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From Lagrangian Mechanics to Nonequilibrium Thermodynamics: A Variational Perspective
by
Gay-Balmaz, François
, Yoshimura, Hiroaki
in
Chemical reactions
/ Classical mechanics
/ Computational fluid dynamics
/ continuum thermodynamic systems
/ Discrete systems
/ discrete thermodynamic systems
/ Equilibrium
/ Irreversible processes
/ Mass transfer
/ Mechanics
/ Nonequilibrium thermodynamics
/ nonholonomic constraints
/ Nonlinear Sciences
/ Principles
/ Review
/ Thermodynamics
/ variational formulation
/ Viscoelasticity
/ Viscosity
2019
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From Lagrangian Mechanics to Nonequilibrium Thermodynamics: A Variational Perspective
by
Gay-Balmaz, François
, Yoshimura, Hiroaki
in
Chemical reactions
/ Classical mechanics
/ Computational fluid dynamics
/ continuum thermodynamic systems
/ Discrete systems
/ discrete thermodynamic systems
/ Equilibrium
/ Irreversible processes
/ Mass transfer
/ Mechanics
/ Nonequilibrium thermodynamics
/ nonholonomic constraints
/ Nonlinear Sciences
/ Principles
/ Review
/ Thermodynamics
/ variational formulation
/ Viscoelasticity
/ Viscosity
2019
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While trying to remove the title from your shelf something went wrong :( Kindly try again later!
Do you wish to request the book?
From Lagrangian Mechanics to Nonequilibrium Thermodynamics: A Variational Perspective
by
Gay-Balmaz, François
, Yoshimura, Hiroaki
in
Chemical reactions
/ Classical mechanics
/ Computational fluid dynamics
/ continuum thermodynamic systems
/ Discrete systems
/ discrete thermodynamic systems
/ Equilibrium
/ Irreversible processes
/ Mass transfer
/ Mechanics
/ Nonequilibrium thermodynamics
/ nonholonomic constraints
/ Nonlinear Sciences
/ Principles
/ Review
/ Thermodynamics
/ variational formulation
/ Viscoelasticity
/ Viscosity
2019
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From Lagrangian Mechanics to Nonequilibrium Thermodynamics: A Variational Perspective
Journal Article
From Lagrangian Mechanics to Nonequilibrium Thermodynamics: A Variational Perspective
2019
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Overview
In this paper, we survey our recent results on the variational formulation of nonequilibrium thermodynamics for the finite-dimensional case of discrete systems, as well as for the infinite-dimensional case of continuum systems. Starting with the fundamental variational principle of classical mechanics, namely, Hamilton’s principle, we show, with the help of thermodynamic systems with gradually increasing complexity, how to systematically extend it to include irreversible processes. In the finite dimensional cases, we treat systems experiencing the irreversible processes of mechanical friction, heat, and mass transfer in both the adiabatically closed cases and open cases. On the continuum side, we illustrate our theory using the example of multicomponent Navier–Stokes–Fourier systems.
Publisher
MDPI AG,MDPI
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