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Dielectric variation

There are two general weaknesses associated with capacitance systems. First, because it is dependent on a process medium with a stable dielectric, variations in the dielectric can cause instabiUty in the system. Simple alarm appHcations can be caUbrated to negate this effect by cahbrating for the lowest possible dielectric. Multipoint and continuous output appHcations, however, can be drastically affected. This is particularly tme if the dielectric value is less than 10. Secondly, buildup of conductive media on the probe can cause the system to read a higher level than is present. Various circuits have been devised to minimize this problem, but the error cannot be totally eliminated. [Pg.211]

By variation of ceramic volume fraction and selection of the best fitting PZT material we can as well adjust the dielectric constant of the piezocomposite within a wide range. Therefore, we can choose the best piezocomposite material for each probe type to get optimum pulse form and amplitude. [Pg.708]

The Poisson equation relates spatial variation of the potential 4> at position r to the density of the charge distribution, p, in a medium with a dielectric constant e... [Pg.180]

The final class of methods that we shall consider for calculating the electrostatic compone of the solvation free energy are based upon the Poisson or the Poisson-Boltzmann equatior Ihese methods have been particularly useful for investigating the electrostatic properties biological macromolecules such as proteins and DNA. The solute is treated as a body of co stant low dielectric (usually between 2 and 4), and the solvent is modelled as a continuum high dielectric. The Poisson equation relates the variation in the potential (f> within a mediu of uniform dielectric constant e to the charge density p ... [Pg.619]

Another common approach is to do a calculation with the solvent included in some approximate manner. The simplest way to do this is to include the solvent as a continuum with a given dielectric constant. There are quite a few variations on this technique, only the most popular of which are included in the following sections. [Pg.208]

The variation of the dielectric constant of the HCl + H2O mixtures is not appreciably different from that of pure water (78.30) at 25°C until the hydrogen chloride concentration teaches a minimum of 0.2%. It increases slightly over the dielectric constant of water as the concentration increases. [Pg.441]

Fig. 1. Effect of compositional variations on the dielectric properties of strontium titanate-barium titanate solid solutions. A, BaQ SrQ QTiO B,... Fig. 1. Effect of compositional variations on the dielectric properties of strontium titanate-barium titanate solid solutions. A, BaQ SrQ QTiO B,...
Because there are many other properties that also are important, coatings cannot be selected only on this basis. The mechanical and chemical properties of the coating, change of properties with temperature, dielectric and adhesion properties, and particulady the cost of fabrication are all important parameters. Coatings can also be used to transport heat created away from a component and keep the component functioning as designed, or to protect a component from temperature variations in the environment. [Pg.123]

Figure 6.3. The variation of dielectric constant e and the loss factor e" with frequency. (After Frith and Tucketl, reproduced by permission of Longmans, Green and Co. Ltd.)... Figure 6.3. The variation of dielectric constant e and the loss factor e" with frequency. (After Frith and Tucketl, reproduced by permission of Longmans, Green and Co. Ltd.)...
Figure 15.9. The variation of dielectric constant with temperature and frequency (Perspex) (the lines join points of equal dielectric constant). (Reproduced by permission of ICI)... Figure 15.9. The variation of dielectric constant with temperature and frequency (Perspex) (the lines join points of equal dielectric constant). (Reproduced by permission of ICI)...
The trends of variation of the activation parameters are correlated with the solvation mechanism and dielectric behavior of the medium. Thus, AH, AG and A5 for the acidic resin-catalyzed hydrolysis of isopropyl acetate were calculated using the Wynne-Jones and Eyr-... [Pg.779]

The satisfactory result shown in Table 12 suggests that one might give a more detailed and quantitative discussion of the variation with temperature. If we are to do this, we need some standard of comparison with which to compare the experimental results. Just as wq compare an imperfect gas with a perfect gas, and compare a non-ideal solution with an ideal solution, so we need a simple standard behavior with which to compare the observed behavior. We obtain this standard behavior if, supposing that. /e is almost entirely electrostatic in origin, we take J,np to vary with temperature as demanded by the macroscopic dielectric constant t of the medium 1 that is to say, we assume that Jen, as a function of temperature is inversely proportional to . For this standard electrostatic term we may use the notation, instead of... [Pg.128]

Other methods for estimating the volume percentage of the interphases in a composition have been proposed, too, for example, measurements of density variations [76, 77], volume of compressed sample [78], the dielectric constant [77], etc. The important thing is that the interphase thickness determined in one way or another is an effective value dependent upon the conditions and type of the experiment by which it was determined [51]. [Pg.9]

The variations of dielectric constant and of the tangent of the dielectric-loss angle with time provide information on the mobility and concentration of charge carriers, the dissociation of defect clusters, the occurrence of phase transitions and the formation of solid solutions. Techniques and the interpretation of results for sodium azide are described by Ellis and Hall [372]. [Pg.33]

Plots showing the variation of the rate constant for the reaction between NICjHsh and C H5I in several solvents with different dielectric constants. Data from Table 9-2. [Pg.205]

In all three cases, the variation of rate constant with dielectric constant is such that a plot of In k versus 1/e should be linear. [Pg.206]

The linear polarizability, a, describes the first-order response of the dipole moment with respect to external electric fields. The polarizability of a solute can be related to the dielectric constant of the solution through Debye s equation and molar refractivity through the Clausius-Mosotti equation [1], Together with the dipole moment, a dominates the intermolecular forces such as the van der Waals interactions, while its variations upon vibration determine the Raman activities. Although a corresponds to the linear response of the dipole moment, it is the first quantity of interest in nonlinear optics (NLO) and particularly for the deduction of stracture-property relationships and for the design of new... [Pg.95]


See other pages where Dielectric variation is mentioned: [Pg.502]    [Pg.169]    [Pg.453]    [Pg.2842]    [Pg.140]    [Pg.97]    [Pg.303]    [Pg.502]    [Pg.169]    [Pg.453]    [Pg.2842]    [Pg.140]    [Pg.97]    [Pg.303]    [Pg.836]    [Pg.1883]    [Pg.2911]    [Pg.236]    [Pg.353]    [Pg.300]    [Pg.548]    [Pg.232]    [Pg.475]    [Pg.353]    [Pg.344]    [Pg.136]    [Pg.11]    [Pg.811]    [Pg.811]    [Pg.815]    [Pg.102]    [Pg.140]    [Pg.284]    [Pg.386]    [Pg.284]    [Pg.32]    [Pg.38]    [Pg.946]    [Pg.377]    [Pg.6]    [Pg.250]   
See also in sourсe #XX -- [ Pg.255 ]




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