2014
DOI: 10.1016/j.jaerosci.2014.01.005
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Determination of the relevant charging parameters for the modeling of unipolar chargers

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Cited by 9 publications
(9 citation statements)
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“…For a PSL density of 1.05 × 10 3 kg/cm 3 , the particle masses were approximately 6.69 × 10 −18 , 6.87 × 10 −17 , 5.50 × 10 −16 , 5.50 × 10 −13 , and 8.59 × 10 −12 g, corresponding to particle diameters of 23, 50, 100, 1000, and 2500 nm. According to the model for unipolar charging of particles based on Fuchs’ birth‐and‐death theory , the mean charging per particle was measured, resulting in approximately 0.92, 1.9, 4.6, 134.8, and 876.4 electrons for particle diameters of 23, 50, 100, 1000, and 2500 nm, respectively, under the conditions that the N i t product was 3.6 × 10 14 ions/m 3 s applied with a trap voltage of 25 V and a dielectric constant of 3.0.…”
Section: Resultsmentioning
confidence: 99%
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“…For a PSL density of 1.05 × 10 3 kg/cm 3 , the particle masses were approximately 6.69 × 10 −18 , 6.87 × 10 −17 , 5.50 × 10 −16 , 5.50 × 10 −13 , and 8.59 × 10 −12 g, corresponding to particle diameters of 23, 50, 100, 1000, and 2500 nm. According to the model for unipolar charging of particles based on Fuchs’ birth‐and‐death theory , the mean charging per particle was measured, resulting in approximately 0.92, 1.9, 4.6, 134.8, and 876.4 electrons for particle diameters of 23, 50, 100, 1000, and 2500 nm, respectively, under the conditions that the N i t product was 3.6 × 10 14 ions/m 3 s applied with a trap voltage of 25 V and a dielectric constant of 3.0.…”
Section: Resultsmentioning
confidence: 99%
“…According to the model for unipolar charging of particles based on Fuchs' birth-and-death theory [28], the mean charging per particle was measured, resulting in approximately 0.92, 1.9, 4.6, 134.8, and 876.4 electrons for particle diameters of 23, 50, 100, 1000, and 2500 nm, respectively, under the conditions that the i t product was 3.6 × 10 14 ions/m 3 s applied with a trap voltage of 25 V and a dielectric constant of 3.0.…”
Section: F I G U R E 5 (A) Velocity; (B) Electric Potential and (C) Ementioning
confidence: 99%
“…Various reviews compare these theories (Biskos, Reavell and Collings 2005c;Chang 1981;Marquard 2007). In the transition regime (Kni ~ 1, for 10 < dp < 100 nm at NTP and often up to 300 nm), the theory of Fuchs (Bricard 1962;Fuchs 1963) is commonly used to fit experimental results (Adachi, Kousaka and Okuyama 1985;Biskos, Reavell and Collings 2005c;Büscher, Schmidt-Ott and Wiedensohler 1994;Liu, Whitby and Yu 1967;Romay, Pui and Adachi 1991) or to implement numerical models (Alonso, Alguacil and Borra 2009;Domat, Kruis and Fernandez-Diaz 2014;Shaygani, Saidi and Sani 2016). For Kni > 10 the charging theory in the continuum regime would be more adapted that accounts for a part the reported discrepancies.…”
Section: Aerosol Charge Calculation and Charging Theorymentioning
confidence: 99%
“…In the most homogeneous cases, the mean Ni•t can be estimated from independent averages of residence time t and ions concentration Ni (Marquard, Meyer and Kasper 2006). Spatial evolutions of ions density along aerosol flow (Domat, Kruis and Fernandez-Diaz 2014;) and aerosol flow velocity profile requires more complete analyses to determine the Ni•t (Alonso, Alguacil and Borra 2009;Biskos, Reavell and Collings 2005b;Büscher, Schmidt-Ott and Wiedensohler 1994).…”
Section: Introductionmentioning
confidence: 99%
“…In the work of Kimoto et al (2010), they estimated the effect of electrostatic dispersion on particle losses in the charging chamber with the assumption that particles are completely mixed with unipolar ions in the charging chamber and compared the calculated results with experimental results. Furthermore, Domat et al (2014a) proposed a revised model including both diffusional and electrical losses for airborne particles and ions. The electrical loss is modeled with the inclusion of a radial electric field which is considered constant throughout the charging region, while the diffusional one is expressed by a loss factor determined from the ratio between the total volume occupied by the ions and the surface area where they are probably loss.…”
Section: (3) Charge Distribution Modelmentioning
confidence: 99%