Voigt functions
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1: 7.19 Voigt Functions
§7.19 Voigt Functions
βΊ§7.19(i) Definitions
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§7.19(iii) Properties
…2: 7.21 Physical Applications
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βΊVoigt functions
, , can be regarded as the convolution of a Gaussian and a Lorentzian, and appear when the analysis of light (or particulate) absorption (or emission) involves thermal motion effects.
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3: 7.22 Methods of Computation
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§7.22(iv) Voigt Functions
…4: 7.23 Tables
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Abramowitz and Stegun (1964, Table 27.6) includes the Goodwin–Staton integral , , 4D; also , , 4D.
Finn and Mugglestone (1965) includes the Voigt function , , , 6S.
5: 7.1 Special Notation
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βΊThe main functions treated in this chapter are the error function
; the complementary error functions
and ; Dawson’s integral ; the Fresnel integrals , , and ; the Goodwin–Staton integral ; the repeated integrals of the complementary error function
; the Voigt functions
and .
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6: Bibliography Z
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Algorithm 916: computing the Faddeyeva and Voigt functions.
ACM Trans. Math. Software 38 (2), pp. Art. 15, 22.
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Remark on “Algorithm 916: computing the Faddeyeva and Voigt functions”: efficiency improvements and Fortran translation.
ACM Trans. Math. Softw. 42 (3), pp. 26:1–26:9.
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7: Bibliography
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Spectrum line profiles: The Voigt function.
J. Quant. Spectrosc. Radiat. Transfer 7, pp. 61–88.
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8: Bibliography L
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VOIGTL – A fast subroutine for Voigt function evaluation on vector processors.
Comput. Phys. Comm. 75 (1-2), pp. 135–142.
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9: Bibliography W
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Rapid approximation to the Voigt/Faddeeva function and its derivatives.
J. Quant. Spect. and Rad. Transfer 62 (1), pp. 29–48.
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