…The number of created K-vacancies per collision with an impact parameter b ~< 20 fm is typically of the order of 10~o [21,24,25]. The transition time (v-decay) of an electron from a higher shell to the K-shell is about 10-17s [26]. This has to be compared with nuclear transition times of about 10-13s, after which conversion takes place.…”
Section: Results and Conclusionmentioning
confidence: 98%
“…For EL or ML transitions the bound is x>0.1 approximately and x>0.01 for E0 transitions. It is highly questionable whether this is realistic since a K-hole in an Uranium atom has a lifetime due to radiative transitions [31] of about 10 -17 s, if there are any electrons in higher bound states present while a typical nuclear transition time is 10 -12 s. This ratio should suppress the probability of monoenergetic positron formation by five orders of magnitude. Even for a totally empty K-shell (x=2) we have to assume a rather big fraction of excited nuclei, similar to those of case (a), for which we have no obvious explanation.…”
mentioning
confidence: 94%