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Diffusion kinetics in a multicomponent thermodynamic system at small deviations from the equilibrium state

S. Bobyr et al · Vasyl Stefanyk Carpathian National University · 2024

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The theory of diffusion processes in solids has achieved significant results in recent decades, but the development of methods for calculating diffusion in a multicomponent thermodynamic system is still an urgent task. Problems of diffusion in solid and liquid solutions with small deviations from the equilibrium state, or fluctuations, are of significant interest. The work develops a general methodology for calculating diffusion flows in a multicomponent thermodynamic system for small deviations from the equilibrium state. A connection has been established between the mechanical approach to the analysis of generalized systems and the phenomenological equations of nonequilibrium thermodynamics. Examples are given of the use of the developed methodology for the analysis of carbide transformations in chromium steel.

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APA 7

al, S. B. E. (2024). Diffusion kinetics in a multicomponent thermodynamic system at small deviations from the equilibrium state. https://doi.org/10.15330/pcss.25.2.406-412

MLA

al, S. Bobyr et. "Diffusion kinetics in a multicomponent thermodynamic system at small deviations from the equilibrium state." 2024. https://doi.org/10.15330/pcss.25.2.406-412.

Chicago

al, S. Bobyr et. 2024. "Diffusion kinetics in a multicomponent thermodynamic system at small deviations from the equilibrium state.". https://doi.org/10.15330/pcss.25.2.406-412.

Harvard

al, S. B. E. 2024, Diffusion kinetics in a multicomponent thermodynamic system at small deviations from the equilibrium state, Vasyl Stefanyk Carpathian National University, available at: https://doi.org/10.15330/pcss.25.2.406-412 [Accessed 10 Aug. 2026].

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Title
Diffusion kinetics in a multicomponent thermodynamic system at small deviations from the equilibrium state
Author / contributors
S. Bobyr et al
Publisher
Vasyl Stefanyk Carpathian National University
Publication year
2024
ISSN
1729-4428
ISSN
1729-4428
Language
English

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