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Titlebook: Continuum Mechanics; Advanced Topics and Antonio Romano,Addolorata Marasco Book 2010 Springer Science+Business Media, LLC 2010 Potential.c

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Produktionsfaktoren des VerkehrsbetriebesIn this chapter we analyze some phase equilibrium problems using the model of a continuous system with an interface, which we explored in the previous chapter. We consider a system . consisting of two phases (that fill the regions .. and ..) and an interface Σ. The body force . is assumed to derive from a potential energy .(.), so that . = −∇..
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Die verkehrsbetriebliche PräferenzpolitikIn the preceding chapter we used the model of a continuous system with a nonmaterial interface to analyze some phase equilibrium problems. In this chapter we show that it is possible to describe some stationary and timedependent phase changes by again adopting suitable models of a continuous system with a nonmaterial interface.
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https://doi.org/10.1007/978-3-322-99049-5In this section we consider the equations of quasi-magnetostatics for a fluid . that is a . conductor.
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Phase Equilibrium,In this chapter we analyze some phase equilibrium problems using the model of a continuous system with an interface, which we explored in the previous chapter. We consider a system . consisting of two phases (that fill the regions .. and ..) and an interface Σ. The body force . is assumed to derive from a potential energy .(.), so that . = −∇..
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Stationary and Time-Dependent Phase Changes,In the preceding chapter we used the model of a continuous system with a nonmaterial interface to analyze some phase equilibrium problems. In this chapter we show that it is possible to describe some stationary and timedependent phase changes by again adopting suitable models of a continuous system with a nonmaterial interface.
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Introduction to Magnetofluid Dynamics,In this section we consider the equations of quasi-magnetostatics for a fluid . that is a . conductor.
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Die verkehrsbetriebliche PräferenzpolitikIn some cases, it can be usefully replaced by a more sophisticated model in which a set of one or more vectors, called ., are associated with any point of .. We will now list some physical situations in which this model appears to be meaningful.
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