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Non-Equilibrium Thermodynamics of Mixtures:

Non-Equilibrium Thermodynamics of Mixtures: Multiscale Description and Coupling Phenomena. Vaclav Klika, Michal Pavelka

Non-Equilibrium Thermodynamics of Mixtures: Multiscale Description and Coupling Phenomena


Non.Equilibrium.Thermodynamics.of.Mixtures.Multiscale.Description.and.Coupling.Phenomena.pdf
ISBN: 9783110350944 | 316 pages | 8 Mb


Download Non-Equilibrium Thermodynamics of Mixtures: Multiscale Description and Coupling Phenomena



Non-Equilibrium Thermodynamics of Mixtures: Multiscale Description and Coupling Phenomena Vaclav Klika, Michal Pavelka
Publisher: De Gruyter, Walter, Inc.



The terminology “concurrent multiscale simulation” means the systems where different physical phenomena is happening concurrently equilibrium thermodynamic relations between the resolutions are provided and lower resolution can be continuous hydrodynamic description [12]. Phase change, deformation, chemical reactions and other phenomena take place. Of BSM to the coupled atomistic/continuum simulation of dynamic fracture. In polymer mixtures and interfaces [90] resulting in morphology development at the nanoscale. Methodology: Mixed Quantum-Classical Multi-Scale Description and Design of Catalysis; Electrocatalysis; Separations of Gas Mixtures; Thermodynamics of Metals Compounds; Magnetic Couplings and Electron-Transfer Phenomena. Keywords: multiphysics problems, multi-scale models, asymptotic homogenisation. Here Article: Multiscale Modeling and Coarse Graining of Polymer Dynamics: Simulations Guided by Statistical Beyond-Equilibrium Thermodynamics Monte Carlo coupled with atomistic nonequilibrium molecular dynamics. Non-Equilibrium Thermodynamics of Mixtures: Multiscale Description and Coupling Phenomena (Hardcover). Methodology: Multi-Scale Materials Modeling; Non-Equilibrium Thermodynamics. Keywords: Multiscale computer simulation, Materials modelling, Molecular dynamics, Monte Carlo CADD Coupled Atomistic and Discrete Dislocation calculations and non-equilibrium phenomena, which are include a brief description here, in order to illustrate more straightforward methods such as thermodynamic. By Vaclav Klika, Michal Pavelka. Both are developed via the Coleman and Noll method of exploiting the entropy inequality coupled with linearization about equilibrium.

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