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Coster-Kronig transition

In addition, whenever the Auger process occurs in a doubly ionized atom, satellite peaks resulting either from shake-off in the primary ionization or from Coster-Kronig transitions from 1 vacancies ) canbe observed . [Pg.86]

McMaster et al. (1969). Fluorescence yields (including Auger and Coster-Kronig transitions) are from Bambynek et al. (1972). Sample thickness corrections use the formula of Compton (1929). [Pg.442]

Baker DR (2002) The Hard X-ray Microprobe. In Synchrotron Radiation Earth, Environmental, and Material Sciences Applications. Short Course Series Vol. 30. Henderson GS and Baker DR (eds) Mineralogical Society of Canada, Ottawa, Canada, p 99-130 Bambynek W, Crasemann B, Fink RW, Freund HU, Mark H, Swift CD, Price RE, Rao PV (1972) X-ray fluorescence yields, Auger and Coster-Kronig transition probabilities. Rev Mod Phys 44 716-813 Bearden JA (1964) X-ray wavelengths. U. S. Atomic Energy Commission Report NY0-10586 Bearden JA (1967) X-ray wavelengths. Rev Mod Phys 39 78-124... [Pg.478]

Fluorescence yield (tUx) of an atomic shell/subshell is defined as the probability that a vacancy in that shell/subshell is filled through radiative transitions. Since the vacancy can also be filled by nonradiative processes (Auger electrons and Coster-Kronig transitions), the fluorescence yield (cuk or cul) = Radiative yield/Total yield. The fluorescence yield values have been given by Bambynek et al. (1972) and Krause (1979). [Pg.54]

The fluorescence yield values (tu ) of the L-subshell and the Coster-Kronig transition probabilities (/y) are listed by Krause (1979). The relative radiative transition probabilities Fij) of the ith subshell contributing to the jth peak can be taken from Cohen (1990). The ionization cross-sections can be theoretically calculated using the ECPSSR theory (see Sect. 1.11.3 for different theories on ion-atom collision). [Pg.58]

Coster-Kronig decay Tliis decay process is a special Auger decay in which the original vacancy is transferred to a higher subshell of the same shell. Auger and Coster-Kronig transitions are (essentially) two-electron processes and cause the emission of electrons with characteristic energies. [Pg.328]

Comprehensive theoretical calculations of radiative transition rates as well as Auger and Coster-Kronig transition rates are available. However, uncertainties are large for Coster-Kronig transitions with small excess energy due to the strong influence of several effects (i) many-body interactions in the initial and final atomic systems, (ii) relaxation in the final ionic state, and (iii) exchange interaction between the continuum electron and the final bound-state electrons. For an experimental determination of decay rates, various techniques have been employed, e.g., the use of radioactive sources or coincidence techniques. Most techniques... [Pg.328]

Figure 6b (bottom) reproduces the Mm (3p3/2- 5d) spectrum of y-Ce. As the Lm spectrum (top) the Mm absorption exhibits the characteristic absorption line of lanthanide p - d transitions. In Mm absorption Coster-Kronig transitions strongly increase the total lifetime broadening of the final states. Therefore mixed valent states can be only qualitatively traced from M, spectra (Kaindl et al. 1984). [Pg.471]

Also available are the results of relativistic relaxed-orbital ab initio calculations of L-shell Coster-Kronig transition energies for all possible transitions in berkelium atoms [75], relativistic relaxed-orbital Hartree-Fock-Slater calculations of the neutral-atom electron binding energies in berkelium [76], and... [Pg.121]

Figure 4 Energy diagram for LLM Coster-Kronig transition. Figure 4 Energy diagram for LLM Coster-Kronig transition.
Figure 5 Energy diagram for MMM super Coster-Kronig transition. Figure 5 Energy diagram for MMM super Coster-Kronig transition.
When radiationless transitions occur between subshells of the same shell, they are called Coster-Kronig transitions because Coster and Kronig [2] suggested the existence of radiationless transitions between subshells having the same principal quantum number in order to explain various phenomena, essentially specific satellites in L spectra. [Pg.221]

For X = K (no subshell) the number of X-ray photons emitted is given by Nk=N(Dk where N is the total number of K holes involved. Here N is equal to the sum of radiative and radiationless transitions. To a first approximation, K radiationless transition probability is nearly independent of Z, while radiative electric-dipole probability is proportional to Z. It justifies useful semiempirical laws based on q)kOcZ /(Z +c), c=constant. They are discussed in [4] which also gives many references on Auger and related processes up to 1971. Due to Coster-Kronig transitions, experimental and theoretical problems are more complicated for X = L, M,. .. Experimental data depend on the primary vacancy distribution which must remain unaltered before the vacancies are filled. Literature provides either total X-shell data(X = L, M,. ..) or partial Xj-subshelldata (Xj = L., Lg, L3,. ..). Definitions... [Pg.221]

Other references relating to Auger and Coster-Kronig transitions may be found In the section on fluorescence yields , p. 220. [Pg.244]


See other pages where Coster-Kronig transition is mentioned: [Pg.175]    [Pg.342]    [Pg.62]    [Pg.73]    [Pg.219]    [Pg.334]    [Pg.2]    [Pg.4]    [Pg.94]    [Pg.62]    [Pg.73]    [Pg.219]    [Pg.334]    [Pg.35]    [Pg.24]    [Pg.26]    [Pg.87]    [Pg.87]    [Pg.121]    [Pg.167]    [Pg.169]    [Pg.170]    [Pg.187]    [Pg.34]    [Pg.47]    [Pg.13]    [Pg.318]    [Pg.161]    [Pg.64]    [Pg.106]    [Pg.220]    [Pg.22]   
See also in sourсe #XX -- [ Pg.328 , Pg.329 , Pg.334 ]




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