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Josef Tomiska

Researcher at University of Vienna

Publications -  53
Citations -  504

Josef Tomiska is an academic researcher from University of Vienna. The author has contributed to research in topics: Ternary operation & Entropy of mixing. The author has an hindex of 12, co-authored 53 publications receiving 497 citations.

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Mathematical conversions of the thermodynamic excess functions represented by the Redlich-Kister expansion, and by the Chebyshev polynomial series to power series representations and vice-versa.☆

TL;DR: The equivalence of the Redlich-Kister expansion and the Chebyshev polynomial expansion to power series in regard with the representation of thermodynamic excess properties is proved mathematically as discussed by the authors.
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The system Fe–Ni–Cr: revision of the thermodynamic description

TL;DR: The phase diagram of the ternary Fe-Ni-Cr alloys has been reassessed for temperatures higher than 1070 K using substantially more thermodynamic data from experimental investigations than previous attempts.
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Zur konversion der anpassungen thermodynamischer funktionen mittels einer reihe legendre'scher polynome und der potenzreihe

TL;DR: In this paper, simple conversion-formulas are derived for the determination of the coefficients α m of simple power series from the parameters A 1 of Legendre polynomial expansions as well as for calculation of trie parameters A m from the power-series-coefficients α m.
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On the modern algebraic representation of general thermodynamic excess properties

TL;DR: In this article, the T.A.P-series may be the most profitable expansion to represent the molar partial and integral excess functions of binary and ternary systems, and detailed expressions of corresponding approximation formulas are enclosed.
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Algebraische darstellung der therhodynamischeu mischungsfunktionen und ihre umrechnung: Teil I. Die approximationsgleichukgen

TL;DR: In this article, the equivalence of all polynomial approximations of the same degree in x of molar excess properties is proved and the usefulness of various approximation formulas are discussed.