2022
DOI: 10.21883/tpl.2022.09.55070.19213
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Entropy change at viscous flow of dispersive systems with a phase transition in their particles

Abstract: Based on the compensation effect, a method has been developed for the correct calculation of entropy changes at viscous flow of liquid dispersed systems using the Eyring equation. At temperature range of 313± 10 K in dispersed systems with a liquid-like state of dispersed phase particles the presence of a specific phase transition is substantiated, at which changes in enthalpy and entropy undergo a jump in these systems. Keywords: Eyring's equation, dispersed systems, phase transition.

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“…The true nature of this phase transition was investigated in our previous study (Semikhina & Shtykov, 2022). It was found to be a specific phase transition that, just like the appearance of micelles in surfactant solutions, has no equivalent at the macrolevel and exhibits the properties of both type I and type II phase transitions.…”
Section: Resultsmentioning
confidence: 96%
“…The true nature of this phase transition was investigated in our previous study (Semikhina & Shtykov, 2022). It was found to be a specific phase transition that, just like the appearance of micelles in surfactant solutions, has no equivalent at the macrolevel and exhibits the properties of both type I and type II phase transitions.…”
Section: Resultsmentioning
confidence: 96%