Auluck, F. C. The Fermi-Dirac functions. (English) Zbl 0063.00141 Philos. Mag., VII. Ser. 33, 159-160 (1942). From the text: In recent years various applications (connected with the Fermi-Dirac statistics of the functions \[ F(t) = \int_0^\infty \frac{\phi'(x)\,dx}{e^{x-t}+1} \] have been made to physical and astrophysical problems. J. L. B. Cooper [Philos. Mag., VII. Ser. 30, 187–189 (1940; Zbl 0026.31501, JFM 66.0503.01)] has recently given a new method for evaluating these functions when \(\phi'(x)=x^k\). In this note the author has worked out the corresponding case for any function \(\phi(x)\). MSC: 33E20 Other functions defined by series and integrals 44A10 Laplace transform Keywords:Fermi-Dirac functions; evaluation; inversion of Laplace transform Citations:JFM 66.0503.01; Zbl 0026.31501 PDFBibTeX XMLCite \textit{F. C. Auluck}, Philos. Mag., VII. Ser. 33, 159--160 (1942; Zbl 0063.00141)