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20082018
most citedSymmetric form for the hyperbolic-parabolic system of fourth-gradient fluid model

56 citations · 203 across the 10 of their papers we have counts for

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physics.class-ph2015

Dynamical pressure for fluid mixtures with several temperatures

Henri Gouin, Tommaso Ruggeri

We consider binary mixtures of fluids with components having different temperatures. A new dynamical pressure term is associated with the difference of temperatures between compone…

physics.class-ph2012★ 39 cited

On the Müller paradox for thermal-incompressible media

Henri Gouin, Augusto Muracchini, Tommaso Ruggeri

In his monograph Thermodynamics, I. Müller proves that for incompressible media the volume does not change with the temperature. This Müller paradox yields an incompatibility betwe…

physics.class-ph2012★ 26 cited

A consistent thermodynamical model of incompressible media as limit case of quasi-thermal-incompressible materials

Henri Gouin, Tommaso Ruggeri

In this paper we consider the conditions on quasi-thermal-incompressible so that they satisfy all the principles of thermodynamics, including the stability condition associated wit…

physics.class-ph2011★ 6 cited

Travelling waves near a critical point of a binary fluid mixture

Henri Gouin, Augusto Muracchini, Tommaso Ruggeri

Travelling waves of densities of binary fluid mixtures are investigated near a critical point. The free energy is considered in a non-local form taking account of the density gradi…

physics.class-ph2008★ 41 cited

Identification of an average temperature and a dynamical pressure in a multitemperature mixture of fluids

Henri Gouin, Tommaso Ruggeri

We present a classical approach of a mixture of compressible fluids when each constituent has its own temperature. The introduction of an average temperature together with the entr…

physics.class-ph2008★ 9 cited

Hamiltonian Principle in Binary Mixtures of Euler Fluids with Applications to the Second Sound Phenomena

Henri Gouin, Tommaso Ruggeri

In the present paper we compare the theory of mixtures based on Rational Thermomechanics with the one obtained by Hamilton principle. We prove that the two theories coincide in the…