A variational principle for two-fluid models
Texte intégral
Documents relatifs
Antman, Ordinary differential equations of non-linear elasticity 1: Foundations of the theories of non-linearly elastic rods and shells.. Antman, Ordinary differential
It is shown that the Baer-Nunziato model belongs to this class of two-phase flow models, and the main properties of the model are given, before showing a few numerical
Traditional Bayesian calibration involves the emulation of the computer model and an additive model discrepancy term using Gaussian processes; inference is then carried out using
Within the framework of classical energetic variational principles the gradients of given function- als can be computed using the available Green’s operators and
– For binary mixtures of fluids without chemical reactions, but with components having different temperatures, the Hamilton principle of least action is able to produce the equation
We propose a new method to study motions of mixtures in fluid interfaces. We extend the equations of equilibrium in interfaces and the results associated with traveling waves for
Liquid-mixture at equilibrium in carbon nanotubes In this section, we compare – at equilibrium – the total free energy of a carbon nanotube filled with a mixture of water and ethanol
Secondly, we apply these results, using the graph limits theory, to dynamical networks on simple and weighted dense graphs to show that the approximation of minimizers of the