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Field charging

Here Z, is the mobility of the ions, iij is the ion concentration far from the particle, p is the dielectric constant of the particle, and i is the lime of exposure of the particle to the field. For sufficiently long times, the charge on the particle approaches a saturation value  [Pg.41]

Under normal operating conditions, the limiting charge is approached after a time small compared with the time of gas treatment in a precipitator. When we combine (2,38) with (2.35), it is found that the migration velocity for field charging increases linearly with particle size when / is given by Stokes law. [Pg.41]

The factor [1 + 2(Sp — l)/ Sf, + 2)] is a measure of the distortion of the electrostatic field produced by the particle. For Sp I, there is no di.stortion, while for Sp — oo, the factor approaches 3, the value for conducting pai1ide.s. For the usual dielectric materials, p i.s less than 10, about 2.3 for benzene and 4.3 for quartz. [Pg.41]


E causes a particle of charge q to experience a force and hence a displacement. Both the force and the displacement are proportional to E therefore the energy of the field-charge interaction-the product of the force and the displacement-is proportional to E. ... [Pg.665]

Fig. 12. Comparison of actual and predicted charging rates for 0.3-pm particles in a corona field of 2.65 kV/cm (141). The finite approximation theory (173) which gives the closest approach to experimental data takes into account both field charging and diffusion charging mechanisms. The curve labeled White (141) predicts charging rate based only on field charging and that marked Arendt and Kallmann (174) shows charging rate based only on diffusion. Fig. 12. Comparison of actual and predicted charging rates for 0.3-pm particles in a corona field of 2.65 kV/cm (141). The finite approximation theory (173) which gives the closest approach to experimental data takes into account both field charging and diffusion charging mechanisms. The curve labeled White (141) predicts charging rate based only on field charging and that marked Arendt and Kallmann (174) shows charging rate based only on diffusion.
According to the field charging theory, the external electric field drives ions to the aerosol particle until the repelling electric field prevents ions from reaching the surface of the particle. This condition corresponds to the saturation i.e, the particle has reached a stable value which cannot be exceeded. The relationship between the net charge of the particle and charging time is given by... [Pg.1222]

FIGURE 13.11 Field charging (ion parhs in the vicintty of a charged particle in an electric field>. [Pg.1223]

According to Eq. (13.52), saturation charge is directly proportional to the square of the particle diameter and the external electric field. Particle charging depends also on the composition of the particle, which is taken into account by the relative dielectric constant e,. It is worth noticing that the field charging model should not be applied for small particles (dp < 0.5 pm). [Pg.1223]

The most straightforward approach is to assume that the field charging and diffusion charging are independent processes i.e., particle charge can be presented as a sum of charges due to field (s ) and diffusion (sj) charging. Another simple approach to estimating the combined effect is... [Pg.1225]

The QM dipole moment of the Gly-Ala dipeptide is, furthermore, reproduced by the D-RESP set within 2%. The predictivity of any D-RESP set on the dipole along the full trajectory is approximately 4%. This compares with predictivities of 6% and 7% for the dipoles computed with the AMBER 1995 and GRO-MOS96 force field charges, respectively. [Pg.22]

On this subject notice that, possibly combined with various heating methods, several physical effects may be considered which allow free flotation of solid and even liquid matter. Materials may be levitated for instance by a jet of gas, by intense sound waves or by beams of laser light. Conductors levitate in strong radiofrequency fields, charged particles in alternating electric fields, magnets above superconductors or vice versa. A review on levitation in physics with the description of several techniques and their principles and applications was made by Brandt (1989). [Pg.542]

The authors use optical spectroscopy of gate-induced charge carriers to show that, at low temperature and small lateral electric field, charges become localized onto individual molecules in shallow trap states, but that at moderate temperatures an electric field is able to detrap them, resulting in transport that is not temperature-activated. This work demonstrates that transport in such systems can be interpreted in terms of classical semiconductor physics and there is no need to invoke onedimensional Luttinger liquid physics [168]. [Pg.50]

Fishchuk II, Kadashchuk A, Bassler H, Abkowitz M (2004) Low-field charge-carrier hopping transport in energetically and positionally disordered organic materials. Phys Rev B 70 245212... [Pg.59]

For an electron number density of 1015 m 3 and a mobility of 0.022 (m2/V-s), calculate the time required to reach 99 percent of the saturation charge of an initially neutral particle by field charging. If the length of the charging chamber is 5 cm, what is the maximum particle velocity allowed to ensure 99 percent saturation charge ... [Pg.129]

The term piezoelectric nonlinearity is used here to describe relationship between mechanical and electrical fields (charge density D vs. stress a, strain x vs. electric field E) in which the proportionality constant d, is dependent on the driving field, Figure 13.1. Thus, for the direct piezoelectric effect one may write D = d(a)a and for the converse effect x = d(E)E. Similar relationships may be defined for other piezoelectric coefficients (g, h, and e) and combination of electro-mechanical variables. The piezoelectric nonlinearity is usually accompanied by the electro-mechanical (D vs. a or x vs. E) hysteresis, as shown in Figure 13.2. By hysteresis we shall simply mean, in the first approximation, that there is a phase lag between the driving field and the response. This phase lag may be accompanied by complex nonlinear processes leading to a more general definition of the hysteresis [2],... [Pg.251]

When the device is biased forward, the voltage drop across the polymer is compensated. In the case when the applied voltage equals the difference in the work functions of the two metals, the so called flat band condition is obtained (see Fig. 5.2b). When the applied voltage exceeds this value, the width of the potential barrier for charge injection decreases and, at some critical field, charge injection into the polymer becomes possible. [Pg.69]


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