2015
DOI: 10.1080/02786826.2015.1109053
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The Bipolar Diffusion Charging of Nanoparticles: A Review and Development of Approaches for Non-Spherical Particles

Abstract: Theoretical and experimental analyses of the steady state, bipolar diffusion charge distribution on nanoparticles are reviewed. This charge distribution plays a critical role in electrical mobility measurements of nanoparticle size distribution functions, where it is approximated via empirical regression equations. While the regression approach has been broadly successful, there remain several unresolved issues related to charge distribution calculations. Specifically, research to date has not revealed a metho… Show more

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Cited by 57 publications
(35 citation statements)
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References 110 publications
(132 reference statements)
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“…For the extreme case of an elongated nano-fiber of 1 nm diameter and 10,000 aspect ratio, the difference between Equations (38) and (39) is below 5.0% if C c is chosen to be the average of C t i . A comparison of the predicted d eq to the measured mobility diameter of nanorods (Gopalakrishnan et al 2015b) is given in Table 1. Agreeable results are observed.…”
Section: Fiber Diffusion-equivalent Spheresmentioning
confidence: 99%
“…For the extreme case of an elongated nano-fiber of 1 nm diameter and 10,000 aspect ratio, the difference between Equations (38) and (39) is below 5.0% if C c is chosen to be the average of C t i . A comparison of the predicted d eq to the measured mobility diameter of nanorods (Gopalakrishnan et al 2015b) is given in Table 1. Agreeable results are observed.…”
Section: Fiber Diffusion-equivalent Spheresmentioning
confidence: 99%
“…Inaccuracies in the assumed charged fractions is one of the main contributors of the measurement uncertainties of such spectrometers (Liu and Deshler 2003) and can have a strong effect on the recovered number concentrations (Xiao et al 2012). Any progress in the understanding of charging mechanisms can help improve the quality of DMA size distribution measurements (Gopalakrishnan et al 2015), especially since experimental quantification of charging probabilities would be impractical in such applications.…”
Section: Introductionmentioning
confidence: 99%
“…Recently, Tian et al (2016) investigated the diffusion of fibers in a quiescent air and developed a diffusion-equivalent sphere diameter for characterizing fiber mobility driven by Brownian motion. A comparison of the predicted diffusion-equivalent spheres to the measured mobility equivalent diameters for a series of nanorods (Gopalakrishnan et al 2015b) showed excellent agreement (Tian et al 2016). Melas et al (2014Melas et al ( , 2015 investigated the friction coefficient and mobility radius of the fractal-like aggregates in the transition regime, and the application to straight chain agglomerates.…”
Section: Introductionmentioning
confidence: 91%
“…Accordingly, the equivalent electrical mobility sphere for a non-spherical particle is defined as the sphere achieving the same drift velocity as that of the particle with the same charge in a constant electric field. From a combination of kinetic theory of ion transport in gases (Mason and McDaniel 1988), the collision limited reaction rate theory (Gopalakrishnan et al 2011), bipolar diffusion charging analysis (Gopalakrishnan et al 2015b), and measurements in a combined tandem ion mobility spectrometry-mass spectrometry (IMS-MS) (Hogan and Fern andez de la Mora 2011), the mobility diameter for a non-spherical particle can be expressed as (Gopalakrishnan et al 2015b)…”
Section: Aerodynamic Equivalent Spherementioning
confidence: 99%