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Global well-posedness for a phase transition model with irreversible evolution and acceleration forces

Chapter
Publication Date:
2017
Abstract:
In this paper we investigate a nonlinear PDE system describing irreversible phase transition phenomena where inertial effects are also included. Its derivation comes from the modelling approach proposed by M. Frémond. We obtain a global in time existence and uniqueness result for the related initial and boundary value problem.
CRIS type:
2.1 Contributo in volume (Capitolo o Saggio)
Keywords:
Existence; Irreversibility; Microscopic accelerations; Phase changes; Uniqueness.
List of contributors:
Bonfanti, Giovanna; Luterotti, Fabio
Authors of the University:
Analisi Matematica
BONFANTI Giovanna
LUTEROTTI Fabio
Handle:
https://iris.unibs.it/handle/11379/501363
Book title:
Solvability, Regularity, and Optimal Control of Boundary Value Problems for PDEs - Springer INdAM Series
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