FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W2891102971> ?p ?o ?g. }

• W2891102971 abstract "In this chapter, two versions of mixtures of Boltzmann-type continua are subject to thermodynamic analyses for viscous fluids. Of the two forms of the Second Law that were introduced—the Clausius–Duhem inequality applied to open systems and the entropy principle of Muller—the latter principle is employed in the process of deduction of the implications revealed by the particular Second Law. The goal in the two parts of the chapter is to derive the ultimate forms of the governing equations, which describe the thermomechanical response of the postulated constitutive behavior without violation of the Second Law of thermodynamics. The versions of mixtures which are analyzed areDiffusion of tracers in a classical fluid: The conceptual prerequisites of this type of processes are mixtures of class I, in which the major component is the bearer fluid within which a finite number of constituents with minute concentration are suspended or solved in the bearer fluid. The motion of these tracers is described by the difference of the constituent velocities relative to the barycentric velocity of the mixture as a whole. For the dissipative constitutive class applied to the entropy principle, the existence of the Kelvin temperature is proved, the form of the Gibbs relation could be determined as could the conditions of thermodynamic equilibrium and the constitutive behavior in its vicinity.Thermodynamics of a saturated mixture of nonpolar solid–fluid constituents: Conceptually these systems are treated as classical mixtures of class II, in which the individual motions of the constituents are separately accounted for by their own balances of mass and momentum, but subject to a common temperature. The analysis of the dissipation inequality is performed subject to the assumption of constant true density of all constituents and the supposition of saturation of the mixture. The constitutive relations are postulated for a mixture of viscous heat conducting fluids. The explanation of the entropy principle is structurally analogous to that of the class I-diffusion theory, but is analytically much more complex. Unfortunately, intermediate ad hoc assumptions must be introduced to deduce concrete results that will lead to fully identifiable fluid dynamical equations, which are in conformity with the Second Law for the presented type of mixtures." @default.
• W2891102971 created "2018-09-27" @default.
• W2891102971 creator A5057930491 @default.
• W2891102971 creator A5068548095 @default.
• W2891102971 date "2018-01-01" @default.
• W2891102971 modified "2023-10-03" @default.
• W2891102971 title "Thermodynamics of Class I and Class II Classical Mixtures" @default.
• W2891102971 cites W1188625332 @default.
• W2891102971 cites W1201922470 @default.
• W2891102971 cites W1967888881 @default.
• W2891102971 cites W2021553735 @default.
• W2891102971 cites W2030960063 @default.
• W2891102971 cites W2044903903 @default.
• W2891102971 cites W2050337953 @default.
• W2891102971 cites W2050624061 @default.
• W2891102971 cites W2055072688 @default.
• W2891102971 cites W2159078162 @default.
• W2891102971 cites W2265540068 @default.
• W2891102971 cites W2497898905 @default.
• W2891102971 cites W2505072750 @default.
• W2891102971 cites W4205317898 @default.
• W2891102971 cites W4206269297 @default.
• W2891102971 cites W4240837102 @default.
• W2891102971 cites W4245952292 @default.
• W2891102971 doi "https://doi.org/10.1007/978-3-319-77745-0_23" @default.
• W2891102971 hasPublicationYear "2018" @default.
• W2891102971 type Work @default.
• W2891102971 sameAs 2891102971 @default.
• W2891102971 citedByCount "0" @default.
• W2891102971 crossrefType "book-chapter" @default.
• W2891102971 hasAuthorship W2891102971A5057930491 @default.
• W2891102971 hasAuthorship W2891102971A5068548095 @default.
• W2891102971 hasConcept C106301342 @default.
• W2891102971 hasConcept C119820323 @default.
• W2891102971 hasConcept C121332964 @default.
• W2891102971 hasConcept C121864883 @default.
• W2891102971 hasConcept C135628077 @default.
• W2891102971 hasConcept C140767772 @default.
• W2891102971 hasConcept C185592680 @default.
• W2891102971 hasConcept C202973686 @default.
• W2891102971 hasConcept C33923547 @default.
• W2891102971 hasConcept C4868915 @default.
• W2891102971 hasConcept C74650414 @default.
• W2891102971 hasConcept C74859849 @default.
• W2891102971 hasConcept C97355855 @default.
• W2891102971 hasConcept C99692599 @default.
• W2891102971 hasConceptScore W2891102971C106301342 @default.
• W2891102971 hasConceptScore W2891102971C119820323 @default.
• W2891102971 hasConceptScore W2891102971C121332964 @default.
• W2891102971 hasConceptScore W2891102971C121864883 @default.
• W2891102971 hasConceptScore W2891102971C135628077 @default.
• W2891102971 hasConceptScore W2891102971C140767772 @default.
• W2891102971 hasConceptScore W2891102971C185592680 @default.
• W2891102971 hasConceptScore W2891102971C202973686 @default.
• W2891102971 hasConceptScore W2891102971C33923547 @default.
• W2891102971 hasConceptScore W2891102971C4868915 @default.
• W2891102971 hasConceptScore W2891102971C74650414 @default.
• W2891102971 hasConceptScore W2891102971C74859849 @default.
• W2891102971 hasConceptScore W2891102971C97355855 @default.
• W2891102971 hasConceptScore W2891102971C99692599 @default.
• W2891102971 hasLocation W28911029711 @default.
• W2891102971 hasOpenAccess W2891102971 @default.
• W2891102971 hasPrimaryLocation W28911029711 @default.
• W2891102971 hasRelatedWork W1490989377 @default.
• W2891102971 hasRelatedWork W1569697136 @default.
• W2891102971 hasRelatedWork W1967594583 @default.
• W2891102971 hasRelatedWork W2006386428 @default.
• W2891102971 hasRelatedWork W2006851492 @default.
• W2891102971 hasRelatedWork W2009537299 @default.
• W2891102971 hasRelatedWork W2032747834 @default.
• W2891102971 hasRelatedWork W2043209045 @default.
• W2891102971 hasRelatedWork W2046730902 @default.
• W2891102971 hasRelatedWork W2054736857 @default.
• W2891102971 hasRelatedWork W2109669376 @default.
• W2891102971 hasRelatedWork W2319031383 @default.
• W2891102971 hasRelatedWork W2327929895 @default.
• W2891102971 hasRelatedWork W2328431527 @default.
• W2891102971 hasRelatedWork W241145565 @default.
• W2891102971 hasRelatedWork W2963155032 @default.
• W2891102971 hasRelatedWork W3025704039 @default.
• W2891102971 hasRelatedWork W3030447885 @default.
• W2891102971 hasRelatedWork W3109595072 @default.
• W2891102971 hasRelatedWork W97981816 @default.
• W2891102971 isParatext "false" @default.
• W2891102971 isRetracted "false" @default.
• W2891102971 magId "2891102971" @default.
• W2891102971 workType "book-chapter" @default.