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Densities and Fields

A general observation, verified for nearly all soHds, is a proportionality between current density and field strength, known as Ohm s law. The electrical conductivity is this proportionality constant and is defined as... [Pg.350]

The basic assumption In conductance measurements Is the Independence of the sample resistance on electric field strength. However a deviation from the linear relation between current density and field strength will be observed If any field effect on the mobility and/or the number of free charge-carriers Is present. [Pg.155]

By means of Eq (9-8) we can calculate the relation between the charge and the diameter of a particle for any instant of time, or for any current density and field intensity. The data computed by Eq (9-8) have been verified experimentally by Fuchs et al (1936) for particles 0.5 to 3 m in size. [Pg.189]

Surface area depends on 1r, pH, ionic strength, and temperature, but wide variations in surface area are most readily attained with shorter-chain and unsaturated fatty acids (9). Since these fatty acids do not form stable monolayers, they are difficult to study using conventional procedures. So we took advantage of their instability and used desorption kinetics to estimate the apparent surface pKa, an indicator of charge density and field strength (10). [Pg.54]

The extreme values of temperature, current density and field strength prevailing in the regions close to the electrodes and the gradients of these parameters make diagnostics a formidable task Nevertheless, the literature doling with this subject is very extensive Heat transfer studies are complicated by three main difficulties. [Pg.88]

At present, Spheromaks with adequate total energy, plasma density, and field intensity have been produced for subsequent heating. The decay time is, however, too short by factors of about 5. Present studies are directed towards identifying possible causes for the rapid decay. [Pg.454]

The fundamental considerations of Chapter 3 are independent of the properties of the materials and therefore are not sufficient to describe the behavior of the mechanical or electrostatic system. The missing links are the constitutive relations between stresses and strains on the mechanical side, between flux density and field strength on the electrostatic side, and the connection between the mechanical and electrostatic side. Effects like piezoelectricity couple the mechanical and electrostatic fields. For the subsequent considerations identical material properties at every location of the continuum can be presumed due to its macroscopic homogeneity. [Pg.45]

In the structure of the constitutive equation for the mechanically and electrostatically orthotropic piezoelectric material of Eq. (4.17), the partial coupling needs to be noted. The normal stresses and strains in all three directions are solely connected to flux density and field strength along the polarization direction ... [Pg.51]

The shear stresses and strains in the planes between polarization and transverse directions are coupled to flux density and field strength along the respective transverse axis ... [Pg.51]

Single-chain-in-mean-field (SCMF) simulation [40-42, 86] is an approximate, computational method that retains the computational advantage of self-consistent field theory but additionally includes fluctuation effects because, in contrast to self-consistent theory, SCMF simulations aim at preserving the instantaneous description of the fluctuating interactions of a segment with its environment. In this partide-based simulation technique, one studies an ensemble of molecules in fluctuating, real, external fields. The explicit particle coordinates are the degrees of freedom and not the collective variables, densities and fields. [Pg.218]

Explicit expressions for different constituents of Fp are presented in Table 6.2 in terms of densities and fields at the saddle point. [Pg.325]


See other pages where Densities and Fields is mentioned: [Pg.122]    [Pg.42]    [Pg.200]    [Pg.325]    [Pg.57]    [Pg.96]    [Pg.240]    [Pg.761]    [Pg.28]    [Pg.28]    [Pg.72]    [Pg.309]    [Pg.310]    [Pg.314]    [Pg.276]   


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Density fields

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