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Mixture theories electrical properties

Hybrid mixture theory is a hybridization of classical volume averaging of field equations (conservation of mass, momenta, energy) and classical theory of mixtures [8] whose theory of constitution results from the exploitation of the entropy inequality in the sense of Coleman and Noll [9], In [4] the microscale field equations for each species of each phase, modified appropriately to include charges, polarization, and an electric field, are averaged to the macroscale, defined to be the scale where the phases are indistinguishable. Thus at the macroscale the porous media is viewed a mixture, with each thermodynamic property for each constituent of each phase defined at each point in space. [Pg.260]

The mixture theories were originally developed for dielectric properties, but can be applied to other properties that are governed on a macroscopic level by Laplace s equation ( 10). Consequently, the generalized conductivity in the above equations can be the ionic conductivity o, thermal conductivity K, or complex electrical conductivity o defined by ... [Pg.278]

In an effective media theory of a composite, a spherical or ellipsoidal grain is considered to be surrounded by a mixture, which has the effective conductivity of the composite medium. It is mainly used for composite materials with well-separated subphases for the prediction and explanation of large volume average values of electrical properties. An excellent overview has been provided by Landauer (1977). [Pg.221]

Boyle, Robert. (1627-1691). A native of Ireland, Boyle devoted his life to experiments in what was then called natural philosophy, i.e., physical science. He was influenced early by Galileo. His interest aroused by a pump that had just been invented, Boyle studied the properties of air, on which he wrote a treatise (1660). Soon thereafter, he stated the famous law that bears his name (see following entry). Boyle s group of scientific enthusiasts was known as the invisible college , and in 1663 it became the Royal Society of London. Boyle was one of the first to apply the principle that Francis Bacon had described as the new method —namely, inductive experimentation as opposed to the deductive method of Aristotle—and this became and has remained the cornerstone of scientific research. Boyle also investigated hydrostatics, desalination of seawater, crystals, electricity, etc. He approached but never quite stated the atomic theory of matter however, he did distinguish between compounds and mixtures and conceived the idea of particles becoming associated to form molecules. [Pg.177]

Adeosun and co-workers studied the electrical conductance and other properties of molten lead dodecanoate and mixtures with lead acetate (57), do-decanoic acid (58), metal dodecanoates (59), and lead (II) oxide (60). Using the specific conductance of lead dodecanoate mixtures, they interpreted the curvature of these curves in terms of a simple dissociation theory involving lead dodecanoate (PbA2) ... [Pg.698]

In principle, each of these can be used to formulate an exact theory of water. The choice of the particular level depends on the questions we want to ask about the system. If we are interested only in explaining some macroscopic thermodynamic properties of pure water, we might be satisfied with the choice of a relatively simple mixture model. If we want to compute the pair correlation function, then a rigid model for water molecules may be used. If we are also interested in the dielectric properties of pure water or the solvation of ions in water, we need to assign an electric dipole moment, or perhaps a quadrupole moment, to our rigid water molecule. If we want to allow for dissociation into ions, then clearly a rigid model for water molecules will not be appropriate, and we need to consider a lower level of treatment such as a collection of and 0 . Finally, if we are interested in the chemical reactivity of water molecules, we must start from the more elementary description of the system in terms of electrons and various nuclei and solve the Schrodinger equation for all the molecules involved in the chemical reaction. [Pg.459]

In this chapter we summarize the main features of the p>seudolattice theory of ionic fluids, starting with the experimental evidence of the existence of this kind of stmctmal arrangement in these systems. The so-called Bahe-Varela formalism of concentrated electrolyte solutions is reviewed, and its generalization to transpert phenomena introduced. On the other hand, the pseudolattice approach to equilibrium and transport properties of pure room temperature molten salts (ILs) and their mixtures with molecular fluids is analyzed. Particularly, pseudolattice theory is seen to provide an adequate understanding of both volumetric and surface properties of ionic liquid mixtures, as well as of electrical and thermal transport in these systems. [Pg.347]


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See also in sourсe #XX -- [ Pg.438 ]




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