FRINK Linked Data Fragments server

Matches in SemOpenAlex for { <https://semopenalex.org/work/W2111942702> ?p ?o ?g. }

• W2111942702 endingPage "102" @default.
• W2111942702 startingPage "85" @default.
• W2111942702 abstract "Methods of nonequilibrium thermodynamics and continuum mechanics are used for studying phase transitions of the first order in deformable solids with elastic and viscoelastic rheology. A phase transition of the first order is treated as the transition from one branch of the response functional to another as soon as state parameters reach certain threshold values determined by thermodynamic phase potentials and boundary conditions of the problem. Notions of kinematic and rheological characteristics of a phase transition associated with the change of the symmetry group due to the structural transformation and with the dierence between thermodynamic potentials in undistorted phase configurations are introduced. In a quasi-thermostatic approximation, when inertia forces and temperature gradients are small, a close system of equations on the interface between deformable solid phases is formulated using laws of conservation. The system of the latter includes, in addition to the traditional balance equations of mass, momentum and energy, the divergence equation ensuring the compatibility of finite strains and velocities. As distinct from the classical case of the liquid (gas) phase equilibrium, the phase transition in solids is supposed to be irreversible due to the presence of singular sources of entropy of the delta function type whose carrier concentrates on the interface between the phases. The relations on the interface including the continuity conditions of the displacement vector, temperature, mass flux and the stress vector, as well as a certain restraint imposed on the jump of the normal component of the chemical potential tensor, are discussed. The latter restraint makes the resulting relations basically distinct from the classical conditions of the phase equilibrium. A generalized Clapeyron-Clausius equation governing the dierential dependence of the phase transition temperature on the initial phase deformation is formulated. The paper presents a new relation of the phase transformation theory, namely, the equation describing the dierential dependence of the phase transition temperature on the interface orientation relative to the anisotropy axes and the principal axes of the initial phase strain tensor. Based on the relations derived in this study, the phase transformation temperature of an initially isotropic material is shown to assume extreme values if the normal to the interface coincides with the direction of a principal axis of the initial phase strain tensor. The phase transition of the first order in a linear thermoelastic material with small strain values and small deviations of the temperature from its initial value is discussed in detail. A class of materials is distinguished in which an increase in the initial phase strain necessarily changes the character of the phase transformation (a normal phase transition becomes an anomalous one and vice versa). The equilibrium of a compressed viscoelastic layer admitting melting and the eect of stress relaxation in the solid phase on the fluid boundary motion are examined." @default.
• W2111942702 created "2016-06-24" @default.
• W2111942702 creator A5025619760 @default.
• W2111942702 date "2002-04-29" @default.
• W2111942702 modified "2023-09-27" @default.
• W2111942702 title "Thermomechanics of phase transitions of the first order in solids" @default.
• W2111942702 cites W1544163555 @default.
• W2111942702 cites W1598440325 @default.
• W2111942702 cites W1990913602 @default.
• W2111942702 cites W2002011993 @default.
• W2111942702 cites W2040578732 @default.
• W2111942702 cites W2072660839 @default.
• W2111942702 cites W2160846511 @default.
• W2111942702 cites W218040590 @default.
• W2111942702 cites W3139010782 @default.
• W2111942702 cites W642880263 @default.
• W2111942702 cites W655781499 @default.
• W2111942702 doi "https://doi.org/10.2205/2002es000084" @default.
• W2111942702 hasPublicationYear "2002" @default.
• W2111942702 type Work @default.
• W2111942702 sameAs 2111942702 @default.
• W2111942702 citedByCount "1" @default.
• W2111942702 crossrefType "journal-article" @default.
• W2111942702 hasAuthorship W2111942702A5025619760 @default.
• W2111942702 hasConcept C110407247 @default.
• W2111942702 hasConcept C121332964 @default.
• W2111942702 hasConcept C14380042 @default.
• W2111942702 hasConcept C149288129 @default.
• W2111942702 hasConcept C171338203 @default.
• W2111942702 hasConcept C182310444 @default.
• W2111942702 hasConcept C207282930 @default.
• W2111942702 hasConcept C41607394 @default.
• W2111942702 hasConcept C57879066 @default.
• W2111942702 hasConcept C62520636 @default.
• W2111942702 hasConcept C74650414 @default.
• W2111942702 hasConcept C74859849 @default.
• W2111942702 hasConcept C84035572 @default.
• W2111942702 hasConcept C97355855 @default.
• W2111942702 hasConceptScore W2111942702C110407247 @default.
• W2111942702 hasConceptScore W2111942702C121332964 @default.
• W2111942702 hasConceptScore W2111942702C14380042 @default.
• W2111942702 hasConceptScore W2111942702C149288129 @default.
• W2111942702 hasConceptScore W2111942702C171338203 @default.
• W2111942702 hasConceptScore W2111942702C182310444 @default.
• W2111942702 hasConceptScore W2111942702C207282930 @default.
• W2111942702 hasConceptScore W2111942702C41607394 @default.
• W2111942702 hasConceptScore W2111942702C57879066 @default.
• W2111942702 hasConceptScore W2111942702C62520636 @default.
• W2111942702 hasConceptScore W2111942702C74650414 @default.
• W2111942702 hasConceptScore W2111942702C74859849 @default.
• W2111942702 hasConceptScore W2111942702C84035572 @default.
• W2111942702 hasConceptScore W2111942702C97355855 @default.
• W2111942702 hasIssue "2" @default.
• W2111942702 hasLocation W21119427021 @default.
• W2111942702 hasOpenAccess W2111942702 @default.
• W2111942702 hasPrimaryLocation W21119427021 @default.
• W2111942702 hasRelatedWork W1533568430 @default.
• W2111942702 hasRelatedWork W1976866350 @default.
• W2111942702 hasRelatedWork W1993591332 @default.
• W2111942702 hasRelatedWork W1997491938 @default.
• W2111942702 hasRelatedWork W2003808273 @default.
• W2111942702 hasRelatedWork W2005502967 @default.
• W2111942702 hasRelatedWork W2005666818 @default.
• W2111942702 hasRelatedWork W2017935165 @default.
• W2111942702 hasRelatedWork W2019294538 @default.
• W2111942702 hasRelatedWork W2024352656 @default.
• W2111942702 hasRelatedWork W2025749936 @default.
• W2111942702 hasRelatedWork W2026920492 @default.
• W2111942702 hasRelatedWork W2049411763 @default.
• W2111942702 hasRelatedWork W2064359515 @default.
• W2111942702 hasRelatedWork W2076787435 @default.
• W2111942702 hasRelatedWork W2108503507 @default.
• W2111942702 hasRelatedWork W2143928587 @default.
• W2111942702 hasRelatedWork W2269361010 @default.
• W2111942702 hasRelatedWork W2519180352 @default.
• W2111942702 hasRelatedWork W58887663 @default.
• W2111942702 hasVolume "4" @default.
• W2111942702 isParatext "false" @default.
• W2111942702 isRetracted "false" @default.
• W2111942702 magId "2111942702" @default.
• W2111942702 workType "article" @default.