1. J. Burgess, “On the definite integral \frac{2}√𝜋∫₀^{𝑡}𝑒^{-𝑡²}𝑑𝑡 with extended tables of values,” R. Soc. Edinburgh, Trans., v. 39, part II, 1898, p. 257-321.
2. J. R. Airey, “The ’converging factor’ in asymptotic series and the calculation of Bessel, Laguerre and other functions,” Phil. Mag., s. 7, v. 24, 1937, p. 521-552.
3. W. L. Miller & A. R. Gordon, “Numerical evaluation of infinite series,” Jn. Phys. Chem., v. 35, 1931, especially part V, p. 2856-2857, 2860-2865.
4. J. B. Rosser, Theory and Application of ∫₀^{𝑧}𝑒^{-𝑥²}𝑑𝑥 and ∫₀^{𝑧}𝑒^{-𝑝²𝑦²}𝑑𝑦∫₀^{𝑦}𝑒^{-𝑥²}𝑑𝑥. Part I. Methods of Computation, New York, 1948.
5. E. C. Titchmarsh, Introduction to the Theory of Fourier Integrals. Oxford, 1937, p. 60-64.