Abstract
Results of an evaluation of the approximation accuracy of the temperature integral obtained by means of different approximation equations are presented. The usability for approximation purposes of the Schloemilch, asymptotic, Bernoullie and Vallet series, depending on the number of expansion terms used in calculations, and the Doyle logarithmic, Zsakó, Coats-Redfern and Turner-Schnitzer-Gorbachev equations has been evaluated. Boundary values ofz, above which the approximation accuracy of a given equation is higher than or equal to the assumed one, are given.
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