1964
DOI: 10.1086/190101
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The Radiative Recombination Coefficients of the Hydrogen Atom.

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Cited by 21 publications
(12 citation statements)
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“…In addition, we explored three different numerical methods to compute the photoionization and photorecombination rates: the approximations (valid for small values of the energy of the ejected electron) given by Burgess (1958); the polynomial expressions given by Karzas & Latter (1961) and Boardman (1964); and the numerical subroutines provided by Storey & Hummer (1991). The second and third approaches were found to give identical results for all levels up to n max = 30.…”
Section: Basic Equationsmentioning
confidence: 99%
“…In addition, we explored three different numerical methods to compute the photoionization and photorecombination rates: the approximations (valid for small values of the energy of the ejected electron) given by Burgess (1958); the polynomial expressions given by Karzas & Latter (1961) and Boardman (1964); and the numerical subroutines provided by Storey & Hummer (1991). The second and third approaches were found to give identical results for all levels up to n max = 30.…”
Section: Basic Equationsmentioning
confidence: 99%
“…The "Stobbe formulae" are useful for these (Bearden, 1966 Bergeron and Collin-Souffrin (1974), and by Weisheit (1974). Dalgarno and McCray (1972) and Shull (1979) , Bates and Dalgarno (1962), Boardman (1964), Glasco and Zirin (1964), and Burgess (1964). Similar values for helium have been given by Burgess and Seaton (1960) and by Robbins (1968,1970).…”
Section: B Quasars As Observed Opticallymentioning
confidence: 99%
“…Analytical representation of the radial wave functions of discrete R nl (r) and the continuum R pl (r) states for the hydrogen atom can be found in textbooks [8,11]. Then, radial integrals of the type Equation ( 13) are usually calculated employing the Gordon formula, as can be seen, for example, in [13][14][15]. The expression ( 12) is written for the first term in Equation ( 8) and easily adapts to the second one.…”
Section: Thermal Vertex Correction To the Recombination Processmentioning
confidence: 99%
“…The corrections to the partial spontaneous and stimulated recombination coefficients (∆α nl and ∆α β nl , respectively), partial ionization coefficient (∆β nl ), that we are interested in can also be calculated using Equations ( 1), ( 17), ( 19)- (21). The corresponding numerical results for the 1s and 2s states in the hydrogen atom are given in Table 3 separately for each of the three summands in Equation (14). It should be noted here that the calculations are well converged upon the summation over the intermediate spectrum m, which were carried out by the direct summation of each individual state ml < ε to m = 100.…”
Section: Recombination and Ionization Coefficientsmentioning
confidence: 99%